The following pages link to Benjamin Stamm (Q470141):
Displaying 19 items.
- Analysis of the Schwarz Domain Decomposition Method for the Conductor-like Screening Continuum Model (Q5855641) (← links)
- A Quasi-Optimal Factorization Preconditioner for Periodic Schrödinger Eigenstates in Anisotropically Expanding Domains (Q5866598) (← links)
- An embedded corrector problem for homogenization. Part II: Algorithms and discretization (Q6308658) (← links)
- Boundary integral equations for isotropic linear elasticity (Q6313698) (← links)
- Gradient Flow Finite Element Discretizations with Energy-Based Adaptivity for the Gross-Pitaevskii Equation (Q6320610) (← links)
- A Discontinuous Galerkin method for Shock Capturing using a mixed high-order and sub-grid low-order approximation space (Q6328454) (← links)
- On the Scalability of the Parallel Schwarz Method in One-Dimension (Q6331697) (← links)
- The Feshbach-Schur map and perturbation theory (Q6366892) (← links)
- Continuity estimates for Riesz potentials on polygonal boundaries (Q6373499) (← links)
- Numerical stability and efficiency of response property calculations in density functional theory (Q6413407) (← links)
- A multipoint perturbation formula for eigenvalue problems (Q6436537) (← links)
- Domain Decomposition Method for Poisson--Boltzmann Equations based on Solvent Excluded Surface (Q6512987) (← links)
- A $\mathrm{L}^2$-maximum principle for circular arcs on the disk (Q6519410) (← links)
- Numerical simulation of the Gross-Pitaevskii equation via vortex tracking (Q6528938) (← links)
- A scalable two-level domain decomposition eigensolver for periodic Schrödinger eigenstates in anisotropically expanding domains (Q6623717) (← links)
- Data associated to the paper "Reduced basis surrogates for quantum spin systems based on tensor networks" (Q6708637) (← links)
- On reduced basis methods for eigenvalue problems, and on its coupling with perturbation theory (Q6741285) (← links)
- Fully guaranteed and computable error bounds on the energy for periodic Kohn-Sham equations with convex density functionals (Q6744978) (← links)
- Gradient Flow Finite Element Discretisations with Energy-Based $hp$-Adaptivity for the Gross-Pitaevskii Equation with Angular Momentum Rotation (Q6759561) (← links)
