Mathematical Models & Methods in Applied Sciences

Papers
(The H4-Index of Mathematical Models & Methods in Applied Sciences is 19. The table below lists those papers that are above that threshold based on CrossRef citation counts [max. 250 papers]. The publications cover those that have been published in the past four years, i.e., from 2022-06-01 to 2026-06-01.)
ArticleCitations
A duality and free boundary approach to adverse selection62
Epidemics and society — A multiscale vision from the small world to the globally interconnected world39
Numerics and analysis of Cahn–Hilliard critical points34
Intrinsic unconditional stability in space–time isogeometric approximation of the acoustic wave equation in second-order formulation34
MirrorCBO: A consensus-based optimization method in the spirit of mirror descent33
Nonlocal half-ball vector operators on bounded domains: Poincaré inequality and its applications26
Data-driven learning to enhance a kinetic model of distressed crowd dynamics25
Shape optimization of metastable states24
A stochastic model of grain boundary dynamics: A Fokker–Planck perspective23
Sparse identification of nonlocal interaction kernels in nonlinear gradient flow equations via partial inversion23
Erratum: Doubly nonlinear stochastic evolution equations23
Small-mass solutions in a two-dimensional logarithmic Chemotaxis–Navier–Stokes system with indirect nutrient consumption23
On the stabilization of a virtual element method for an acoustic vibration problem23
Energy-stable mixed finite element methods for the Rosensweig ferrofluid flow model22
AT1 fourth-order isogeometric phase-field modeling of brittle fracture22
Fast and slow clustering dynamics of Cucker–Smale ensemble with internal oscillatory phases20
Curvature in chemotaxis: A model for ant trail pattern formation20
Weak solutions to the heat conducting compressible self-gravitating flows in time-dependent domains19
Confined run-and-tumble model with boundary aggregation: Long-time behavior and convergence to the confined Fokker–Planck model19
Derivation of effective theories for thin 3D nonlinearly elastic rods with voids19
0.061954021453857