diff --git a/cli/dumpTree.py b/cli/dumpTree.py new file mode 100644 index 00000000..042b20ef --- /dev/null +++ b/cli/dumpTree.py @@ -0,0 +1,188 @@ +#! /usr/bin/env python +# +# Read almost every field in the event tree. +# + +from math import sqrt + +import numpy as np +import fire +import h5py + +from ROOT import TG4Event, TFile + +# Print the fields in a TG4PrimaryParticle object +def printPrimaryParticle(depth, primaryParticle): + print(depth,"Class: ", primaryParticle.ClassName()) + print(depth,"Track Id:", primaryParticle.GetTrackId()) + print(depth,"Name:", primaryParticle.GetName()) + print(depth,"PDG Code:",primaryParticle.GetPDGCode()) + print(depth,"Momentum:",primaryParticle.GetMomentum().X(), + primaryParticle.GetMomentum().Y(), + primaryParticle.GetMomentum().Z(), + primaryParticle.GetMomentum().E(), + primaryParticle.GetMomentum().P(), + primaryParticle.GetMomentum().M()) + +# Print the fields in an TG4PrimaryVertex object +def printPrimaryVertex(depth, primaryVertex): + print(depth,"Class: ", primaryVertex.ClassName()) + print(depth,"Position:", primaryVertex.GetPosition().X(), + primaryVertex.GetPosition().Y(), + primaryVertex.GetPosition().Z(), + primaryVertex.GetPosition().T()) + print(depth,"Generator:",primaryVertex.GetGeneratorName()) + print(depth,"Reaction:",primaryVertex.GetReaction()) + print(depth,"Filename:",primaryVertex.GetFilename()) + print(depth,"InteractionNumber:",primaryVertex.GetInteractionNumber()) + depth = depth + ".." + for infoVertex in primaryVertex.Informational: + printPrimaryVertex(depth,infoVertex) + for primaryParticle in primaryVertex.Particles: + printPrimaryParticle(depth,primaryParticle) + +# Print the fields in a TG4TrajectoryPoint object +def printTrajectoryPoint(depth, trajectoryPoint): + print(depth,"Class: ", trajectoryPoint.ClassName()) + print(depth,"Position:", trajectoryPoint.GetPosition().X(), + trajectoryPoint.GetPosition().Y(), + trajectoryPoint.GetPosition().Z(), + trajectoryPoint.GetPosition().T()) + print(depth,"Momentum:", trajectoryPoint.GetMomentum().X(), + trajectoryPoint.GetMomentum().Y(), + trajectoryPoint.GetMomentum().Z(), + trajectoryPoint.GetMomentum().Mag()) + print(depth,"Process",trajectoryPoint.GetProcess()) + print(depth,"Subprocess",trajectoryPoint.GetSubprocess()) + +# Print the fields in a TG4Trajectory object +def printTrajectory(depth, trajectory): + print(depth,"Class: ", trajectory.ClassName()) + depth = depth + ".." + print(depth,"Track Id/Parent Id:", + trajectory.GetTrackId(), + trajectory.GetParentId()) + print(depth,"Name:",trajectory.GetName()) + print(depth,"PDG Code",trajectory.GetPDGCode()) + print(depth,"Initial Momentum:",trajectory.GetInitialMomentum().X(), + trajectory.GetInitialMomentum().Y(), + trajectory.GetInitialMomentum().Z(), + trajectory.GetInitialMomentum().E(), + trajectory.GetInitialMomentum().P(), + trajectory.GetInitialMomentum().M()) + for trajectoryPoint in trajectory.Points: + printTrajectoryPoint(depth,trajectoryPoint) + +# Print the fields in a TG4HitSegment object +def printHitSegment(depth, hitSegment): + print(depth,"Class: ", hitSegment.ClassName()) + print(depth,"Primary Id:", hitSegment.GetPrimaryId()) + print(depth,"Energy Deposit:",hitSegment.GetEnergyDeposit()) + print(depth,"Secondary Deposit:", hitSegment.GetSecondaryDeposit()) + print(depth,"Track Length:",hitSegment.GetTrackLength()) + print(depth,"Start:", hitSegment.GetStart().X(), + hitSegment.GetStart().Y(), + hitSegment.GetStart().Z(), + hitSegment.GetStart().T()) + print(depth,"Stop:", hitSegment.GetStop().X(), + hitSegment.GetStop().Y(), + hitSegment.GetStop().Z(), + hitSegment.GetStop().T()) + print(depth,"Contributor:", [contributor for contributor in hitSegment.Contrib]) + +# Print the fields in a single element of the SegmentDetectors map. +# The container name is the key, and the hitSegments is the value (a +# vector of TG4HitSegment objects). +def printSegmentContainer(depth, containerName, hitSegments): + print(depth,"Detector: ", containerName, hitSegments.size()) + depth = depth + ".." + for hitSegment in hitSegments: printHitSegment(depth, hitSegment) + +# Read a file and dump it. +def dump(input_file, output_file): + + # The input file is generated in a previous test (100TestTree.sh). + inputFile = TFile(input_file) + + # Get the input tree out of the file. + inputTree = inputFile.Get("EDepSimEvents") + print("Class:", inputTree.ClassName()) + + # Attach a brach to the events. + event = TG4Event() + inputTree.SetBranchAddress("Event",event) + + # Read all of the events. + entries = inputTree.GetEntriesFast() + + dtype = np.dtype([('eventID','u4'),('z_end','f4'),('trackID','u4'), + ('tran_diff','f4'),('z_start','f4'),('x_end','f4'), + ('y_end','f4'),('n_electrons','u4'),('pdgId','i4'), + ('x_start','f4'),('y_start','f4'),('t_start','f4'), + ('dx','f4'),('long_diff','f4'),('pixel_plane','u4'), + ('t_end','f4'),('dEdx','f4'),('dE','f4'),('t','f4'), + ('y','f4'),('x','f4'),('z','f4')]) + + segments = np.array([], dtype=dtype) + + for jentry in range(entries): + print(jentry) + nb = inputTree.GetEntry(jentry) + if nb <= 0: + continue + + print("Class: ", event.ClassName()) + print("Event number:", event.EventId) + + # Dump the primary vertices + # for primaryVertex in event.Primaries: + # printPrimaryVertex("PP", primaryVertex) + + # Dump the trajectories + trajectories = {'pdgId': [], 'trackId': []} + print("Number of trajectories ", len(event.Trajectories)) + + for trajectory in event.Trajectories: + trajectories['pdgId'].append(trajectory.GetPDGCode()) + trajectories['trackId'].append(trajectory.GetTrackId()) + + # Dump the segment containers + print("Number of segment containers:", event.SegmentDetectors.size()) + + for containerName, hitSegments in event.SegmentDetectors: + + for hitSegment in hitSegments: + segment = np.empty(1, dtype=dtype) + segment['eventID'] = jentry + segment['trackID'] = trajectories['trackId'][hitSegment.Contrib[0]] + segment['x_start'] = hitSegment.GetStart().X()/10 + segment['y_start'] = hitSegment.GetStart().Y()/10 + segment['z_start'] = hitSegment.GetStart().Z()/10 + segment['x_end'] = hitSegment.GetStop().X()/10 + segment['y_end'] = hitSegment.GetStop().Y()/10 + segment['z_end'] = hitSegment.GetStop().Z()/10 + segment['dE'] = hitSegment.GetEnergyDeposit() + segment['t'] = 0 + segment['t_start'] = 0 + segment['t_end'] = 0 + xd = segment['x_end'] - segment['x_start'] + yd = segment['y_end'] - segment['y_start'] + zd = segment['z_end'] - segment['z_start'] + dx = sqrt(xd**2 + yd**2 + zd**2) + segment['dx'] = dx + segment['x'] = (segment['x_start'] + segment['x_end'])/2. + segment['y'] = (segment['y_start'] + segment['y_end'])/2. + segment['z'] = (segment['z_start'] + segment['z_end'])/2. + segment['dEdx'] = hitSegment.GetEnergyDeposit()/dx if dx > 0 else 0 + segment['pdgId'] = trajectories['pdgId'][hitSegment.Contrib[0]] + segment['n_electrons'] = 0 + segment['long_diff'] = 0 + segment['tran_diff'] = 0 + segment['pixel_plane'] = 0 + segments = np.hstack((segments, segment)) + + with h5py.File(output_file, 'w') as f: + f.create_dataset("segments", data=segments) + +if __name__ == "__main__": + fire.Fire(dump) diff --git a/cli/simulate_pixels.py b/cli/simulate_pixels.py index 575fdd24..d230ec53 100755 --- a/cli/simulate_pixels.py +++ b/cli/simulate_pixels.py @@ -90,17 +90,17 @@ def run_simulation(input_filename, RangePush("slicing_and_swapping") tracks = tracks[:n_tracks] - y_start = np.copy(tracks['y_start'] ) - y_end = np.copy(tracks['y_end']) - y = np.copy(tracks['y']) + x_start = np.copy(tracks['x_start'] ) + x_end = np.copy(tracks['x_end']) + x = np.copy(tracks['x']) - tracks['y_start'] = np.copy(tracks['z_start']) - tracks['y_end'] = np.copy(tracks['z_end']) - tracks['y'] = np.copy(tracks['z']) + tracks['x_start'] = np.copy(tracks['z_start']) + tracks['x_end'] = np.copy(tracks['z_end']) + tracks['x'] = np.copy(tracks['z']) - tracks['z_start'] = y_start - tracks['z_end'] = y_end - tracks['z'] = y + tracks['z_start'] = x_start + tracks['z_end'] = x_end + tracks['z'] = x RangePop() TPB = 256 @@ -124,32 +124,41 @@ def run_simulation(input_filename, RangePop() end_drifting = time() print(f" {end_drifting-start_drifting:.2f} s") - step = 200 + step = 1 adc_tot_list = cp.empty((0,fee.MAX_ADC_VALUES)) adc_tot_ticks_list = cp.empty((0,fee.MAX_ADC_VALUES)) MAX_TRACKS_PER_PIXEL = 5 - backtracked_id_tot = cp.empty((0,fee.MAX_ADC_VALUES,MAX_TRACKS_PER_PIXEL)) + backtracked_id_tot = cp.empty((0,fee.MAX_ADC_VALUES,MAX_TRACKS_PER_PIXEL,2)) unique_pix_tot = cp.empty((0,2)) tot_events = 0 - + + tot_evids = np.unique(tracks['eventID']) # We divide the sample in portions that can be processed by the GPU tracks_batch_runtimes = [] - for itrk in tqdm(range(0, tracks.shape[0], step), desc='Simulating pixels...'): + for itrk in tqdm(range(0, 5, step), desc='Simulating pixels...'): start_tracks_batch = time() - selected_tracks = tracks[itrk:itrk+step] + first_event = tot_evids[itrk] + last_event = tot_evids[min(itrk+step, tot_evids.shape[0]-1)] + + if first_event == last_event: + last_event += 1 + + evt_tracks = tracks[(tracks['eventID']>=first_event) & (tracks['eventID']= 0 and pID[1] >= 0:\n", - " try:\n", - " index = np.where((unique_pix[:,0] == pID[0]) & (unique_pix[:,1] == pID[1]))\n", - " except IndexError:\n", - " print(index,\"More pixels than maximum value\")\n", - " pixel_index_map[itr,ipix] = index[0]\n", - " \n", - "# Here we combine the induced current on the same pixels by different tracks\n", - "d_pixel_index_map = cuda.to_device(pixel_index_map)\n", - "threadsperblock = (8,8,8)\n", - "blockspergrid_x = ceil(d_signals.shape[0] / threadsperblock[0])\n", - "blockspergrid_y = ceil(d_signals.shape[1] / threadsperblock[1])\n", - "blockspergrid_z = ceil(d_signals.shape[2] / threadsperblock[2])\n", + "detsim.tracks_current[blockspergrid,threadsperblock](signals,\n", + " neighboring_pixels,\n", + " selected_tracks)" + ] + }, + { + "cell_type": "code", + "execution_count": 11, + "metadata": {}, + "outputs": [], + "source": [ + "pixel_index_map = cp.full((selected_tracks.shape[0], neighboring_pixels.shape[1]), -1)\n", + "compare = neighboring_pixels[..., np.newaxis, :] == unique_pix\n", + "indices = cp.where(cp.logical_and(compare[..., 0], compare[..., 1]))\n", + "pixel_index_map[indices[0], indices[1]] = indices[2]" + ] + }, + { + "cell_type": "code", + "execution_count": 12, + "metadata": {}, + "outputs": [], + "source": [ + "blockspergrid_x = ceil(signals.shape[0] / threadsperblock[0])\n", + "blockspergrid_y = ceil(signals.shape[1] / threadsperblock[1])\n", + "blockspergrid_z = ceil(signals.shape[2] / threadsperblock[2])\n", "blockspergrid = (blockspergrid_x, blockspergrid_y, blockspergrid_z)\n", - "pixels_signals = np.zeros((len(unique_pix),len(consts.time_ticks)*len(unique_eventIDs)*2))\n", - "d_pixels_signals = cuda.to_device(pixels_signals)\n", - "detsim.sum_pixel_signals[blockspergrid,threadsperblock](d_pixels_signals, \n", - " d_signals, \n", - " d_track_starts, \n", - " d_pixel_index_map)\n", - "\n", - "currents = np.sum(d_pixels_signals,axis=1)*consts.t_sampling/consts.e_charge" + "pixels_signals = cp.zeros((len(unique_pix), len(consts.time_ticks)*len(unique_eventIDs)*2))\n", + "detsim.sum_pixel_signals[blockspergrid,threadsperblock](pixels_signals,\n", + " signals,\n", + " track_starts,\n", + " pixel_index_map)\n", + "currents = np.sum(pixels_signals,axis=1)*consts.t_sampling/consts.e_charge" ] }, { @@ -276,20 +267,12 @@ }, { "cell_type": "code", - "execution_count": 10, + "execution_count": 13, "metadata": {}, "outputs": [ - { - "name": "stderr", - "output_type": "stream", - "text": [ - "/global/homes/s/soleti/.conda/envs/numbaenv/lib/python3.7/site-packages/numba/core/dispatcher.py:238: UserWarning: Numba extension module 'numba_scipy' failed to load due to 'ValueError(No function '__pyx_fuse_0pdtr' found in __pyx_capi__ of 'scipy.special.cython_special')'.\n", - " entrypoints.init_all()\n" - ] - }, { 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\n", 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\n", 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" ] @@ -302,11 +285,11 @@ ], "source": [ "cmap = cm.Spectral_r\n", - "norm = mpl.colors.Normalize(vmin=0, vmax=256)\n", + "norm = colors.Normalize(vmin=0, vmax=256)\n", "m = cm.ScalarMappable(norm=norm, cmap=cmap)\n", "\n", "cmap = cm.viridis\n", - "norm_curr = mpl.colors.LogNorm(vmin=1, vmax=max(currents))\n", + "norm_curr = colors.LogNorm(vmin=1, vmax=max(currents))\n", "m_curr = cm.ScalarMappable(norm=norm_curr, cmap=cmap)\n", "fig = plt.figure(figsize=(7,7))\n", "ax = fig.add_subplot(111, projection='3d')\n", @@ -331,7 +314,7 @@ " zorder=9999)\n", " \n", " ax.plot((t[\"x_start\"], t[\"x_end\"]), \n", - " (consts.module_borders[0][2][0], consts.module_borders[0][2][0]),\n", + " (consts.tpc_borders[t['pixel_plane']][2][0], consts.tpc_borders[t['pixel_plane']][2][0]),\n", " (t[\"y_start\"], t[\"y_end\"]),\n", " c='r',\n", " lw=1,\n", @@ -340,28 +323,79 @@ " zorder=9999)\n", " \n", "for ip, p in enumerate(unique_pix):\n", - " x_rect, y_rect = detsim.get_pixel_coordinates(p)\n", + " x_rect, y_rect = detsim.get_pixel_coordinates(p.get())\n", " pixel_plane = int(p[0] // consts.n_pixels[0])\n", " row = int(pixel_plane // 4)\n", " column = int(pixel_plane % 4)\n", " if currents[ip] > 0:\n", - " rect = plt.Rectangle((x_rect-consts.pixel_size[0]/2, y_rect-consts.pixel_size[0]/2),\n", - " consts.pixel_size[0], consts.pixel_size[1],\n", - " linewidth=0.1, fc=m_curr.to_rgba(currents[ip]),\n", - " edgecolor='white', label=('Pixel' if ip == 5 else ''))\n", + " rect = plt.Rectangle((x_rect, y_rect),\n", + " consts.pixel_pitch, consts.pixel_pitch,\n", + " linewidth=0.1, fc=m_curr.to_rgba(currents[ip].get()),\n", + " edgecolor='gray')\n", " ax.add_patch(rect)\n", - " art3d.pathpatch_2d_to_3d(rect, z=consts.module_borders[pixel_plane][2][0], zdir=\"y\")\n", + " art3d.pathpatch_2d_to_3d(rect, z=consts.tpc_borders[pixel_plane][2][0], zdir=\"y\")\n", + "\n", + "\n", + " \n", + "anode1 = plt.Rectangle((consts.tpc_borders[0][0][0], consts.tpc_borders[0][1][0]),\n", + " consts.tpc_borders[0][0][1]-consts.tpc_borders[0][0][0], \n", + " consts.tpc_borders[0][1][1]-consts.tpc_borders[0][1][0],\n", + " linewidth=1, fc='none',\n", + " edgecolor='gray', label=('Pixel' if ip == 5 else ''))\n", + "ax.add_patch(anode1)\n", + "art3d.pathpatch_2d_to_3d(anode1, z=consts.tpc_borders[0][2][0], zdir=\"y\")\n", + "\n", + "anode2 = plt.Rectangle((consts.tpc_borders[0][0][0], consts.tpc_borders[0][1][0]),\n", + " consts.tpc_borders[0][0][1]-consts.tpc_borders[0][0][0], \n", + " consts.tpc_borders[0][1][1]-consts.tpc_borders[0][1][0],\n", + " linewidth=1, fc='none',\n", + " edgecolor='gray', label=('Pixel' if ip == 5 else ''))\n", + "ax.add_patch(anode2)\n", + "art3d.pathpatch_2d_to_3d(anode2, z=consts.tpc_borders[1][2][0], zdir=\"y\")\n", + "\n", + "cathode = plt.Rectangle((consts.tpc_borders[0][0][0], consts.tpc_borders[0][1][0]),\n", + " consts.tpc_borders[0][0][1]-consts.tpc_borders[0][0][0], \n", + " consts.tpc_borders[0][1][1]-consts.tpc_borders[0][1][0],\n", + " linewidth=1, fc='gray', alpha=0.5,\n", + " edgecolor='gray', label=('Pixel' if ip == 5 else ''))\n", + "ax.add_patch(cathode)\n", + "art3d.pathpatch_2d_to_3d(cathode, z=0, zdir=\"y\")\n", + "\n", + "ax.plot((consts.tpc_borders[0][0][0],consts.tpc_borders[0][0][0]),(consts.tpc_borders[0][2][0],consts.tpc_borders[1][2][0]),\n", + " (consts.tpc_borders[0][1][0],consts.tpc_borders[0][1][0]), lw=1,color='gray')\n", + "\n", + "ax.plot((consts.tpc_borders[0][0][0],consts.tpc_borders[0][0][0]),(consts.tpc_borders[0][2][0],consts.tpc_borders[1][2][0]),\n", + " (consts.tpc_borders[0][1][1],consts.tpc_borders[0][1][1]), lw=1,color='gray')\n", + "\n", + "ax.plot((consts.tpc_borders[0][0][1],consts.tpc_borders[0][0][1]),(consts.tpc_borders[0][2][0],consts.tpc_borders[1][2][0]),\n", + " (consts.tpc_borders[0][1][0],consts.tpc_borders[0][1][0]), lw=1,color='gray')\n", + "\n", + "ax.plot((consts.tpc_borders[0][0][1],consts.tpc_borders[0][0][1]),(consts.tpc_borders[0][2][0],consts.tpc_borders[1][2][0]),\n", + " (consts.tpc_borders[0][1][1],consts.tpc_borders[0][1][1]), lw=1,color='gray')\n", + "\n", + "\n", "\n", "# ax.set_ylim(consts.module_borders[pixel_plane][2][0],50)\n", - "ax.set_xlim(consts.module_borders[0][1][0],consts.module_borders[0][1][1])\n", - "ax.set_ylim(consts.module_borders[0][2][0],consts.module_borders[0][2][1])\n", - "ax.set_zlim(consts.module_borders[0][2][0],consts.module_borders[0][2][1])\n", + "ax.set_xlim(consts.tpc_borders[0][0][0],consts.tpc_borders[1][0][1])\n", + "ax.set_ylim(consts.tpc_borders[0][2][0],consts.tpc_borders[1][2][0])\n", + "ax.set_zlim(consts.tpc_borders[0][1][0],consts.tpc_borders[1][1][1])\n", "\n", - "ax.set_box_aspect((1, 1, 1))\n", + "ax.set_box_aspect((2,2,4))\n", "ax.grid(False)\n", "ax.xaxis.set_major_locator(plt.MaxNLocator(3))\n", "ax.yaxis.set_major_locator(plt.MaxNLocator(3))\n", - "ax.view_init(20, 55)\n", + "# ax.set_axis_off()\n", + "ax.w_xaxis.set_pane_color((1.0, 1.0, 1.0, 1.0))\n", + "ax.w_yaxis.set_pane_color((1.0, 1.0, 1.0, 1.0))\n", + "ax.w_zaxis.set_pane_color((1.0, 1.0, 1.0, 1.0))\n", + "\n", + "ax.view_init(azim=20)\n", + "# def rotate(angle):\n", + "# ax.view_init(azim=angle)\n", + " \n", + "# from matplotlib import animation\n", + "\n", + "# rot_animation = animation.FuncAnimation(fig, rotate, frames=np.arange(0,362,2),interval=50)\n", "\n", "ax.set_ylabel(\"z [cm]\")\n", "ax.set_xlabel(\"x [cm]\")\n", @@ -369,6 +403,15 @@ "_ = plt.colorbar(m_curr,fraction=0.035, pad=0.05,label='Induced current integral [# electrons]')\n" ] }, + { + "cell_type": "code", + "execution_count": 14, + "metadata": {}, + "outputs": [], + "source": [ + "# rot_animation.save('animation.gif', writer='imagemagick', fps=10, bitrate=10, dpi=100)" + ] + }, { "cell_type": "markdown", "metadata": {}, @@ -379,20 +422,20 @@ }, { "cell_type": "code", - "execution_count": 11, + "execution_count": 15, "metadata": {}, "outputs": [], "source": [ - "time_ticks = np.linspace(0,len(unique_eventIDs)*consts.time_interval[1]*2,d_pixels_signals.shape[1]+1)\n", - "integral_list = np.zeros((d_pixels_signals.shape[0], fee.MAX_ADC_VALUES))\n", - "adc_ticks_list = np.zeros((d_pixels_signals.shape[0], fee.MAX_ADC_VALUES))\n", - "TPB = 32\n", - "BPG = ceil(d_pixels_signals.shape[0] / TPB)\n", - "rng_states = cuda.random.create_xoroshiro128p_states(TPB * BPG, seed=0)\n", - "\n", - "fee.get_adc_values[BPG,TPB](d_pixels_signals, \n", - " time_ticks, \n", - " integral_list, \n", + "time_ticks = cp.linspace(0, len(unique_eventIDs)*consts.time_interval[1]*2, pixels_signals.shape[1]+1)\n", + "integral_list = cp.zeros((pixels_signals.shape[0], fee.MAX_ADC_VALUES))\n", + "adc_ticks_list = cp.zeros((pixels_signals.shape[0], fee.MAX_ADC_VALUES))\n", + "TPB = 128\n", + "BPG = ceil(pixels_signals.shape[0] / TPB)\n", + "\n", + "rng_states = create_xoroshiro128p_states(TPB * BPG, seed=0)\n", + "fee.get_adc_values[BPG,TPB](pixels_signals,\n", + " time_ticks,\n", + " integral_list,\n", " adc_ticks_list,\n", " 0,\n", " rng_states)\n", @@ -408,14 +451,14 @@ }, { "cell_type": "code", - "execution_count": 12, + "execution_count": 16, "metadata": {}, "outputs": [ { "data": { - "image/png": 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\n", 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\n", "text/plain": [ - "
" + "
