Latest Research in Numerical Analysis
141 research papers · 0.0 average citations · 2026 median publication year
Top Research Topics in Numerical Analysis
- Numerical Analysis — 74 papers
- Analysis of PDEs — 9 papers
- Probability — 6 papers
- Advanced Numerical Methods in Computational Mathematics — 5 papers
- Statistical Mechanics — 4 papers
- Solidification and crystal growth phenomena — 3 papers
- Nonlinear Waves and Solitons — 3 papers
- Quantum Mechanics and Non-Hermitian Physics — 3 papers
- Theoretical and Computational Physics — 3 papers
- Optimization and Control — 2 papers
Highest-Cited Papers
- Conserving mass, momentum, and energy for the Benjamin-Bona-Mahony, Korteweg-de Vries, and nonlinear Schrödinger equations
- Splitting-strategies for arbitrary-order fully mixed finite element discretizations of the Biot equations
- Multiscale Modeling for Time-harmonic Maxwell equations with impedance boundary conditions in highly heterogeneous media
- Global bifurcation of localised 2D patterns emerging from spatial heterogeneity
- Defect Subspaces and Localized Instabilities in Cut-Cell Finite-Volume Operators
- A structure--preserving ALE--BGN--MDR method for Navier--Stokes free boundary problems with moving contact lines and gravity
- Error analysis of an asymptotic-preserving, energy-stable finite volume method for barotropic Euler equations
- Local Discontinuous Galerkin method for the prescribed mean curvature equation
- Selection criteria for the compressible Euler equations: numerical study
- Fully discrete analysis of pressure-robust enriched Galerkin methods for the time-dependent Stokes equations
- An $H^{-1}$ least-squares UnCut FEM on domains defined by a level set function
- Discontinuous Galerkin Semidiscretization of the Information Geometric Regularized Compressible Euler Equations
- A posteriori error analysis for the second-order BDF method for the Landau-Lifshitz-Gilbert equation
- Stable and Efficient One-Way Modelling of Convective Disturbances in Laminar Boundary Layers: OWNS-Summation
- Space-Time Finite Element Approximation of Quasilinear Hyperbolic Equations Arising in Dynamic Strain-Limiting Elasticity
- A Helmholtz-Leray projection method with variational multiscale stabilization for the Navier-Stokes equations
- A Relaxed Lagrange Multiplier Approach for Phase Field Models
- Freidlin-Wentzell collision-laws between self-stabilizing diffusions
- Structure-Preserving Generalized Manifold Galerkin Reduction for Port-Hamiltonian Systems
- Structure-Preserving Dynamical Low-Rank Approximations for Stochastic Vlasov--Poisson Equations