Mathematics

Exploring the properties and relations of stable and pseudostable curves.

Explore the relationships and properties of curve arrangements in mathematics.

Discover how group actions and invariants shape our understanding of geometry.

An overview of log Fano cone singularities and their stability.

An overview of formality and its significance in algebraic structures.

An exploration of hyperquot schemes and their significance in classifying geometric objects.

A look into character sheaves and their significance in algebra and geometry.

Exploring the connections between Hilbert schemes, line bundles, and their properties.

This article examines the properties and structures of compact, connected, orientable 3-manifolds with boundaries.

This article details a new framework for Rozansky-Witten models using functors and categories.

Examining subgroup actions on PL spheres and their relation to toric spaces.

Explore the significance of Burnside rings in group actions and symmetric structures.

An overview of formality and its significance in algebraic structures.

A look at the de Rham-Witt complex and its significance in algebraic structures.

This article presents a topological method for understanding the HOMFLY-PT polynomial in knot theory.

Explore how zeta functions interact with number theory and algebraic structures.

Explore how boundaries impact fluid behavior in advanced simulations.

Using math models to improve understanding of prostate cancer progression.

This study examines how thin layers affect heat transfer in materials.

Study predicts soil moisture behavior for improved agricultural water management.

A look into how materials react to temperature and stress.

Examining how small changes affect complex mathematical systems.

A study of particle behaviors, interactions, and stability conditions.

Researchers analyze how tracer particles behave in fast-moving Bose scalar fields.

This article details a new framework for Rozansky-Witten models using functors and categories.

A look at weak factorization systems and their impact in mathematics.

Explore how patterns function in various fields through real-world materials.

A look into frames, filters, and their practical connections in mathematics.

Learn how composition methods improve understanding in finite model theory.

An overview of fusing matrices and their impact on conformal field theories.

Categories are key structures for organizing mathematical objects and their relationships.

A look at colax adjunctions, pseudomonads, and their applications in mathematics.

A deep look at compact manifolds and their influence on mathematical functions.

A look into orthogonal polynomials, their types, and significance.

A look into how extending line segments affects geometric dimensions.

Exploring quantum integrable systems using separation of variables and coordinate systems.

This article examines equilibrium measures of particles influenced by radial external fields.

An overview of higher Bessel functions and their significance in mathematics.

Study of two oscillators interacting within polygon shapes.

This article examines differential equations and their solutions on half-lines.

A look at graph embeddings and the conditions needed for their mapping.

A look at how graph contraction improves data analysis in various fields.

Exploring the properties and relations of stable and pseudostable curves.

Explore the connections between graph structures and eigenvalues.

This article discusses fair division and envy-freeness in sharing items among individuals.

A look at cluster algebras, their properties, and significant results in the field.

Study of perfect matchings in product graphs and their random subgraphs.

Learn how matroids help analyze relationships and independence in various contexts.

Explore how groups act on vector spaces and their applications.

An overview of log Fano cone singularities and their stability.

Exploring the properties and implications of dimly liftable modules in mathematics.

Exploring Gotzmann's theorem and its implications in algebraic geometry.

An overview of important mathematical concepts and tools in algebraic structures.

Exploring the relationship between bistellar moves and manifolds through new algebraic structures.

A deep dive into toric ideals and their relation to graph structures.

Explore the Uniform Izumi-Rees Property and its impact on ideals in Noetherian rings.

Exploring the geometry and significance of 3-forms in symplectic manifolds.

A look into how curves intersect on hyperbolic surfaces.

A look into bounded symmetric domains and their significance in mathematics.

Exploring Chebyshev polynomials through Tang's algorithm in the complex plane.

Examining the Riemann hypothesis through advanced root-finding techniques.

A look into the role of reproducing kernels in function spaces.

An overview of holomorphic functions and their role in operator spaces.

A closer look at plurisubharmonic functions and their key properties.

Exploring the geometry and significance of 3-forms in symplectic manifolds.

A deep look at compact manifolds and their influence on mathematical functions.