" ] }, "metadata": { @@ -425,27 +468,28 @@ } ], "source": [ - "fig,ax = plt.subplots(1,2,figsize=(14,6.5))\n", + "fig,ax = plt.subplots(1,2,figsize=(6,3.8))\n", "\n", "for ip, p in enumerate(unique_pix):\n", - " x_rect, y_rect = detsim.get_pixel_coordinates(p)\n", + " x_rect, y_rect = detsim.get_pixel_coordinates(p.get())\n", " pixel_plane = int(p[0] // consts.n_pixels[0])\n", - " c = currents[ip]\n", - " if c >=1: \n", - " rect = plt.Rectangle((x_rect-consts.pixel_size[0]/2, y_rect-consts.pixel_size[0]/2),\n", - " consts.pixel_size[0], consts.pixel_size[1],\n", + " c = currents[ip].get()\n", + " if c >= 1: \n", + " rect = plt.Rectangle((x_rect, y_rect),\n", + " consts.pixel_pitch, consts.pixel_pitch,\n", " linewidth=0.2, fc=m_curr.to_rgba(c),\n", " edgecolor='grey')\n", " ax[0].add_patch(rect)\n", "\n", " a = adc_list[ip][adc_list[ip]>fee.digitize(0)]\n", " if len(a): \n", - " rect = plt.Rectangle((x_rect-consts.pixel_size[0]/2, y_rect-consts.pixel_size[0]/2),\n", - " consts.pixel_size[0], consts.pixel_size[1],\n", - " linewidth=0.2, fc=m.to_rgba(np.sum(a)),\n", + " rect = plt.Rectangle((x_rect, y_rect),\n", + " consts.pixel_pitch, consts.pixel_pitch,\n", + " linewidth=0.2, fc=m.to_rgba(np.sum(a.get())),\n", " edgecolor='grey')\n", " ax[1].add_patch(rect)\n", - " \n", + "\n", + "\n", "for it,t in enumerate(selected_tracks):\n", " ax[0].plot((t[\"x_start\"], t[\"x_end\"]), \n", " (t[\"y_start\"], t[\"y_end\"]),\n", @@ -457,22 +501,23 @@ " ax[1].plot((t[\"x_start\"], t[\"x_end\"]), \n", " (t[\"y_start\"], t[\"y_end\"]),\n", " c='r',\n", - " lw=1.25,\n", + " lw=0,\n", " ls=':',\n", " alpha=1,\n", " zorder=10)\n", " ax[0].scatter((t[\"x_start\"], t[\"x_end\"]), \n", " (t[\"y_start\"], t[\"y_end\"]),\n", " c='r', s=1, zorder=99999)\n", - " ax[1].scatter((t[\"x_start\"], t[\"x_end\"]), \n", - " (t[\"y_start\"], t[\"y_end\"]),\n", - " c='r', s=1, zorder=99999) \n", + "# ax[1].scatter((t[\"x_start\"], t[\"x_end\"]), \n", + "# (t[\"y_start\"], t[\"y_end\"]),\n", + "# c='r', s=1, zorder=99999) \n", "\n", "ax[0].set_aspect(\"equal\")\n", "ax[1].set_aspect(\"equal\")\n", "ax[0].set_xlabel(\"x [cm]\")\n", "ax[1].set_xlabel(\"x [cm]\")\n", "ax[0].set_ylabel(\"y [cm]\")\n", + "from mpl_toolkits.axes_grid1.axes_divider import make_axes_locatable\n", "\n", "divider0 = make_axes_locatable(ax[1])\n", "cax0 = divider0.append_axes(\"right\", size=\"7%\", pad=0.07)\n", @@ -496,33 +541,90 @@ }, { "cell_type": "code", - "execution_count": 13, + "execution_count": 17, "metadata": {}, "outputs": [], "source": [ - "track_pixel_map = np.full((unique_pix.shape[0],5),-1)\n", - "backtracked_id = np.full((adc_list.shape[0], adc_list.shape[1], track_pixel_map.shape[1]), -1)\n", + "MAX_TRACKS_PER_PIXEL = 5\n", "\n", - "detsim.get_track_pixel_map(track_pixel_map, unique_pix, neighboring_pixels)\n", - "detsim.backtrack_adcs(selected_tracks, adc_list, adc_ticks_list, track_pixel_map, event_id_map, backtracked_id)" + "# Mapping between unique pixel array and track array index\n", + "track_pixel_map = cp.full((unique_pix.shape[0], MAX_TRACKS_PER_PIXEL), -1)\n", + "TPB = 32\n", + "BPG = ceil(unique_pix.shape[0] / TPB)\n", + "detsim.get_track_pixel_map[BPG, TPB](track_pixel_map, unique_pix, neighboring_pixels)\n", + "\n", + "# Here we backtrack the ADC counts to the Geant4 tracks\n", + "TPB = 128\n", + "BPG = ceil(adc_list.shape[0] / TPB)\n", + "backtracked_id = cp.full((adc_list.shape[0], adc_list.shape[1], MAX_TRACKS_PER_PIXEL), -1)\n", + "detsim.backtrack_adcs[BPG,TPB](selected_tracks,\n", + " adc_list,\n", + " adc_ticks_list,\n", + " track_pixel_map,\n", + " event_id_map,\n", + " backtracked_id)" ] }, { "cell_type": "code", - "execution_count": 14, + "execution_count": 18, "metadata": {}, "outputs": [ { "name": "stderr", "output_type": "stream", "text": [ - "Writing to HDF5...: 100%|██████████| 1542/1542 [00:00<00:00, 34690.44it/s]\n" + "Writing to HDF5...: 100%|██████████| 2195/2195 [00:00<00:00, 38628.71it/s]\n" + ] + } + ], + "source": [ + "!rm test.h5\n", + "pc = fee.export_to_hdf5(adc_list.get(),\n", + " adc_ticks_list.get(),\n", + " unique_pix.get(),\n", + " backtracked_id.get(),\n", + " \"test.h5\")" + ] + }, + { + "cell_type": "code", + "execution_count": 19, + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "[ 0 90 97 96 104 78 90 106 98 107 79 79 91 98 99 97 81 83\n", + " 91 98 98 97 82 84 92 100 99 103 100 82 92 98 98 97 81 92\n", + " 100 81 102 100 99 97 79 84 100 98 100 97 83 83 92 102 101 99\n", + " 119 87 100 98 84 88 80 83 92 114 96 92 100 100 99 82 93 112\n", + " 111 112 82 92 101 103 100 81 91 98 120 100 93 92 97 100 100 91\n", + " 90 97 107 101 93 82 97 99 99 91 90 95 97 119 97 89 97 99\n", + " 102 89 92 97 98 95 89 90 97 97 96 82 84 90 99 98 95 81\n", + " 82 97 124 85 113 96 81 91 80 107 96 88 95 102 106 117 84 103\n", + " 78 93 93 97 100 92 108 95 92 95 95 106 91 92 86 92 105 97\n", + " 95 90 82 99 96 96 97 106 105 83 82 97 95 95 97 80 84 90\n", + " 96 97 97 89 90 95 95 97 89 81 98 96 96 96 81 81 103 98\n", + " 120 79 97 81 90 102 97 99 90 89 102 117 104 114 91 86 99 96\n", + " 90 96 101 95 98 89 95 116 96 90 106 99 94 105 90 109 85 85\n", + " 100 91 98 88 88 107 93 122 79 89 85 80 97 106 79 124 127 133\n", + " 111 95 80 99 100 89 97 100 133 93 96 93 89 80 96 107 99 99\n", + " 91 88 99 100 99 95 79 90 97 93 99 88 79 97 100 123 95 82\n", + " 90 99 102 101 89 79 97 101 100 99 81 90 86 89 100 100 100 97\n", + " 92 143 100 100 101 82 79 117 103 101 96 88 101 108 114 89 89 99\n", + " 107 100 91 107 116 116 100 88 108 84 111 107 99 99 99 95 80 88\n", + " 98 104 103 97 88 91 100 130 102 89 79 93 98 114 79 100 79 79\n", + " 98 104 97 96 87 109 102 99 87 96 101 107 99 89 81 100 103 98\n", + " 95 82 101 97 125 101 89 94 101 101 96 86 87 95 102 101 92 93\n", + " 95 102 97 85 95 100 102 97]\n" ] } ], "source": [ - "importlib.reload(fee)\n", - "pc = fee.export_to_hdf5(adc_list, adc_ticks_list, unique_pix, backtracked_id, \"test.h5\")" + "with h5py.File('test.h5', 'r') as f:\n", + " print(f['packets']['dataword'])" ] } ], diff --git a/examples/module0_corsika.h5 b/examples/module0_corsika.h5 new file mode 100644 index 00000000..388dc7ce --- /dev/null +++ b/examples/module0_corsika.h5 @@ -0,0 +1,3 @@ +version https://git-lfs.github.com/spec/v1 +oid sha256:ffabfb0adb9893bad0447c70bc357102ec1d1b4819f7384d885362417ebcead5 +size 98928 diff --git a/larndsim/consts.py b/larndsim/consts.py index 21770b8e..624f60c5 100644 --- a/larndsim/consts.py +++ b/larndsim/consts.py @@ -3,7 +3,6 @@ """ import numpy as np -import larpixgeometry.pixelplane import yaml ## Detector constants @@ -29,9 +28,9 @@ ## TPC params #: Drift velocity in :math:`cm/\mu s` -vdrift = 0.153812 # cm / us, +vdrift = 0.1648 # cm / us, #: Electron lifetime in :math:`\mu s` -lifetime = 10e3 # us, +lifetime = 2.2e3 # us, #: Time sampling in :math:`\mu s` t_sampling = 0.1 # us #: Drift time window in :math:`\mu s` @@ -55,53 +54,47 @@ mm2cm = 0.1 cm2mm = 10 -tpc_centers = np.array([ - [-487.949, -218.236, -335.], - [-182.051, -218.236, -335.], - [182.051, -218.236, -335.], - [487.949, -218.236, -335.], - [-487.949, -218.236, 