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tzanio committed Dec 20, 2024
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Expand Up @@ -363,12 +363,31 @@ <h3 id="next-talk"><i class="fa fa-star"></i> Next Talk</h3>
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<div class="col-md-12">
<h4 id="svetlana-tokareva-los-alamos-national-laboratory">Svetlana Tokareva (Los Alamos National Laboratory)</h4>
<h5 id="tba"><em>TBA</em></h5>
<h5 id="a-high-order-matrix-free-finite-element-method-for-hyperbolic-problems"><em>A high-order matrix-free finite element method for hyperbolic problems</em></h5>
<h5 id="9am-pdt-january-14-2025"><a href="https://everytimezone.com/s/079ead5c"><strong>9am PDT, January 14, 2025</strong></a></h5>
<p><a href=""><button type="button" class="btn btn-success">
<strong>Webex</strong>
</button></a></p>
<p><strong>Abstract:</strong> TBA</p>
<p><strong>Abstract:</strong> Many multiphysics applications require high-order, physically
consistent and computationally efficient discretizations of hyperbolic PDEs. In
this talk, we will present a mass-matrix-free finite element (MF-FE) scheme,
which provides an explicit and arbitrary high order approximation of the smooth
solutions of the hyperbolic PDEs both in space and time. The design of the
scheme allows for an efficient diagonalization of the mass matrix without any
loss of accuracy. This is achieved by coupling the FEM formulation
<a href="https://doi.org/10.1016/j.camwa.2018.05.009">[1]</a> with a Deferred Correction
(DeC) type method <a href="https://global-sci.org/intro/article_detail/jcm/8648.html">[2]</a>
for the discretization in time. The advantage of such a matrix-free approach
consists in preserving a compact approximation stencil even at high orders,
which reduces the computational cost compared to classical finite element
techniques and provides potential benefit for exascale computing on future
computer architectures. In this talk we focus on the staggered grid MF-FEM (SG
MF-FEM) scheme for the Lagrangian hydrodynamics. We will present the simulation
results for several challenging benchmark problems. Finally, will discuss how
structure-preserving properties (such as positivity and preservation of local
bounds) of the proposed MF-FE method can be enforced using convex limiting for
blending the high-order and low-order element residuals
<a href="https://doi.org/10.1016/j.cma.2018.11.036">[3]</a>.</p>
<hr />
<h3 id="previous-talks"><i class="fa fa-check" aria-hidden="true"></i> Previous Talks</h3>
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