A look into how curves intersect on hyperbolic surfaces.

Exploring the impact of generalized Ricci flow on geometric shapes.

Discover how group actions and invariants shape our understanding of geometry.

Explore how the fundamental gap relates to different shapes and spaces.

An overview of log Fano cone singularities and their stability.

Exploring the links between hyperbolic manifolds and Riemann surfaces.

A study of how proteins interact in neurodegenerative diseases.

A study on how agents make decisions in competitive environments using mean-field games.

Discover eigenvalues and coboundaries in morphic subshifts for better sequence analysis.

A clear guide to the concepts and applications of Generalized Bratteli diagrams.

Two algorithms improve decision-making for agents in competitive and cooperative environments.

Analyzing how stocking and harvesting influence species populations over time.

A look into strong pluripotency and its effects on dynamical systems over time.

Exploring quantum integrable systems using separation of variables and coordinate systems.

A look at the challenges and progress in understanding Shannon capacity.

This article explores low-degree quantum systems and their implications for quantum computing.

A look into bounded symmetric domains and their significance in mathematics.

Exploring the unique properties and uses of hexagonal materials in technology.

A look at Toeplitz operators in Bergman and Fock spaces.

This article discusses the extension of Kondratiev spaces to include fractional smoothness.

A look into the role of reproducing kernels in function spaces.

Study key concepts in probability and geometry that shape random structures.

A look into category theory, additive and abelian categories, and their significance.

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

A deep look at the Riemann Hypothesis and its significance in mathematics.

Exploring new findings on the Riemann zeta function and its zeros.

Investigating prime number distribution through the Riemann zeta function.

Investigating optimal shapes in geometry using double and triple bubbles.

Research unveils new algorithms enhancing RSA encryption security through better factorization techniques.

Exploring the relationship between Mordell equations and elliptic curves in number theory.

A look into frames, filters, and their practical connections in mathematics.

A look at projective classes and their significance in topology.

A look into injective metric spaces and their relationships through Lipschitz maps.

A guide to control methods in diffusively-coupled networks for better outcomes.

Fixed nodes in directed acyclic graphs are vital for network control.

Exploring separability and second-countability in definable topological spaces.

This article explores the significance of compactness in o-minimal structures and its applications.

A look into graphs, their structures, and the implications for data analysis.

A look at graph embeddings and the conditions needed for their mapping.

This article examines the properties and structures of compact, connected, orientable 3-manifolds with boundaries.

A look into Legendrian curves and their significance in contact topology.

Discover how quandles aid in understanding knots and their properties.

A look at generalized Mazur patterns and their significance in knot theory.

A look into how curves intersect on hyperbolic surfaces.

Machine learning techniques advance the study of complex 3-manifolds and their triangulations.

Exploring the links between hyperbolic manifolds and Riemann surfaces.

Explore the significance of Burnside rings in group actions and symmetric structures.

EquiLoPO Network offers new solutions for analyzing volumetric data despite rotations.

Exploring complex behaviors of conjugacy classes in dihedral Artin groups.

A look at connections in number theory through the Fontaine-Mazur conjecture.

This article examines how groups interact with geometric spaces and their boundaries.

Investigating the behavior and convergence of CAT-lattices within geometric structures.

This article reviews the relationship between symmetric spaces and Euclidean buildings.

This article discusses higher Kazhdan projections and their role in K-classes and Betti numbers.

Anania Shirakatsi's work highlights Armenian contributions to mathematics in the 7th century.

Partition identities bridge mathematics and physics, offering insights into complex systems.

A clear guide to the EM algorithm and its connection to probability distributions.

Exploring the beauty found in mathematical ideas and concepts.

Exploring Madhava's influence on mathematics through infinite series and his remarkable contributions.

Explore the history and techniques of solving Diophantine equations.

An overview of halftoning techniques and their significance in image rendering.

A hands-on approach to learning topology via practical applications and real-world projects.

New detection method improves target tracking in busy cellular networks.

Learn about Approximate Message Passing and its role in data processing.

An overview of error correction in quantum computing and its significance.

