Table of Contents

• A robust, discrete-gradient descent procedure for optimisation with time-dependent PDE and norm constraints

  Paul M. Mannix;  Calum S. Skene;  Didier Auroux;  Florence Marcotte

  

  p. 1-28

• A reduced basis method for frictional contact problems formulated with Nitsche’s method

  Idrissa Niakh;  Guillaume Drouet;  Virginie Ehrlacher;  Alexandre Ern

  

  p. 29-54

• Minimal Convex Environmental Contours

  Åsmund Hausken Sande;  Johan S. Wind

  

  p. 55-83

• A nonconforming primal hybrid finite element method for the two-dimensional vector Laplacian

  Mary Barker;  Shuhao Cao;  Ari Stern

  

  p. 85-106

• Stability and Convergence analysis of a Crank–Nicolson Galerkin scheme for the fractional Korteweg-de Vries equation

  Mukul Dwivedi;  Tanmay Sarkar

  

  p. 107-139

• Deterministic particle method for Fokker–Planck equation with strong oscillations

  Anaïs Crestetto;  Nicolas Crouseilles;  Damien Prel

  

  p. 141-173

• Uniform weak error estimates for an asymptotic preserving scheme applied to a class of slow-fast parabolic semilinear SPDEs

  Charles-Edouard Bréhier

  

  p. 175-228

• Finite volume approximations of shear shallow water model on unstructured grids

  Shashwat Tiwari;  Boniface Nkonga;  Praveen Chandrashekar;  Sergey Gavrilyuk

  

  p. 229-261

• Convergence of a CVFE finite volume scheme for nonisothermal immiscible incompressible two-phase flow in porous media

  Brahim Amaziane;  Mustapha El Ossmani;  El Houssaine Quenjel;  Youssef Zahraoui

  

  p. 263-304

• Optimizing Sensor Calibration in Open Environments: A Bayesian Approach for Non-Specific Multisensory Systems

  Marine Dumon;  Bérengère Lebental;  Guillaume Perrin

  

  p. 305-324

• High order linearly implicit methods for semilinear evolution PDEs

  Guillaume Dujardin;  Ingrid Lacroix-Violet

  

  p. 325-354

• A posteriori error estimates for nonconforming discretizations of singularly perturbed biharmonic operators

  Dietmar Gallistl;  Shudan Tian

  

  p. 355-372

• Improving Weak PINNs for Hyperbolic Conservation Laws: Dual Norm Computation, Boundary Conditions and Systems

  Aidan Chaumet;  Jan Giesselmann

  

  p. 373-401