335.], - [-182.051, -218.236, 335.], - [182.051, -218.236, 335.], - [487.949, -218.236, 335.], -]) - -# Swap z->x -tpc_centers[:, [2, 0]] = tpc_centers[:, [0, 2]] -tpc_centers *= mm2cm - -module_borders = np.zeros((tpc_centers.shape[0], 3, 2)) -tpc_borders = np.zeros((3,2)) -tpc_size = np.zeros(3) +tpc_borders = np.zeros((0, 3, 2)) +tile_borders = np.zeros((2,2)) +tile_size = np.zeros(3) n_pixels = 0, 0 +n_pixels_per_tile = 0, 0 pixel_connection_dict = {} -pixel_size = np.zeros(2) +pixel_pitch = 0 +tile_positions = {} +tile_orientations = {} +tile_map = () +tile_chip_to_io = {} variable_types = { - "eventID": "u4", - "z_end": "f4", - "trackID": "u4", + "eventID": "u4", + "z_end": "f4", + "trackID": "u4", "tran_diff": "f4", - "z_start": "f4", - "x_end": "f4", - "y_end": "f4", - "n_electrons": "u4", + "z_start": "f4", + "x_end": "f4", + "y_end": "f4", + "n_electrons": "u4", "pdgId": "i4", - "x_start": "f4", - "y_start": "f4", - "t_start": "f4", - "dx": "f4", - "long_diff": "f4", - "pixel_plane": "u4", - "t_end": "f4", - "dEdx": "f4", - "dE": "f4", + "x_start": "f4", + "y_start": "f4", + "t_start": "f4", + "dx": "f4", + "long_diff": "f4", + "pixel_plane": "u4", + "t_end": "f4", + "dEdx": "f4", + "dE": "f4", "t": "f4", "y": "f4", "x": "f4", "z": "f4" } +anode_layout = (2,4) +xs = 0 +ys = 0 + def load_detector_properties(detprop_file, pixel_file): """ The function loads the detector properties and @@ -113,18 +106,22 @@ def load_detector_properties(detprop_file, pixel_file): filename pixel_file (str): pixel layout YAML filename """ - global pixel_size + global xs + global ys + global pixel_pitch global tpc_borders - global tpc_size global pixel_connection_dict - global module_borders global n_pixels - global tpc_centers + global n_pixels_per_tile global vdrift global lifetime global time_interval global long_diff global tran_diff + global tile_positions + global tile_orientations + global tile_map + global tile_chip_to_io with open(detprop_file) as df: detprop = yaml.load(df, Loader=yaml.FullLoader) @@ -133,41 +130,45 @@ def load_detector_properties(detprop_file, pixel_file): tpc_centers[:, [2, 0]] = tpc_centers[:, [0, 2]] time_interval = np.array(detprop['time_interval']) - + vdrift = detprop['vdrift'] lifetime = detprop['lifetime'] long_diff = detprop['long_diff'] tran_diff = detprop['tran_diff'] with open(pixel_file, 'r') as pf: - board = larpixgeometry.pixelplane.PixelPlane.fromDict(yaml.load(pf, Loader=yaml.FullLoader)) + tile_layout = yaml.load(pf, Loader=yaml.FullLoader) - xs = np.array([board.pixels[ip].x/10 for ip in board.pixels]) - ys = np.array([board.pixels[ip].y/10 for ip in board.pixels]) + pixel_pitch = tile_layout['pixel_pitch'] * mm2cm + chip_channel_to_position = tile_layout['chip_channel_to_position'] + pixel_connection_dict = {tuple(pix): (chip_channel//1000,chip_channel%1000) for chip_channel, pix in chip_channel_to_position.items()} + tile_chip_to_io = tile_layout['tile_chip_to_io'] - #: Number of pixels per axis - n_pixels = len(np.unique(xs)), len(np.unique(ys)) + xs = np.array(list(chip_channel_to_position.values()))[:,0] * pixel_pitch + ys = np.array(list(chip_channel_to_position.values()))[:,1] * pixel_pitch + tile_borders[0] = [-(max(xs)+pixel_pitch)/2, (max(xs)+pixel_pitch)/2] + tile_borders[1] = [-(max(ys)+pixel_pitch)/2, (max(ys)+pixel_pitch)/2] - #: Size of pixels per axis in :math:`cm` - pixel_size[0] = (max(xs)-min(xs)) / (n_pixels[0] - 1) - pixel_size[1] = (max(ys)-min(ys)) / (n_pixels[1] - 1) + tile_positions = np.array(list(tile_layout['tile_positions'].values())) * mm2cm + tile_orientations = np.array(list(tile_layout['tile_orientations'].values())) + tpcs = np.unique(tile_positions[:,0]) + tpc_borders = np.zeros((len(tpcs), 3, 2)) - chipids = list(board.chips.keys()) + for itpc,tpc_id in enumerate(tpcs): + this_tpc_tile = tile_positions[tile_positions[:,0] == tpc_id] + this_orientation = tile_orientations[tile_positions[:,0] == tpc_id] - for chip in chipids: - for channel, pixel in enumerate(board.chips[chip].channel_connections): - if pixel.x !=0 and pixel.y != 0: - pixel_connection_dict[(round(pixel.x/pixel_size[0]), - round(pixel.y/pixel_size[1]))] = channel, chip + x_border = min(this_tpc_tile[:,2])+tile_borders[0][0]+tpc_centers[itpc][0], \ + max(this_tpc_tile[:,2])+tile_borders[0][1]+tpc_centers[itpc][0] + y_border = min(this_tpc_tile[:,1])+tile_borders[1][0]+tpc_centers[itpc][1], \ + max(this_tpc_tile[:,1])+tile_borders[1][1]+tpc_centers[itpc][1] + z_border = min(this_tpc_tile[:,0])+tpc_centers[itpc][2], \ + max(this_tpc_tile[:,0])+detprop['drift_length']*this_orientation[:,0][0]+tpc_centers[itpc][2] - #: TPC borders coordinates in :math:`cm` - tpc_borders[0] = [min(xs)-pixel_size[0]/2, max(xs)+pixel_size[0]/2] - tpc_borders[1] = [min(ys)-pixel_size[1]/2, max(ys)+pixel_size[1]/2] - tpc_borders[2] = [-detprop['drift_length']/2., detprop['drift_length']/2.] + tpc_borders[itpc] = (x_border, y_border, z_border) - tpc_size = tpc_borders[:,1] - tpc_borders[:,0] - - module_borders = np.zeros((tpc_centers.shape[0], 3, 2)) - for iplane, tpc_center in enumerate(tpc_centers): - module_borders[iplane] = (tpc_borders.T+tpc_center).T + #: Number of pixels per axis + n_pixels = len(np.unique(xs))*2, len(np.unique(ys))*4 + n_pixels_per_tile = len(np.unique(xs)), len(np.unique(ys)) + tile_map = ((7,5,3,1),(8,6,4,2)),((16,14,12,10),(15,13,11,9)) diff --git a/larndsim/detector_properties/module0.yaml b/larndsim/detector_properties/module0.yaml index 2ae97020..cfcd126e 100644 --- a/larndsim/detector_properties/module0.yaml +++ b/larndsim/detector_properties/module0.yaml @@ -1,16 +1,10 @@ tpc_centers: # cm - - [-48.7949, -21.8236, -33.5] - - [-18.2051, -21.8236, -33.5] - - [18.2051, -21.8236, -33.5] - - [48.7949, -21.8236, -33.5] - - [-48.7949, -21.8236, 33.5] - - [-18.2051, -21.8236, 33.5] - - [18.2051, -21.8236, 33.5] - - [48.7949, -21.8236, 33.5] + - [0, -21.8236, 0] + - [0, -21.8236, 0] -vdrift: 0.153812 # cm / us +vdrift: 0.1648 # cm / us lifetime: 10.e+3 # us time_interval: [0, 200.] # us long_diff: 4.0e-6 # cm * cm / us tran_diff: 8.8e-6 # cm * cm / us -drift_length: 30.2723 # cm \ No newline at end of file +drift_length: 31.51745 # cm \ No newline at end of file diff --git a/larndsim/detector_properties/singlecube.yaml b/larndsim/detector_properties/singlecube.yaml deleted file mode 100644 index 8d2df0f2..00000000 --- a/larndsim/detector_properties/singlecube.yaml +++ /dev/null @@ -1,9 +0,0 @@ -tpc_centers: - - [0, 0, 0] - -vdrift: 0.153812 # cm / us -lifetime: 1.e+3 # us -time_interval: [0, 200.] # us -long_diff: 4.0e-6 # cm * cm / us -tran_diff: 8.8e-6 # cm * cm / us -drift_length: 30.2723 # cm \ No newline at end of file diff --git a/larndsim/detsim.py b/larndsim/detsim.py index 1646c046..57e64f3b 100644 --- a/larndsim/detsim.py +++ b/larndsim/detsim.py @@ -8,7 +8,7 @@ import numba as nb from numba import cuda -from .consts import pixel_size, module_borders, time_interval, n_pixels +from .consts import pixel_pitch, tpc_borders, time_interval, n_pixels from . import consts from . import fee @@ -230,11 +230,10 @@ def get_pixel_coordinates(pixel_id): """ Returns the coordinates of the pixel center given the pixel ID """ - plane_id = round(pixel_id[0] / n_pixels[0]) - this_border = module_borders[plane_id] - - pix_x = (pixel_id[0] - n_pixels[0] * plane_id) * pixel_size[0] + this_border[0][0] + pixel_size[0]/2 - pix_y = pixel_id[1] * pixel_size[0] + this_border[1][0] + pixel_size[1]/2 + plane_id = pixel_id[0] // n_pixels[0] + this_border = tpc_borders[plane_id] + pix_x = (pixel_id[0] - n_pixels[0] * plane_id) * pixel_pitch + this_border[0][0] + pix_y = pixel_id[1] * pixel_pitch + this_border[1][0] return pix_x, pix_y @@ -262,7 +261,9 @@ def tracks_current(signals, pixels, tracks): # Pixel coordinates x_p, y_p = get_pixel_coordinates(pID) - + x_p += pixel_pitch/2 + y_p += pixel_pitch/2 + if t["z_start"] < t["z_end"]: start = (t["x_start"], t["y_start"], t["z_start"]) end = (t["x_end"], t["y_end"], t["z_end"]) @@ -279,10 +280,10 @@ def tracks_current(signals, pixels, tracks): # The impact factor is the the size of the transverse diffusion or, if too small, # half the diagonal of the pixel pad impact_factor = max(sqrt((5*sigmas[0])**2 + (5*sigmas[1])**2), - sqrt(pixel_size[0]**2 + pixel_size[1]**2)/2)*2 - + sqrt(pixel_pitch**2 + pixel_pitch**2)/2)*2 + z_poca, z_start, z_end = z_interval(start, end, x_p, y_p, impact_factor) - +# print(z_poca,z_start,z_end,start[2]) if z_poca != 0: z_start_int = z_start - 4*sigmas[2] @@ -298,15 +299,16 @@ def tracks_current(signals, pixels, tracks): z_steps = max(consts.sampled_points, ceil(abs(z_end_int-z_start_int) / z_sampling)) z_step = (z_end_int-z_start_int) / (z_steps-1) - t_start = max(time_interval[0], round(t["t_start"] / consts.t_sampling) * consts.t_sampling) + t_start = max(time_interval[0], t["t_start"] // consts.t_sampling * consts.t_sampling) total_current = 0 - + total_charge = 0 + + time_tick = t_start + it*consts.t_sampling for iz in range(z_steps): z = z_start_int + iz*z_step - time_tick = t_start + it*consts.t_sampling - t0 = (z - module_borders[t["pixel_plane"]][2][0]) / consts.vdrift + t0 = abs(z - tpc_borders[t["pixel_plane"]][2][0]) / consts.vdrift # FIXME: this sampling is far from ideal, we should sample around the track # and not in a cube containing the track @@ -315,7 +317,7 @@ def tracks_current(signals, pixels, tracks): x = x_start + sign(direction[0]) * (ix*x_step - 4*sigmas[0]) x_dist = abs(x_p - x) - if x_dist > pixel_size[0]/2: + if x_dist > pixel_pitch/2: continue for iy in range(consts.sampled_points): @@ -323,14 +325,14 @@ def tracks_current(signals, pixels, tracks): y = y_start + sign(direction[1]) * (iy*y_step - 4*sigmas[1]) y_dist = abs(y_p - y) - if y_dist > pixel_size[1]/2: + if y_dist > pixel_pitch/2: continue charge = rho((x,y,z), t["n_electrons"], start, sigmas, segment) \ * abs(x_step) * abs(y_step) * abs(z_step) total_current += current_model(time_tick, t0, x_dist, y_dist) * charge * consts.e_charge - signals[itrk,ipix,it] = total_current + signals[itrk,ipix,it] = total_current @nb.njit def sign(x): @@ -382,20 +384,23 @@ def backtrack_adcs(tracks, adc_list, adc_times_list, track_pixel_map, event_id_m if track_index >= 0: track_start_t = tracks["t_start"][track_index] track_end_t = tracks["t_end"][track_index] - evid = event_id_map[track_index] for iadc in range(adc_list[ip].shape[0]): - + if adc_list[ip][iadc] > pedestal: adc_time = adc_times_list[ip][iadc] - if track_start_t < adc_time - evid*time_interval[1]*2 < track_end_t+consts.time_padding: + evid = adc_time // (time_interval[1]*3) + + if track_start_t < adc_time - evid*time_interval[1]*3 < track_end_t+consts.time_padding: counter = 0 - while counter < backtracked_id.shape[2] and backtracked_id[ip,iadc,counter] != -1: + while counter < backtracked_id.shape[2] and backtracked_id[ip,iadc,counter,0] != -1: counter += 1 if counter < backtracked_id.shape[2]: - backtracked_id[ip,iadc,counter] = tracks["trackID"][track_index] + backtracked_id[ip,iadc,counter,0] = evid + backtracked_id[ip,iadc,counter,1] = tracks["trackID"][track_index] + @cuda.jit def get_track_pixel_map(track_pixel_map, unique_pix, pixels): diff --git a/larndsim/drifting.py b/larndsim/drifting.py index 29b788ef..82fa1df4 100644 --- a/larndsim/drifting.py +++ b/larndsim/drifting.py @@ -6,7 +6,7 @@ from math import exp, sqrt from numba import cuda from . import consts -from .consts import module_borders +from .consts import tpc_borders import logging logging.basicConfig() @@ -34,20 +34,24 @@ def drift(tracks): if itrk < tracks.shape[0]: track = tracks[itrk] + pixel_plane = -1 - for ip, plane in enumerate(module_borders): - if plane[0][0]-1e-6 <= track["x"] <= plane[0][1]+1e-6 and \ - plane[1][0]-1e-6 <= track["y"] <= plane[1][1]+1e-6 and \ - plane[2][0]-1e-6 <= track["z"] <= plane[2][1]+1e-6: + + for ip, plane in enumerate(tpc_borders): + if plane[0][0]-2e-2 <= track["x"] <= plane[0][1]+2e-2 and \ + plane[1][0]-2e-2 <= track["y"] <= plane[1][1]+2e-2 and \ + min(plane[2][1]-2e-2,plane[2][0]-2e-2) <= track["z"] <= max(plane[2][1]+2e-2,plane[2][0]+2e-2): pixel_plane = ip - break + break + track["pixel_plane"] = pixel_plane + if pixel_plane >= 0: - z_anode = module_borders[pixel_plane][2][0] + z_anode = tpc_borders[pixel_plane][2][0] drift_distance = abs(track["z"] - z_anode) drift_start = abs(min(track["z_start"],track["z_end"]) - z_anode) drift_end = abs(max(track["z_start"],track["z_end"]) - z_anode) - + drift_time = drift_distance / consts.vdrift track["z"] = z_anode @@ -57,5 +61,5 @@ def drift(tracks): track["long_diff"] = sqrt(drift_time * 2 * consts.long_diff) track["tran_diff"] = sqrt(drift_time * 2 * consts.tran_diff) track["t"] += drift_time - track["t_start"] += drift_start / consts.vdrift - track["t_end"] += drift_end / consts.vdrift + track["t_start"] += min(drift_start, drift_end) / consts.vdrift + track["t_end"] += max(drift_start, drift_end) / consts.vdrift diff --git a/larndsim/fee.py b/larndsim/fee.py index f911ce03..0f6d60bf 100644 --- a/larndsim/fee.py +++ b/larndsim/fee.py @@ -8,7 +8,7 @@ from numba import cuda from numba.cuda.random import xoroshiro128p_normal_float32 -from larpix.packet import Packet_v2, TimestampPacket +from larpix.packet