Latest Articles for Polynomial

This paper presents a simplified approach to find roots of analytic functions in complex analysis.

A study on hyperplane covers in hypercubes, focusing on symmetry and multiplicities.

Exploring the connections between -adic numbers, symmetry, and particle physics.

This article explores methods to differentiate binary strings using finite automata.

Exploring polynomials on the unit ball and their spatial and frequency characteristics.

Learn how approximation theory simplifies complex functions for practical applications.

An overview of Drinfeld modules and t-modules in number theory and algebra.

A look into p-adic valuation and its representation through valuation trees.

Exploring the behavior of polynomial zeros in finite fields.

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

Investigating resilient algorithms for testing functions amid data loss challenges.

Investigating the significance of Artin-Hasse series coefficients in number theory.

New methods simplify complex polynomial optimization challenges for better solutions.

A look into the study of polynomials and their fractional powers.

Learn about irreducible polynomials and their importance in various fields.

This article discusses polynomials, apolar schemes, and their regularity in mathematics.

A look at the significance of polynomials and their behaviors in various fields.

New findings in spherical codes enhance understanding and applications in various fields.

This paper investigates the counting of rational points on mathematical stacks.

A look into the Mahler measure and its significance in mathematics.

Exploring queen placements on a chessboard to avoid three in a row.

Researchers push boundaries with new algorithms for polynomial factorization in computer science.

A new method significantly improves the enumeration of hyperelliptic curves over finite fields.

Learn how matrix denoising can improve data quality in various fields.

Explore the role of polynomials in finite fields and their key applications.

A look into interpolation polynomials and their significance in various fields.

A look into T-systems and their role in mathematical functions and approximation.

Exploring the importance of differential identities in matrix algebra and their applications.

Learn how simpler functions can help analyze complex data effectively.

An analysis of linear differential operators and their impact on polynomial roots.

Exploring the links between torus knots and generalized Schroder paths.

Examining core sets and their significance in matrix rings.

A look at how algebraic curves enhance data predictions across various fields.

Learn methods to minimize binary polynomials and their applications in various fields.

The nn2poly package transforms neural networks into clear polynomial forms.

A study on Galois extensions and their discriminants in number theory.

Exploring how polynomials can produce small fractional parts through careful evaluation.

A look into polynomials, ROABPs, and their relationship with complexity.

A look into knots and links, focusing on the Hopf link properties.

Recent advancements in Real Quantifier Elimination and CAD improve problem-solving efficiency in mathematics.