Mathematics in Engineering

Papers
(The TQCC of Mathematics in Engineering is 2. 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
Layered solutions for a nonlocal Ginzburg-Landau model with periodic modulation31
On the multi-cluster flocking of the fractional Cucker–Smale model11
Bloch estimates in non-doubling generalized Orlicz spaces10
Uniqueness results for the Timoshenko beam model and identification of forces9
A graph-based framework for complex system simulating and diagnosis with automatic reconfiguration8
Flow by Gauss curvature to the $ L_p $ dual Minkowski problem8
Padé approximants of canards and critical regimes of Darrieus wind turbine model8
Nanoparticle-based organic polymer retinal prostheses: modeling, solution map and simulation7
Emergence of topological and geometric defects in the Gamma-limit of discrete energies7
Kolmogorov variation: KAM with knobs <i>(à la Kolmogorov)</i>6
Numerical spectral analysis of standing waves in quantum hydrodynamics with viscosity6
Fibonacci signals with timing jitter6
A symmetry theorem in two-phase heat conductors5
Reexamining low rank matrix factorization for trace norm regularization5
$ L^{p} $ compactness criteria with an application to variational convergence of some nonlocal energy functionals5
Optimal boundary regularity for mixed local and nonlocal equations5
Hyperparameter optimization of an augmented autoencoder for 6D object pose estimation via neural architecture search5
Homogenization of composite materials reinforced with unidirectional fibres with complex curvilinear cross section: a virtual element approach4
Local boundedness of weak solutions to elliptic equations with $ p, q- $growth4
Potential-based versus non potential-based cohesive models accounting for loading and unloading with application to sliding elastic laminates4
Lump waves in a generalized Bogoyavlensky-Konopelchenko model with spatially balanced derivatives4
Oldroyd 6-constant Electro-magneto-hydrodynamic fluid flow through parallel micro-plates with heat transfer using Darcy-Brinkman-Forchheimer model: A parametric investigation4
Uniform density estimates and $ \Gamma $-convergence for the Alt-Phillips functional of negative powers4
A locally conservative staggered least squares method on polygonal meshes4
Energy minimizing maps with prescribed singularities and Gilbert-Steiner optimal networks4
A guide to the design of the virtual element methods for second- and fourth-order partial differential equations3
Signorini problem as a variational limit of obstacle problems in nonlinear elasticity3
On symmetry of energy minimizing harmonic-type maps on cylindrical surfaces3
Nonlocal Harnack inequality in a disconnected region3
Equilibrium of thin shells under large strains without through-the-thickness shear and self-penetration of matter3
The vanishing discount problem for monotone systems of Hamilton-Jacobi equations: a counterexample to the full convergence2
Weak solutions of generated Jacobian equations2
Approximation of elliptic and parabolic equations with Dirichlet boundary conditions2
Semi-discrete linear hyperbolic polyharmonic flows of closed polygons2
On the analysis of a mechanically consistent model of fluid-structure-contact interaction2
Time almost-periodic solutions of the incompressible Euler equations2
Games associated with products of eigenvalues of the Hessian2
Nonlinear nonlocal equations involving subcritical or power nonlinearities and measure data2
The fourth-order total variation flow in $ \mathbb{R}^n $2
Turing patterns in a 3D morpho-chemical bulk-surface reaction-diffusion system for battery modeling2
Quasiconvex bulk and surface energies with subquadratic growth2
Far field refraction problem with loss of energy in negative refractive index material2
Calculus of variations and nonlinear analysis: advances and applications2
The mixed virtual element discretization for highly-anisotropic problems: the role of the boundary degrees of freedom2
Two arbitrary-order constraint-preserving schemes for the Yang–Mills equations on polyhedral meshes2
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