Latest Articles for Mathematics

Curves are essential in various fields, from nature to technology.

Explore the distribution and statistical properties of lattice points within defined spaces.

Improving optimization through limited memory gradient techniques for better performance.

Exploring high-order averaging techniques to improve hybrid system performance.

Explore how surgeries on knots create diverse lens spaces.

A look at fuzzy filters and their importance in handling uncertainty.

Exploring minimal rigid graphs and their role in geometry and algebra.

A look at obstacle problems and the role of Newton differentiability in optimization.

An overview of group actions on Segre cubic and Burkhardt quartic Fano varieties.

Research on complete convex hypersurfaces in hyperbolic geometry.

Recent research enhances our grasp of HJB equations and their applications across various fields.

Exploring square-free values generated by polynomials and their significance in number theory.

A look into the structures and boundaries of trees and hyperbolic spaces.

This article discusses nilpotent centers and their significance in switching Li enard systems.

A guide to the links between measure theory, topology, and their applications.

This article examines the difficulties in enumerating inclusion-wise minimal separators in graph theory.

Investigating resilient algorithms for testing functions amid data loss challenges.

Research on local kernel methods enhances problem-solving in mathematics and related fields.

New techniques improve domain decomposition for complex parabolic equations.

A look at the relationship between type theory and higher-order arithmetic in mathematics.

This study reduces the number of labels needed for distance labeling in cycles.

A fresh approach for efficient optimization tasks on complex shapes.

A look into bounded cohomology and its role in studying groups and spaces.

A look into weak degeneracy and its role in graph coloring.

Exploring the role of hypercomplex-valued neural networks in modern applications.

This article clarifies complex ideas about bundles and their associated classes.

Exploring the Fractal Fokker-Planck Equation and its impact on particle behavior.

A look into the nature of singularities and their boundaries.

New methods improve control of object movements in space, enhancing stability and performance.

Analyzing random movements within tree-like structures and their behavior.

Exploring the dynamics of groups acting on tree structures.

A deep dive into substitution and its role in lambda-calculus.

Explore the features and properties of hierarchical hyperbolic spaces.

Examining stability of periodic waves using Floquet theory in Hamiltonian PDEs.

A look into the principles of subcomplete and subproper forcing in set theory.

This study examines magnetic curves and charged particle motion in Kenmotsu manifolds.

Learn how geometry shapes movement in robotics and mechanics.

This study investigates cycles that connect all vertices using diagonals in graph structures.

A method to compare smooth curves in various applications.

Examining how strong minimality in valued fields leads to the existence of infinite structures.