Research on quantization techniques for efficient data transmission in noisy channels.

CF-Diff combines collaborative filtering and diffusion models for better recommendations.

Exploring the impact of ISAC and CF-mMIMO on communication and sensing technologies.

A new framework to choose information sources while minimizing classification errors and costs.

Examining why vague terms are essential in our daily communication.

A look at the de Rham-Witt complex and its significance in algebraic structures.

This article discusses higher Kazhdan projections and their role in K-classes and Betti numbers.

Explore how zeta functions interact with number theory and algebraic structures.

Exploring digraphs, their homology, and key algebraic structures.

An overview of monoids, their properties, and the importance of group completion.

A look at the relationship between algebraic K-theory and mathematical foams.

A look into the significance of Poisson algebras in math and science.

A look into finite groups, their structures, and applications in various fields.

A look into abstract logics and their key components.

This study links probability and belief models using Kripke and neighbourhood semantics.

A look at weak factorization systems and their impact in mathematics.

Research merges regular expressions and fixed points for complex language definitions.

New methods enhance explicit definitions in description logics for clearer knowledge representation.

A study of local structures and their properties in positive logic.

Ramsey's theorem reveals uniformity patterns in combinatorial arrangements.

Examining LE-logics and their impact on modern logical systems.

Exploring the fascinating properties of generalized von Koch fractals.

Exploring non-invertible symmetries in 1+1D quantum field theories through SymTFT frameworks.

Learn about metallic mean fractals and their intriguing properties.

An exploration of how gravitational and electromagnetic waves influence each other.

Explore how partition functions shape our view of particle systems at high temperatures.

A deep dive into the Sinh-Gordon model and its implications in quantum field theories.

Researchers analyze how tracer particles behave in fast-moving Bose scalar fields.

A look into Dirac ensembles and their role in understanding fuzzy geometries.

Investigating the behavior and convergence of CAT-lattices within geometric structures.

This article explores the study of non-convex shapes and their properties.

Exploring new methods for better polynomial function approximations in various fields.

This article reviews the relationship between symmetric spaces and Euclidean buildings.

Study key concepts in probability and geometry that shape random structures.

This study introduces a novel approach to dimension reduction using semi-relaxed Gromov-Wasserstein distance.

A look into the relationship between perimeter and area in geometry.

Planar-Rips complexes reveal connections and structures in two-dimensional data.

Explore how the Laplace operator reveals properties of shapes like spheres and hemispheres.

An overview of generalised tori and their role in algebraic structures.

A look at the behavior of uncommon linear systems and their implications.

Local zeta functions connect geometry and number theory with implications in physics.

Partition identities bridge mathematics and physics, offering insights into complex systems.

A study on the relationship between orders and lattices in number theory.

A look at connections in number theory through the Fontaine-Mazur conjecture.

Exploring the properties and implications of pro-Iwahori-Hecke algebras in representation theory.

New methods enhance the simulation of Brownian motion and stochastic differential equations.

Study predicts soil moisture behavior for improved agricultural water management.

A look into techniques improving accuracy in fluid flow simulations.

Research focuses on improving designs in fluid dynamics through topology optimization techniques.

Researchers enhance fluid flow simulations using oversampling and smoothing methods.

A look into tackling bi-Laplace problems using modern numerical techniques.

A method to solve unsymmetric saddle-point problems effectively using inexact solutions.

New techniques improve wave equation solutions, enhancing accuracy and efficiency.

A look into Dirac ensembles and their role in understanding fuzzy geometries.

This article studies heat kernels in semisimple Lie groups using the Hodge Laplacian.

This article discusses higher Kazhdan projections and their role in K-classes and Betti numbers.

An overview of holomorphic functions and their role in operator spaces.

A look into the structure and properties of hypergraph algebras.

New kernels enhance data analysis through complex function interactions.

A look at Fourier-Stieltjes algebras and their connection to groupoid actions.

An overview of operator-valued twisted Araki-Woods algebras and their significance in quantum systems.

Learn how differential inclusions approach complex motion challenges across various fields.

