A CMAM minisymposium is composed of one or more sessions of three presentations on a single aspect of current interest in mathematical modeling, numerical analysis, and scientific computing.

Each session in a minisymposium lasts 90 minutes. Each speaker has a time-slot of 30 minutes (25 minutes presentation, 5 minutes discussion). The minisymposium organizers can speak in the minisymposium they are organizing.

Please note that every conference participant (excluding plenary speakers) may only give one presentation throughout the CMAM conference. 

Prospective minisymposium organizers are asked to submit a proposal, which consists of a single PDF file containing the following information:

• the title of the minisymposium,
• a brief description of the topic (max 200 words),
• full names, affiliations, and email addresses of the minisymposium organizers,
• full name, affiliation, and email address of one contact person (usually one of the organizers),
• tentative list of speakers (including name, affiliation, and email address for each of them).

Each minisymposium proposal should be submitted by the contact person to cmam2026@asc.tuwien.ac.at. All correspondence regarding the minisymposium will be sent to the email address of the contact person.

The Submission of minisymposium proposals is currently open. The Scientific Committee of CMAM 2026 will continuously review all minisymposium proposals. Accepted minisymposia will be published on this page.

• The final submission deadline for minisymposium proposals is on January 01, 2026.
• The acceptance will be notified to the contact person at latest by January 31, 2026.

• MS 01: Numerical analysis of fourth-order problems and applications
  • Thomas Führer, Pontificia Universidad Católica de Chile, Santiago, Chile
  • Norbert Heuer, Pontificia Universidad Católica de Chile, Santiago, Chile
• MS 02: Nonstandard finite element methods for evolution problems
  • Rekha Khot, INRIA Paris, France
  • Neela Nataraj, IIT Bombay, India
• MS 03: A posteriori error estimates and adaptive algorithms for nonconforming methods
  • Zhaonan Dong, INRIA Paris, France
  • Lorenzo Mascotto, University of Milano-Bicocca, Italy
• MS 04: Space-time methods for evolutionary PDEs
  • Gregor Gantner, University of Bonn, Germany
  • Michael Karkulik, Universidad Técnica Federico Santa María, Valparaíso, Chile
• MS 05: Recent advance on the development of discontinuous Galerkin methods
  • Zhaonan Dong, INRIA Paris, France
  • Weifeng Qiu, City University of Hong Kong, China
• MS 06: Advanced iterative solvers in adaptive FE algorithms
  • Paula Hilbert, TU Wien, Austria
  • Ani Miraci, Sorbonne University Paris, France
• MS 07: Advances in minimum residual methods
  • Fleurianne Bertrand, TU Chemnitz, Germany
  • Philipp Bringmann, TU Wien, Austria
• MS 08: Advances in goal-oriented error estimation and adaptivity
  • Roland Becker, University of Pau and Pays de l'Adour, France
  • Maximilian Brunner, TU Wien, Austria
• MS 09: Recent trends in transparent boundary conditions
  • Martin Halla, KIT Karlsruhe, Germany