Mathematics

Exploring connections between log and orbifold Gromov-Witten theories in algebraic geometry.

This article reviews the blowing up process in minimal toric surfaces.

This paper explores height functions in algebraic geometry through flag bundles.

Explore the basics of log motives and their significance in modern mathematics.

This article examines tropical covers and their impact on moduli spaces.

Exploring the role and applications of log schemes in modern mathematics.

Discussing bounded-degree self-maps and their transformation into automorphisms in algebraic geometry.

A look into methods for classifying isotopy types of hypersurfaces in real algebraic geometry.

This article examines tropical covers and their impact on moduli spaces.

A deep dive into the structure of twisted simplicial distributions and their relevance to quantum mechanics.

A new method simplifies the analysis of complex persistence modules.

A study on Galois-Maximal varieties and their symmetric products in algebraic geometry.

Exploring the connections between algebra and topology through rational homotopy.

Explore how persistent homology aids in understanding complex data structures.

A look into mathematical structures shaping our understanding of space.

Exploring the role of homotopy BV-algebras in the study of geometry.

Examining how size affects growth and reproduction in natural populations.

Explore the evolving methods in optimization, focusing on Consensus-Based Optimization.

This study examines phase transitions using the Cahn-Hilliard problem in unique geometries.

Exploring the behavior of heat kernels in complex mathematical spaces.

Explore how wave scattering shapes technology and scientific research.

Explore how active scalar equations shape our understanding of fluid behavior.

A look into how shapes transform and vanish through Curve Shortening Flow.

The study reveals how active particles' behavior stabilizes over time through mathematical modeling.

Convex sets play a crucial role in various mathematical fields and applications.

A clear guide to the connections of higher categories and sheaves.

A deep dive into the structure of twisted simplicial distributions and their relevance to quantum mechanics.

A clear look at categories, functors, and modules in math.

A look into torsion pairs and their significance in mathematical structures.

An overview of compact-closed bicategories, highlighting the significance of traces and cotraces.

This article presents -monoids, expanding the concept of free monoids into higher dimensions.

An overview of composite theories and their significance in modern mathematics.

Examining how object shapes affect heat flow efficiency.

Discover intriguing aspects of the Furstenberg problem and its implications.

An overview of projections, dimensions, and their properties in various spaces.

A look into the complex nature of submanifolds in Heisenberg groups.

Exploring how degrade-and-fire oscillators synchronize in biological systems.

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

Exploring new insights into the Bennett-Carbery-Tao theorem.

A look into low-lying zeros and their relation to prime number distribution.

A look into generating combinations using mathematical concepts and structures.

A study of Cayley graphs from finite commutative rings reveals key algebraic properties.

A study on dividing sparse graphs into two trees under specific rules.

A study of how particles spread over time on complete graphs.

A look at how the arithmetic-geometric index aids in chemical analysis.

An overview of shellable complexes and their significance in various mathematical fields.

This article examines tropical covers and their impact on moduli spaces.

Examining graph coloring, especially in bounded-diameter graphs and odd cycles.

This paper examines the connection between modules of derivations and geometric structures.

Explore how persistent homology aids in understanding complex data structures.

This article discusses recent developments in invariant theory using algorithms and computational methods.

This article reveals minimal cellular resolutions for path ideals in graph theory.

Discover the unique concept of hyperrings and their applications across various fields.

A look at Galois groups and their role in special groups and quadratic forms.

An overview of weighted oriented graphs and their significance in algebra.

An overview of local algebras and their properties in algebra and geometry.

A look into the behavior of parabolic semigroups and their convergence rates.

Exploring how polynomials can represent complex functions in the unit disk.

Investigating Brody curves and their relation to geometry, dynamics, and information theory.

Exploring the connection between metrics and geometry in bounded symmetric domains.

This paper examines essential curves on a cube with vertex holes.

A guide to the study of complex manifolds and their properties.

Exploring the link between Toeplitz operators and random holomorphic sections on complex manifolds.

A clear look at projections and their role in algebra.

Discover the exciting connections in geometry and algebra through Higgs bundles.

Exploring the behavior of heat kernels in complex mathematical spaces.

A look into how shapes transform and vanish through Curve Shortening Flow.

This article integrates findings on curves and surfaces based on angle measurements.

This article explores key concepts and methods in quantum control for practical applications.

An overview of bi-Lagrangian structures and their significance in geometry.

A look into the complex world of hyperbolic manifolds and their properties.

Exploring the role of homotopy BV-algebras in the study of geometry.

Discover the unique properties and dynamics of infinite translation surfaces.

Addressing communication issues for safer and more efficient vehicle platooning.

Explore foams in mathematics and their role in shapes and relationships.

tLaSDI merges thermodynamics and machine learning to model complex dynamic systems.

A look into symplectic geometry's role in magnetic billiards and shape capacities.

Discussing bounded-degree self-maps and their transformation into automorphisms in algebraic geometry.

Exploring the absence of generic chains in important topological spaces.

Study evaluates COVID-19 transmission and testing methods on campus.