A method for efficient optimization over the Stiefel manifold using low-dimensional models.

Addressing electricity management challenges amid increasing bushfire threats.

A new model addresses healthcare resource needs during infectious disease outbreaks considering vaccine hesitancy.

A study on how agents make decisions in competitive environments using mean-field games.

Research focuses on improving designs in fluid dynamics through topology optimization techniques.

New methods improve distributed optimization without complex parameter settings.

A new method to edit language models effectively while maintaining performance.

New methods enhance the simulation of Brownian motion and stochastic differential equations.

Explore how partition functions shape our view of particle systems at high temperatures.

A deep dive into the Sinh-Gordon model and its implications in quantum field theories.

This article examines how noise can improve machine learning model performance during training.

This study highlights the significance of the Neural Tangent Kernel in training neural networks.

Explore how random matrices reveal insights into complex systems across various fields.

This study examines the relationship between scalar responses and functional covariates using advanced statistical methods.

A look at measuring systemic risk and its impact on financial stability.

Exploring non-invertible symmetries in 1+1D quantum field theories through SymTFT frameworks.

A look into Dirac ensembles and their role in understanding fuzzy geometries.

A look at cluster algebras, their properties, and significant results in the field.

An overview of formality and its significance in algebraic structures.

Exploring the link between Lie algebras and quantum mathematics.

A look at using Hopf algebras to enhance cluster states in quantum computation.

Exploring the links between torus knots and generalized Schroder paths.

Exploring the role of tetrahedron instantons in theoretical physics and mathematics.

Explore how groups act on vector spaces and their applications.

A look at the Brauer-Chen algebra and its role in representation theory.

Exploring the relationships between monoids, rings, and their unique properties.

A look into character sheaves and their significance in algebra and geometry.

This article studies heat kernels in semisimple Lie groups using the Hodge Laplacian.

Exploring the link between Lie algebras and quantum mathematics.

Exploring the properties and implications of pro-Iwahori-Hecke algebras in representation theory.

A look at Young diagrams and their role in algebraic representation theory.

A look at cluster algebras, their properties, and significant results in the field.

Explore the significance of Burnside rings in group actions and symmetric structures.

An exploration of linear degenerate symplectic flag varieties within algebra and geometry.

Examining core sets and their significance in matrix rings.

Examining group theory connections through two-generated finite groups and their algebras.

A look into semifields and their impact on geometry and coding theory.

Exploring the links between quantum symmetry and graded algebras.

A look at skew braces and their significance in algebraic structures.

Explore how the Laplace operator reveals properties of shapes like spheres and hemispheres.

This study highlights the significance of the Neural Tangent Kernel in training neural networks.

Explore how the fundamental gap relates to different shapes and spaces.

An overview of free fermions and their importance in physics.

Study examines eigenvalue relationships influenced by magnetic fields in convex domains.

Exploring the unique properties and uses of hexagonal materials in technology.

Exploring the significance of spectral radii in graphs and their applications.

A look into the role of quadratic matrix pencils in analyzing dynamic systems.

Study examines methods to test changes in factor models using eigenvalues and eigenvectors.

A new method improves the estimation of weak and strong factors in data.

Understanding treatment impacts while accounting for network interference.

This study examines the relationship between scalar responses and functional covariates using advanced statistical methods.

A method for building confidence regions in statistical equations for treatment effects.

Learn about Approximate Message Passing and its role in data processing.

Introducing an innovative method for analyzing treatment effects without the positivity condition.

A method to test interactions between events over time using statistical models.

A look into Legendrian curves and their significance in contact topology.

Exploring the geometry and significance of 3-forms in symplectic manifolds.

Discover how group actions and invariants shape our understanding of geometry.

A look into the concepts of Lagrangian Floer homology and its group interactions.

This study analyzes contact structures on Brieskorn spheres and lens spaces.

A look into how quantum and classical systems influence each other.

A simplified look at symplectic geometry and its various applications.

A look at Horikawa surfaces and their unique singularities in algebraic geometry.