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<h1>2026</h1><!--Schanz_2026aa-->
<p style="margin-bottom: 0.2em"><strong><a class="link" href="https://www.tugraz.at" target="_top">Schanz, Martin</a> ; Keshava, Vibudha Lakshmi ; <a class="link" href="https://www.tugraz.at" target="_top">De Gersem, Herbert</a></strong>
(2026):
<em>Comparison of $\mathcal <span class="bibtex-protected">H</span>$-matrix- and <span class="bibtex-protected">FMM</span>-based <span class="bibtex-protected">3D</span>-<span class="bibtex-protected">ACA</span> for a time-domain boundary element method.</em>
In: Computational Mechanics, ISSN: 1432-0924, DOI: <a class="link" href="https://doi.org/10.1007/s00466-026-02768-9" target="_top">10.1007/s00466-026-02768-9</a>.
[Article]</p>
<h1>2025</h1><!--Keshava_2025ab-->
<p style="margin-bottom: 0.2em"><strong>Lakshmi Keshava, Vibudha ; <a class="link" href="https://www.tugraz.at" target="_top">Schanz, Martin</a></strong>
(2025):
<em>Partial Integration based Regularization in the Boundary Element Method: The role of line integrals.</em>
TU Graz, DOI: <a class="link" href="https://doi.org/10.3217/5af25-0pg56" target="_top">10.3217/5af25-0pg56</a>.
[Preprint].</p>
<!--Kramer_2025aa-->
<p style="margin-bottom: 0.2em"><strong>Kramer, Thomas ; <a class="link" href="https://www.tugraz.at" target="_top">Marussig, Benjamin</a> ; <a class="link" href="https://www.tugraz.at" target="_top">Schanz, Martin</a></strong>
(2025):
<em>A Higher-Order Time Domain Boundary Element Formulation based on Isogeometric Analysis and the Convolution Quadrature Method.</em>
In: Computer Methods in Applied Mechanics and Engineering, ISSN: 0045-7825, ARXIV: <a class="link" href="https://arxiv.org/abs/2510.06804" target="_top">2510.06804</a>, accepted.
[Article]</p>
<!--Kurz_2025aa-->
<p style="margin-bottom: 0.2em"><strong>Kurz, Stefan ; <a class="link" href="https://www.tugraz.at" target="_top">Schanz, Martin</a> ; <a class="link" href="https://www.tugraz.at" target="_top">Steinbach, Olaf</a></strong> <strong>(editors)</strong>
(2025):
<em>Boundary Element Methods &#8211; A tutorial on mathematical foundations, implementation, engineering and industrial applications</em>, Springer.
inpreparation.
[Collection]</p>
<!--Lakshmi-Keshava_2025aa-->
<p style="margin-bottom: 0.2em"><strong>Lakshmi Keshava, Vibudha ; <a class="link" href="https://www.tugraz.at" target="_top">Schanz, Martin</a></strong>
(2025):
<em>Partial integration based regularization in <span class="bibtex-protected">BEM</span> for 3D elastostatic problems: The role of line integrals.</em>
In: Engineering Analysis with Boundary Elements, pp. 106513, ISSN: 0955-7997, DOI: <a class="link" href="https://doi.org/10.1016/j.enganabound.2025.106513" target="_top">10.1016/j.enganabound.2025.106513</a>.
[Article]</p>
<!--Schanz_2025ab-->
<p style="margin-bottom: 0.2em"><strong><a class="link" href="https://www.tugraz.at" target="_top">Schanz, Martin</a> ; Lakshmi Keshava, Vibudha ; <a class="link" href="https://www.tugraz.at" target="_top">De Gersem, Herbert</a></strong>
(2025):
<em>Comparison of <span class="bibtex-protected">FMM</span> and $\mathcal <span class="bibtex-protected">H</span>$-matrix based <span class="bibtex-protected">3D</span>-<span class="bibtex-protected">ACA</span> for a time domain boundary element method.</em>
TU Graz, ARXIV: <a class="link" href="https://arxiv.org/abs/2505.00715" target="_top">2505.00715</a>.
[Preprint].</p>
<h1>2024</h1><!--Haider_2024aa-->
<p style="margin-bottom: 0.2em"><strong>Haider, Anita M. ; Rjasanow, Sergej ; <a class="link" href="https://www.tugraz.at" target="_top">Schanz, Martin</a></strong>
(2024):
<em>Generalised Adaptive Cross Approximation for Convolution Quadrature based Boundary Element Formulation.</em>
In: Computers and Mathematics with Applications, pp. 470&#8211;486, ISSN: 0898-1221, DOI: <a class="link" href="https://doi.org/10.1016/j.camwa.2024.10.025" target="_top">10.1016/j.camwa.2024.10.025</a>.
[Article]</p>
<!--Schanz_2024aa-->
<p style="margin-bottom: 0.2em"><strong><a class="link" href="https://www.tugraz.at" target="_top">Schanz, Martin</a></strong>
(2024):
<em>3D-<span class="bibtex-protected">ACA</span> for the time domain boundary element method: Comparison of <span class="bibtex-protected">FMM</span> and $\mathcal <span class="bibtex-protected">H</span>$-matrix based approaches.</em>
In: <em><span class="bibtex-protected">WCCM</span>2024</em>. Scipedia.
DOI: <a class="link" href="https://doi.org/10.23967/wccm.2024.001" target="_top">10.23967/wccm.2024.001</a>.
[In Proceedings]</p>
<h1>2023</h1><!--Menon_2023aa-->
<p style="margin-bottom: 0.2em"><strong>Menon, Arjun Balagopal ; <a class="link" href="https://www.tugraz.at" target="_top">Schanz, Martin</a></strong>
(2023):
<em>Adaptive Time Stepping for Generalized Convolution Quadrature.</em>
In: <em>Proceedings in Applied Mathematics and Mechanics</em>, volume&nbsp;23, e202300084. Wiley.
DOI: <a class="link" href="https://doi.org/10.1002/pamm.202300084" target="_top">10.1002/pamm.202300084</a>.
[In Proceedings]</p>
<!--Schanz_2023aa-->
<p style="margin-bottom: 0.2em"><strong><a class="link" href="https://www.tugraz.at" target="_top">Schanz, Martin</a></strong>
(2023):
<em>Realizations of the Generalized Adaptive Cross Approximation in an Acoustic Time Domain Boundary Element Method.</em>
In: <em>Proceedings in Applied Mathematics and Mechanics</em>, volume&nbsp;23, e202300024. Wiley.
DOI: <a class="link" href="https://doi.org/10.1002/pamm.202300024" target="_top">10.1002/pamm.202300024</a>.
[In Proceedings]</p>
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