import Packet_v2, TimestampPacket, TriggerPacket from larpix.packet import PacketCollection from larpix.format import hdf5format from tqdm import tqdm @@ -17,7 +17,7 @@ #: Maximum number of ADC values stored per pixel MAX_ADC_VALUES = 10 #: Discrimination threshold -DISCRIMINATION_THRESHOLD = 5e3*consts.e_charge +DISCRIMINATION_THRESHOLD = 7e3*consts.e_charge #: ADC hold delay in clock cycles ADC_HOLD_DELAY = 15 #: Clock cycle time in :math:`\mu s` @@ -37,6 +37,31 @@ #: Uncorrelated noise in e- UNCORRELATED_NOISE_CHARGE = 500 + +nonrouted_channels=[6,7,8,9,22,23,24,25,38,39,40,54,55,56,57] +routed_channels=[i for i in range(64) if i not in nonrouted_channels] +top_row_channels=[3,2,1,63,62,61,60] +bottom_row_channels=[28,29,30,31,33,34,35] +inner_edge_channels=[60,52,53,48,45,41,35] +top_row_chip_ids=[11,12,13,14,15,16,17,18,19,20] +bottom_row_chip_ids=[101,102,103,104,105,106,107,108,109,110] +inner_edge_chip_ids=[20,30,40,50,60,70,80,90,100,110] + +def rotate_tile(pixel_id, tile_id): + axes = consts.tile_orientations[tile_id-1] + x_axis = axes[2] + y_axis = axes[1] + + pix_x = pixel_id[0] + if x_axis < 0: + pix_x = consts.n_pixels_per_tile[0]-pixel_id[0]-1 + + pix_y = pixel_id[1] + if y_axis < 0: + pix_y = consts.n_pixels_per_tile[1]-pixel_id[1]-1 + + return pix_x, pix_y + def export_to_hdf5(adc_list, adc_ticks_list, unique_pix, track_ids, filename): """ Saves the ADC counts in the LArPix HDF5 format. @@ -51,88 +76,87 @@ def export_to_hdf5(adc_list, adc_ticks_list, unique_pix, track_ids, filename): list: list of LArPix packets """ - dtype = np.dtype([('track_ids','(5,)i8')]) - packets = {} - packets_mc = {} - packets_mc_ds = {} - - for ic in range(consts.tpc_centers.shape[0]): - packets[ic] = [] - packets_mc[ic] = [] - packets_mc_ds[ic] = [] - + dtype = np.dtype([('track_ids','(5,)i8'),('event_ids','(5,)i8')]) + packets = [TimestampPacket()] + packets_mc_trkid = [[-1]*5] + packets_mc_evid = [[-1]*5] + packets_mc_ds = [] + last_event = -1 + for itick, adcs in enumerate(tqdm(adc_list, desc="Writing to HDF5...")): ts = adc_ticks_list[itick] pixel_id = unique_pix[itick] - plane_id = round(pixel_id[0] / consts.n_pixels[0]) - pix_x, pix_y = detsim.get_pixel_coordinates(pixel_id) - try: - pix_x -= consts.tpc_centers[int(plane_id)][0] - pix_y -= consts.tpc_centers[int(plane_id)][1] - except IndexError: - print("Pixel (%i, %i) outside the TPC borders" % (pixel_id[0], pixel_id[1])) - - pix_x *= consts.cm2mm - pix_y *= consts.cm2mm + plane_id = int(pixel_id[0] // consts.n_pixels[0]) + tile_x = int((pixel_id[0] - consts.n_pixels[0] * plane_id) // consts.n_pixels_per_tile[1]) + tile_y = int(pixel_id[1] // consts.n_pixels_per_tile[1]) + tile_id = consts.tile_map[plane_id][tile_x][tile_y] for iadc, adc in enumerate(adcs): t = ts[iadc] if adc > digitize(0): + event = t // (consts.time_interval[1]*3) + time_tick = int(np.floor((t-0.5/consts.vdrift)/CLOCK_CYCLE)) + + if event != last_event: + packets.append(TriggerPacket(io_group=1,trigger_type=b'\x02',timestamp=int(event*consts.time_interval[1]/consts.t_sampling*3))) + packets_mc_trkid.append([-1]*5) + packets_mc_evid.append([-1]*5) + packets.append(TriggerPacket(io_group=2,trigger_type=b'\x02',timestamp=int(event*consts.time_interval[1]/consts.t_sampling*3))) + packets_mc_trkid.append([-1]*5) + packets_mc_evid.append([-1]*5) + last_event = event + p = Packet_v2() try: - channel, chip = consts.pixel_connection_dict[(round(pix_x/consts.pixel_size[0]),round(pix_y/consts.pixel_size[1]))] + chip, channel = consts.pixel_connection_dict[rotate_tile(pixel_id%70, tile_id)] except KeyError: - print("Pixel coordinates not valid", pix_x, pix_y, pixel_id, adc) + print("Pixel ID not valid", pixel_id) continue - + + # disabled channels near the borders of the tiles + if chip in top_row_chip_ids and channel in top_row_channels: continue + if chip in bottom_row_chip_ids and channel in bottom_row_channels: continue + if chip in inner_edge_chip_ids and channel in inner_edge_channels: continue + p.dataword = int(adc) - p.timestamp = int(np.floor(t/CLOCK_CYCLE)) - - if isinstance(chip, int): - p.chip_id = chip - else: - p.chip_key = chip - + p.timestamp = time_tick + try: + io_group_io_channel = consts.tile_chip_to_io[tile_id][chip] + except KeyError: +# print("Chip %i on tile %i not found" % (chip, tile_id)) + continue + + io_group, io_channel = io_group_io_channel // 1000, io_group_io_channel % 1000 + p.chip_key = "%i-%i-%i" % (io_group, io_channel, chip) p.channel_id = channel p.packet_type = 0 p.first_packet = 1 p.assign_parity() - if not packets[plane_id]: - packets[plane_id].append(TimestampPacket()) - packets_mc[plane_id].append([-1]*5) - - packets_mc[plane_id].append(track_ids[itick][iadc]) - packets[plane_id].append(p) + packets_mc_evid.append(track_ids[itick][iadc][:,0]) + packets_mc_trkid.append(track_ids[itick][iadc][:,1]) + packets.append(p) else: break + + packet_list = PacketCollection(packets, read_id=0, message='') + + hdf5format.to_file(filename, packet_list) - for ipc in packets: - packet_list = PacketCollection(packets[ipc], read_id=0, message='') - - if len(packets.keys()) > 1: - if "." in filename: - pre_extension, post_extension = filename.rsplit('.', 1) - filename_ext = "%s-%i.%s" % (pre_extension, ipc, post_extension) - else: - filename_ext = "%s-%i" % (filename, ipc) - else: - filename_ext = filename - - hdf5format.to_file(filename_ext, packet_list) - if len(packets[ipc]): - packets_mc_ds[ipc] = np.empty(len(packets[ipc]), dtype=dtype) - packets_mc_ds[ipc]['track_ids'] = packets_mc[ipc] + if packets: + packets_mc_ds = np.empty(len(packets), dtype=dtype) + packets_mc_ds['track_ids'] = packets_mc_trkid + packets_mc_ds['event_ids'] = packets_mc_evid - with h5py.File(filename_ext, 'a') as f: - if "mc_packets_assn" in f.keys(): - del f['mc_packets_assn'] - f.create_dataset("mc_packets_assn", data=packets_mc_ds[ipc]) + with h5py.File(filename, 'a') as f: + if "mc_packets_assn" in f.keys(): + del f['mc_packets_assn'] + f.create_dataset("mc_packets_assn", data=packets_mc_ds) - return packets, packets_mc + return packets, packets_mc_ds def digitize(integral_list): """ @@ -182,7 +206,6 @@ def get_adc_values(pixels_signals, time_ticks, adc_list, adc_ticks_list, time_pa q_noise = xoroshiro128p_normal_float32(rng_states, ip) * UNCORRELATED_NOISE_CHARGE * consts.e_charge if q_sum + q_noise >= DISCRIMINATION_THRESHOLD: - interval = round((3 * CLOCK_CYCLE + ADC_HOLD_DELAY * CLOCK_CYCLE) / consts.t_sampling) integrate_end = ic+interval @@ -203,8 +226,8 @@ def get_adc_values(pixels_signals, time_ticks, adc_list, adc_ticks_list, time_pa adc_list[ip][iadc] = adc