Latest Articles for Mathematics

Exploring the interplay between fractals and random fields.

An overview of Lie superalgebras and their mathematical significance.

This paper introduces FTC-pairs, connecting calculus and algebra through derivations and integrations.

Introducing an efficient approach to solve convex-concave saddle point problems.

A look at infeasible and critically feasible problems in optimal control.

A new method improves the efficiency of solving PDEs with deep learning.

This paper examines the role of perturbation mappings in nonlinear programming analysis.

This article explores the significance of Carrot John domains in mathematical problems.

This article examines the structure and applications of intuitionistic modal logic L.

This article discusses the cosine measure's application to subspaces in optimization.

An overview of special Banach spaces and their properties.

Exploring tiling properties and their significance in group theory.

This work presents a new method for computing Reeb spaces in complex data sets.

A novel scheme to simulate jump-driven stochastic processes in various fields.

An overview of complex reachability problems in linear systems.

Explore fractional Brownian motion's properties and its impact on parameter estimation.

A look into posets, decompositions, and their significance in mathematics.

A look at how ASEP helps study particle behavior in complex systems.

Examining the ties between functors and algebraic structures.

Examining how uniqueness aids in solving convex optimization problems.

A look into algebraic groups and their connections to geometry.

A study examining how particles interact, flow, and fluctuate over time.

An overview of SPDEs and their real-world applications.

Exploring decision-making in uncertain environments to minimize costs.

This paper examines L-values of elliptic curves twisted by cubic characters.

An overview of nonlinear waves and their significance in various fields.

This article discusses the role of diagrams in solving systems of equations.

A look into polynomial growth, cross-sections, and Banach algebras.

Exploring the synergy between quantum computing and optimal transport for biological data.

A fresh approach improves accuracy in solving complex SDP challenges.

New method improves efficiency in solving complex partial differential equations using neural networks.

A look into hypergraphs and their roles in various fields.

Examining random walks in branching structures reveals important ecological and computational dynamics.

New methods enhance efficiency and accuracy in matrix logarithm computations.

Improving wavelet transforms enhances analysis of complex spherical data across various fields.

Innovative methods improve predictions of crack development in engineering materials.

Exploring undecidability in subshifts of finite type and sofic subshifts.

An overview of double Schubert polynomials and their role in mathematics.

An overview of smooth representations and their connection to integral structures.

Sublinear expanders offer unique connectivity properties for sparse graphs in various fields.