Mathematical Sciences

Papers
(The TQCC of Mathematical Sciences is 6. 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 2022-05-01 to 2026-05-01.)
ArticleCitations
An algorithm for the Burgers’ equation using barycentric collocation method with a high-order exponential Lie-group scheme30
Finite-time stability in measure for nabla uncertain discrete linear fractional order systems20
Numerical Hilbert space solution of fractional Sobolev equation in $$\left(1+1\right)$$-dimensional space16
Numerical solution of Coupled Viscous Burgers’ equations using RBF-QR method16
Improved Dai-Yuan iterative schemes for convex constrained monotone nonlinear systems15
Traveling fronts of viscous Burgers’ equations with the nonlinear degenerate viscosity13
An explicit two-stage truncated Runge–Kutta method for nonlinear stochastic differential equations12
A new Chelyshkov matrix method to solve linear and nonlinear fractional delay differential equations with error analysis10
Iterative algorithms for common fixed points of a countable family of quasi-nonexpansive multivalued mappings in CAT(0) spaces10
An adaptive finite element method for Riesz fractional partial integro-differential equations10
Deterministic modelling of optimal control strategies for dengue fever transmission in two interconnected patches8
A new adaptive Levenberg–Marquardt parameter with a nonmonotone and trust region strategies for the system of nonlinear equations7
Space-time pseudospectral method for the variable-order space-time fractional diffusion equation6
On the modeling and numerical discretizations of a chaotic system via fractional operators with and without singular kernels6
A high-order numerical method for solving nonlinear derivative-dependent singular boundary value problems using trigonometric B-spline basis function6
Robust bivariate polynomials scheme with convergence analysis for two-dimensional nonlinear optimal control problem6
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