Insights into Hyers-Ulam stability and its impact on mathematical operators.

Exploring how polynomials can represent complex functions in the unit disk.

Learn how affine functions enhance spiking neural networks for better performance.

This study sheds light on Gabor frames and their relationship with Hermite functions.

Exploring recent developments in functional analysis and its broad applications in various fields.

Learn how simpler functions can help analyze complex data effectively.

A concise overview of the intersection of topology and vector spaces.

This article examines the behavior of small ball probabilities in random tensors.

Investigating the link between chaos and prime numbers through the Riemann Hypothesis.

Exploring the link between chaotic dynamics and electrical systems for better designs.

A look into the mysterious patterns of the Collatz conjecture.

Fuzzy sets offer a fresh perspective on the gray areas of life.

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.

Exploring the absence of generic chains in important topological spaces.

A look into mathematical structures shaping our understanding of space.

Exploring the importance of uniformly continuous surjections and their impact on dimensional properties.

New methods improve how we analyze complex graph data structures.

Exploring the properties and applications of semi-coarse spaces in mathematics.

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.

Exploring the properties and applications of symplectic forms in four-dimensional geometry.

Discover the unique properties and dynamics of infinite translation surfaces.

Explore foams in mathematics and their role in shapes and relationships.

Mathematicians study shape modifications in knot theory and their implications.

A look into moduli spaces and their role in geometry and algebra.

A look into the complex world of hyperbolic manifolds and their properties.

A look at flat-virtual knots and their role in knot theory.

Explore the significance of noncompact surfaces in geometry and topology.

A look into transformation semigroups and their properties in algebra.

Exploring the behavior of random groups through fixed-point properties and density models.

Exploring self-avoiding walks and their implications on complex graph structures.

This article analyzes Frobenius groups through their character tables and trivial source modules.

An overview of cohomology and its relevance to semidirect products in group theory.

New algorithm improves twisted conjugacy problem solutions in odd dihedral Artin groups.

Exploring the structure and significance of relatively hyperbolic groups in mathematics.

Examining properties of special linear groups and their implications in mathematics and computer science.

Discover the significance and applications of Pythagorean triples in mathematics.

Examining the links between Indigenous sand drawings and modern mathematics.

Semantic databases are changing how researchers connect and explore mathematical concepts.

Explore the connections between BCAs, cryptography, and Bach's intricate music.

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.

Convex sets play a crucial role in various mathematical fields and applications.

Discover NEON, a method improving uncertainty quantification in machine learning.

Fluid antennas offer new flexibility for modern wireless systems.

Learn how to rank opinions and choices fairly using statistical principles.

AARIS technology boosts communication through UAVs, overcoming traditional network challenges.

New methods improve download rates and efficiency in secret sharing.

Research enhances methods for extracting frequencies from noisy signals.

New coding schemes enhance communication reliability over noisy channels.

Explore foams in mathematics and their role in shapes and relationships.

A look into the significance of quadratic Riemann-Roch formulas in geometry and topology.

An overview of essential ideas in schemes and cohomology within algebraic geometry.

This article explores parabolic structures and their impact on vector bundles.

Discover the unique concept of hyperrings and their applications across various fields.

A look at Galois groups and their role in special groups and quadratic forms.

Research sheds light on schemes and their properties within algebraic geometry.

This article explores the relationship between magnitude homology and path homology in directed graphs.

A look into periodic pregroups and their significance in mathematics and logic.

Examining the ties between automorphisms and derivations in algebraic structures.

Learn the basics of constraint satisfaction problems and their applications.

This study presents a new way to explore Atomic Logics through modular perspectives.

A clear overview of stable Kim-forking and its significance in logical theories.

Exploring large cardinals and their role in set theory advancements.

Explore how forcing maintains properties in set theory.

Exploring the implications and complexities of the Axiom of Choice in set theory.

Learn about correlations and their significance in various fields.

Celestial symmetries provide insights into gravitational interactions and the universe's structure.

An overview of the relationship between bound states and scattering in quantum systems.

Exploring the link between magnetization and edge currents in materials.

Examining how object shapes affect heat flow efficiency.

New methods for estimating eigenvalues enhance understanding of quantum systems.

Explore the role of non-Hermitian Hamiltonians in modern physics.

A look at periodic Hamiltonians and their significance in quantum physics.

An overview of key concepts in graph theory and their relevance.

A look into the complex nature of submanifolds in Heisenberg groups.

Exploring the connection between metrics and geometry in bounded symmetric domains.

A new framework blends TDA and optimal transport for matching data structures.

Examining unique arrangements of convex polygons in non-repeating tiling patterns.

Discover the significance of Blaschke's theorem in convex shapes and their interactions.

This study examines the complexities of guarding polygons with visibility restrictions.

A novel approach improves distance calculations on complex shapes for various fields.

This paper explores height functions in algebraic geometry through flag bundles.

An exploration of black holes, their properties, and their significance in modern physics.

A look into finding rational points on hyperelliptic curves using advanced mathematical methods.

