
Efficiently estimating the stabilization parameter in Nitsche's method using a data-driven approach offers significant computational advantages over traditional eigenvalue-based methods.


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data-driven-estimation-of-stabilization-parameter-in-nitsche-s-method


Data-driven Estimation of Stabilization Parameter in Nitsche's Method


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Establishing optimal convergence rates for adaptive finite element schemes in biharmonic eigenvalue problems.


rate-optimal-higher-order-conforming-fem-for-biharmonic-eigenvalue-problems-on-polygonal-domains


Rate-Optimal Higher-Order Conforming FEM for Biharmonic Eigenvalue Problems on Polygonal Domains



Mixed finite element methods provide stable and convergent solutions for linear Cosserat equations.


analysis-of-mixed-finite-element-methods-for-linear-cosserat-equations


Analysis of Mixed Finite Element Methods for Linear Cosserat Equations



No approximation can converge better than the defined rate without increasing sensitivity to perturbations.


optimal-finite-element-approximation-of-unique-continuation


Optimal Finite Element Approximation of Unique Continuation