adc_ticks_list[ip][iadc] = time_ticks[ic]+time_padding + ic += round(CLOCK_CYCLE / consts.t_sampling) q_sum = xoroshiro128p_normal_float32(rng_states, ip) * RESET_NOISE_CHARGE * consts.e_charge iadc += 1 - ic += 1 diff --git a/larndsim/pixel_layouts/layout-module0.yaml b/larndsim/pixel_layouts/layout-module0.yaml deleted file mode 100644 index 235f2677..00000000 --- a/larndsim/pixel_layouts/layout-module0.yaml +++ /dev/null @@ -1,248006 +0,0 @@ -chips: -- - 1-1-11 - - - 38 - - 44 - - 43 - - 42 - - 37 - - 36 - - null - - null - - null - - null - - 35 - - 30 - - 29 - - 28 - - 24 - - 23 - - 22 - - 21 - - 16 - - 7 - - 14 - - 15 - - null - - null - - null - - null - - 8 - - 9 - - 0 - - 1 - - 2 - - 3 - - 10 - - 4 - - 5 - - 6 - 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(round((t["x_start"] - this_border[0][0]) / pixel_size[0]) + n_pixels[0]*t["pixel_plane"], - round((t["y_start"] - this_border[1][0]) / pixel_size[1])) - end_pixel = (round((t["x_end"] - this_border[0][0]) / pixel_size[0]) + n_pixels[0]*t["pixel_plane"], - round((t["y_end"] - this_border[1][0]) / pixel_size[1])) + this_border = tpc_borders[int(t["pixel_plane"])] + + start_pixel = ((t["x_start"] - this_border[0][0]) // pixel_pitch + n_pixels[0]*t["pixel_plane"], + (t["y_start"] - this_border[1][0]) // pixel_pitch) + end_pixel = ((t["x_end"] - this_border[0][0]) // pixel_pitch + n_pixels[0]*t["pixel_plane"], + (t["y_end"]- this_border[1][0]) // pixel_pitch) get_active_pixels(start_pixel[0], start_pixel[1], end_pixel[0], end_pixel[1], @@ -49,7 +50,6 @@ def get_pixels(tracks, active_pixels, neighboring_pixels, n_pixels_list, radius) radius, neighboring_pixels[itrk]) - @cuda.jit(device=True) def get_active_pixels(x0, y0, x1, y1, tot_pixels): """ @@ -86,15 +86,17 @@ def get_active_pixels(x0, y0, x1, y1, tot_pixels): for x in range(dx + 1): x_id = x0 + x*xx + y*yx y_id = y0 + x*xy + y*yy - plane_id = round(x_id / n_pixels[0]) - if 0 <= x_id < n_pixels[0]*(plane_id+1) and 0 <= y_id < n_pixels[1]: + plane_id = x_id // n_pixels[0] + + if 0 <= x_id <= n_pixels[0]*(plane_id+1) and 0 <= y_id <= n_pixels[1]: tot_pixels[x] = x_id, y_id + if D >= 0: y += 1 D -= 2*dx + D += 2*dy - @cuda.jit(device=True) def get_neighboring_pixels(active_pixels, radius, neighboring_pixels): """ @@ -131,8 +133,9 @@ def get_neighboring_pixels(active_pixels, radius, neighboring_pixels): is_unique = False break - plane_id = round(new_pixel[0] / n_pixels[0]) - if is_unique and 0 <= new_pixel[0] < (plane_id+1)*n_pixels[0] and 0 <= new_pixel[1] < n_pixels[1] and plane_id < module_borders.shape[0]: + plane_id = new_pixel[0] // n_pixels[0] + + if is_unique and 0 <= new_pixel[0] < (plane_id+1)*n_pixels[0] and 0 <= new_pixel[1] < n_pixels[1] and plane_id < tpc_borders.shape[0]: neighboring_pixels[count] = new_pixel count += 1 diff --git a/tests/testDrifting.py b/tests/testDrifting.py index 2593c7f4..fde917de 100644 --- a/tests/testDrifting.py +++ b/tests/testDrifting.py @@ -7,8 +7,8 @@ from larndsim import consts -consts.load_detector_properties("larndsim/detector_properties/singlecube.yaml", - "larndsim/pixel_layouts/layout-singlecube.yaml") +consts.load_detector_properties("larndsim/detector_properties/module0.yaml", + "larndsim/pixel_layouts/multi_tile_layout-2.1.16.yaml") from larndsim import drifting @@ -20,16 +20,16 @@ class TestDrifting: tracks = np.core.records.fromarrays(tracks.transpose(), names="eventID, z_end, trackID, tran_diff, z_start, x_end, y_end, n_electrons, pdgId, x_start, y_start, t_start, dx, long_diff, pixel_plane, t_end, dEdx, dE, t, y, x, z", formats = "i8, f8, i8, f8, f8, f8, f8, i8, i8, f8, f8, f8, f8, f8, i8, f8, f8, f8, f8, f8, f8, f8") - tracks["z"] = np.random.uniform(consts.module_borders[0][2][0], consts.module_borders[0][2][1], 1) - tracks["x"] = np.random.uniform(consts.module_borders[0][0][0], consts.module_borders[0][0][1], 1) - tracks["y"] = np.random.uniform(consts.module_borders[0][1][0], consts.module_borders[0][1][1], 1) + tracks["z"] = np.random.uniform(consts.tpc_borders[0][2][0], consts.tpc_borders[0][2][1], 1) + tracks["x"] = np.random.uniform(consts.tpc_borders[0][0][0], consts.tpc_borders[0][0][1], 1) + tracks["y"] = np.random.uniform(consts.tpc_borders[0][1][0], consts.tpc_borders[0][1][1], 1) tracks["n_electrons"] = np.random.uniform(1e6, 1e7, 1) def test_lifetime(self): """ Testing the lifetime correction """ - z_anode = consts.module_borders[0][2][0] + z_anode = consts.tpc_borders[0][2][0] drift_distance = np.abs(self.tracks["z"] - z_anode) drift_time = drift_distance / consts.vdrift diff --git a/tests/testTracksCurrent.py b/tests/testTracksCurrent.py index 8acbcb10..39f72b4b 100644 --- a/tests/testTracksCurrent.py +++ b/tests/testTracksCurrent.py @@ -5,7 +5,8 @@ from larndsim import consts -consts.load_pixel_geometry("larndsim/pixel_layouts/layout-2.5.0.yaml") +consts.load_detector_properties("larndsim/detector_properties/module0.yaml", + "larndsim/pixel_layouts/multi_tile_layout-2.1.16.yaml") from larndsim import detsim from larndsim import drifting, quenching, pixels_from_track @@ -14,13 +15,13 @@ class TestTrackCurrent: tracks = np.zeros((10, 29)) - tracks["z_start"] = np.random.uniform(consts.tpc_borders[2][0], consts.tpc_borders[2][0]+2, 10) - tracks["z_end"] = np.random.uniform(consts.tpc_borders[2][0], consts.tpc_borders[2][0]+2, 10) + tracks["z_start"] = np.random.uniform(consts.tpc_borders[0][2][0], consts.tpc_borders[0][2][1], 10) + tracks["z_end"] = np.random.uniform(consts.tpc_borders[0][2][0], consts.tpc_borders[0][2][0]+2, 10) tracks["z"] = (tracks["z_end"]+tracks["z_start"])/2. - tracks["y_start"] = np.random.uniform(consts.tpc_borders[1][0], consts.tpc_borders[1][0]+2, 10) - tracks["y_end"] = np.random.uniform(consts.tpc_borders[1][0], consts.tpc_borders[1][0]+2, 10) - tracks["x_start"] = np.random.uniform(consts.tpc_borders[0][0], consts.tpc_borders[0][0]+2, 10) - tracks["x_end"] = np.random.uniform(consts.tpc_borders[0][0], consts.tpc_borders[0][0]+2, 10) + tracks["y_start"] = np.random.uniform(consts.tpc_borders[0][1][0], consts.tpc_borders[0][1][0]+2, 10) + tracks["y_end"] = np.random.uniform(consts.tpc_borders[0][1][0], consts.tpc_borders[0][1][0]+2, 10) + tracks["x_start"] = np.random.uniform(consts.tpc_borders[0][0][0], consts.tpc_borders[0][0][0]+2, 10) + tracks["x_end"] = np.random.uniform(consts.tpc_borders[0][0][0], consts.tpc_borders[0][0][0]+2, 10) tracks["x"] = (tracks["x_end"]+tracks["x_start"])/2. tracks["y"] = (tracks["y_end"]+tracks["y_start"])/2. tracks["dx"] = np.sqrt((tracks["x_end"]-tracks["x_start"])**2+(tracks["y_end"]-tracks["y_start"])**2+(tracks["z_end"]-tracks["z_start"])**2)