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
Intrinsic unconditional stability in space–time isogeometric approximation of the acoustic wave equation in second-order formulation34
Numerics and analysis of Cahn–Hilliard critical points34
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
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
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
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
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