An overview of modular curves and their role in number theory and geometry.

A look into plane curves and their intersections, focusing on exceptional sets.

An overview of partially classical Hilbert modular forms and eigenvarieties.

Explore how lozenges create unique numerical patterns and their broader implications.

An overview of automorphic forms and their significance in number theory and beyond.

A new approach enhances turbulent flow simulations using machine learning techniques.

Learn how random sketching improves our approach to inverse problems in data analysis.

A novel method to solve the BGK model using neural networks.

An overview of stochastic differential equations and their significance in various fields.

A clear look at operator spectra and pseudospectra for mathematical applications.

This study examines phase transitions using the Cahn-Hilliard problem in unique geometries.

Examining snapshot methods for better modeling of complex systems over time.

New methods enhance accuracy and efficiency in ice sheet simulations.

Exploring the connections between semisimple Lie groups and various fields of mathematics and physics.

Explore non-commutative probability and its applications in diverse fields.

Exploring the structure and significance of Reflection Equation Algebra in quantum systems.

A clear look at projections and their role in algebra.

A look into the role of operator algebraic tricategories in quantum mechanics.

Exploring the significance and applications of non-Hermitian random matrices and their eigenvalues.

Explore the significance of Schatten classes in mathematics and their applications.

Exploring the relationship between group actions and von Neumann algebras.

New approaches to porous electrodes enhance energy storage for batteries and capacitors.

A look at advanced methods for controlling bilinear systems in robotics and quantum control.

A look into new methods for pricing financial options using market data.

Learn how direct-search methods help find optimal solutions effectively.

Examining methods to optimize electricity flow for cost-effective distribution.

Learn how random sketching improves our approach to inverse problems in data analysis.

A new approach to managing energy in communities aims to enhance efficiency and reduce costs.

Inverters are essential for converting renewable energy to usable electricity.

A look into how records and trees shape random processes.

Analyzing how two viruses spread reveals their impact on public health.

A simplified approach to studying complex systems with varying dynamics.

A study of how particles spread over time on complete graphs.

An overview of stochastic differential equations and their significance in various fields.

A look at how conditional distributions function with Gaussian random variables.

A look into the behavior of diffusions and their practical applications.

Exploring the complexities of spin glasses and their applications in various fields.

Exploring the connections between algebra and topology through rational homotopy.

Exploring the role of homotopy BV-algebras in the study of geometry.

Learn how algebra helps us understand complex systems in physics.

Source identities connect various mathematics fields and enhance understanding of complex systems.

A look at particle physics concepts with a focus on mathematical connections.

Exploring the connections between semisimple Lie groups and various fields of mathematics and physics.

Exploring the structure and significance of Reflection Equation Algebra in quantum systems.

Exploring connections between D2 branes, gauge theory, and quantum-Langlands correspondence.

This paper explores height functions in algebraic geometry through flag bundles.

Exploring string algebras and their importance in various mathematical fields.

A look into torsion pairs and their significance in mathematical structures.

Discover the significance of partitions in group theory and representation.

A look into moduli spaces and their role in geometry and algebra.

A method for identifying relevant features in subsets of data.

This article explains moduli spaces and the significance of Virasoro constraints.

This article analyzes Frobenius groups through their character tables and trivial source modules.

A look into transformation semigroups and their properties in algebra.

Examining the ties between automorphisms and derivations in algebraic structures.

Exploring string algebras and their importance in various mathematical fields.

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

Explore the unique properties and structures of parallelizable manifolds.

Learn how algebra helps us understand complex systems in physics.

Explore non-commutative probability and its applications in diverse fields.

A look at Galois groups and their role in special groups and quadratic forms.

New methods for estimating eigenvalues enhance understanding of quantum systems.

A clear look at operator spectra and pseudospectra for mathematical applications.

Examining how small solutions influence larger systems in elliptic equations and spectral estimates.

Exploring how organisms move towards or away from chemical signals.

Examining properties of special linear groups and their implications in mathematics and computer science.

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.

Examining resampling techniques for better regression estimates and predictions.

Learn about correlations and their significance in various fields.

Using advanced statistical methods to integrate past data for better medical insights.

Discover how deterministic chaotic maps influence the emergence of normal distributions.

A look at how conditional distributions function with Gaussian random variables.

Research enhances methods for extracting frequencies from noisy signals.

An overview of bivariate quasi-copulas and their applications in various fields.

New techniques enhance the accuracy of identifying trends in various fields.

Exploring the properties and applications of symplectic forms in four-dimensional geometry.

A look into symplectic geometry's role in magnetic billiards and shape capacities.

A look into the dynamics of Legendrian links and their fillings.

This article explains the fragmentation property of Hamiltonian diffeomorphisms in mathematics.

This article discusses the relationship between Poisson cohomology and Lefschetz singularities.

Exploring the connections between symplectic and algebraic properties in bielliptic surfaces.

An analysis of sutured manifolds and their relationships with various homologies.

Exploring contact structures and their role in geometry.