Latest Articles for Mathematics

Explore how the Hessian impacts machine learning model performance and training strategies.

Exploring the latest developments in motives and Selmer groups in mathematics.

A deep dive into the properties and implications of disjoint stationary sequences.

A new method enhances proof generation for SAT Modulo Monotonic Theories.

A novel approach guarantees mass conservation in fluid dynamics models.

Exploring higher-dimensional minimal surfaces through machine learning techniques.

Researchers propose new methods for managing unpredictable systems using data-driven techniques.

Exploring methods to study overlapping curves in geometry and algebra.

Leveraging Grassmann tensor networks to simplify complex calculations in theoretical physics.

This article presents a method to solve the NLS equation while conserving mass and energy.

Examining proof systems, their methods, and their connection to satisfiability solving.

A new method improves the study of complex matrix dynamics over time.

Exploring how quantum computers may solve complex linear differential equations efficiently.

New methods improve efficiency in matrix updates and algorithms.

Exploring the role of ACC codes in enhancing quantum error correction methods.

A look into spectral algorithms and their role in machine learning predictions.

An overview of conformal points and their significance in mathematics and geometry.

Exploring the relationships in prime numbers and their unique arrangements.

Exploring linear regularity and strong CHIP in mathematical optimization.

Research on projection algorithms enhances efficiency in linear optimization problems.

Explore the role of quantum groups in modern mathematics and physics.

New phase shift rules address limitations in estimating derivatives in quantum circuits.

Explore how randomness shapes angles in geometrical probability.

Explore how number sequences are arranged and measured for better mathematical insights.

Explore the significance of Riesz transforms in mathematical analysis and beyond.

A study on the significance of conductors in number theory and representation theory.

Study the structure and properties of groups in valued fields.

Explore the relationships between nested ellipses, rotation numbers, and dynamical systems.

Explore the principles and applications of modal logic in various contexts.

New methods improve wave scattering analysis in various fields, enhancing technology and science.

Examining the Gibbard-Satterthwaite Theorem’s impact on fair voting.

Learn how Chisholm approximants aid in estimating functions with two variables.

Using tensor networks to optimize neutron transport equations in nuclear engineering.

A study on how computers can create interesting geometric theorems.

A study on how groups form and behave using mathematical models.

A look at vector spaces, special bases, and their role in group theory.

A look at hypergraphs and their significance in analyzing complex connections.

New methods improve efficiency and flexibility in optimal transport using tempered exponential measures.

Discover new methods for analyzing signals on graphs effectively.

Discover a method for counting curves in toric varieties using Gromov-Witten invariants.