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Topological Groups, Lie Groups.

概要

作品:	155 作品在 113 項出版品 113 種語言

書目資訊

Complex, Contact and Symmetric Manifolds :In Honor of L. Vanhecke / by: (書目-電子資源)

Geometric Fundamentals of Robotics / by: (書目-電子資源)

Theory of Complex Homogeneous Bounded Domains / by: (書目-電子資源)

D-Modules, Perverse Sheaves, and Representation Theory / by: (書目-電子資源)

Topological Methods in Group Theory / by: (書目-電子資源)

Eisenstein Series and Applications / by: (書目-電子資源)

Representation Theory and Complex Analysis :Lectures given at the C.I.M.E. Summer School held in Venice, Italy June 10-17, 2004 / by: (書目-電子資源)

Notes on Coxeter Transformations and the McKay Correspondence / by: (書目-電子資源)

Geometry and Dynamics of Groups and SpacesIn Memory of Alexander Reznikov / by: (書目-電子資源)

Algebraic Groups and Lie Groups with Few Factors by: (書目-電子資源)

主題

Group Theory and Generalizations.

Topology.

Quantum Computing, Information and Physics.

Nonlinear mechanics.

Elementary Particles, Quantum Field Theory.

Commutative algebra.

Number theory.

Matrix analytic methods.

Matrices.

Symmetry (Mathematics)

Differential operators.

Finite simple groups.

Differentiable manifolds.

Profinite groups.

Classical and Quantum Gravitation, Relativity Theory.

Probability measures.

Associative Rings and Algebras.

Noncommutative algebras.

Mechanics.

Space and time.

Appl.Mathematics/Computational Methods of Engineering.

Geometric quantization.

Locally convex spaces.

Mathematical Logic and Foundations.

Vector fields.

Geometry, Analytic.

Signal, Image and Speech Processing.

Graph Theory.

Cohomology operations.

Conformal geometry.

Mathematical analysis

Complex Systems.

Microwaves, RF and Optical Engineering.

Compact spaces.

Topological spaces.

Symmetric spaces.

Topological dynamics

Diffeomorphisms.

Geometry, Differential.

Applications of Mathematics.

Complex manifolds.

Algebra.

Commutative Rings and Algebras.

Harmonic analysis

Several Complex Variables and Analytic Spaces.

Hamiltonian systems.

Symmetry.

Noncommutative differential geometry

Operator Theory.

Numerical Analysis.

Quantum groups.

Integral geometry.

Combinatorics.

Convolutions (Mathematics)

Probability Theory and Stochastic Processes.

Mathematics

Isometrics (Mathematics)

Classical Electrodynamics.

Differential equations.

Automorphisms.

p-adic groups

Potential theory (Mathematics)

Semi-Riemannian geometry.

Manifolds (Mathematics)

Riemannian manifolds.

Global Analysis and Analysis on Manifolds.

Robotics.

Lie groups.

Artificial Intelligence (incl. Robotics)

Linear algebraic groups.

Algebraic Geometry.

Group theory.

Representations of groups

Complexity.

Pseudodifferential operators.

Curvature.

Mechanics, Fluids, Thermodynamics.

Embeddings (Mathematics)

Particles (Nuclear physics)

Algebra

Iwasawa theory

Transformation groups.

Nilpotent Lie groups.

Monodromy groups.

L-functions

Automorphic forms

Statistical Theory and Methods.

Functions, Zeta.

Operator algebras.

Classical Mechanics.

Trace formulas

Mathematics.

Topological Groups, Lie Groups.

Algebra, Universal.

Analysis.

Non-associative Rings and Algebras.

Number Theory.

Geometry, Algebraic.

Mathematical and Computational Physics.

Mathematical Methods in Physics.

Lie algebras.

Reflection groups.

Differential equations

Spinor analysis.

Mathematical physics.

Ordinary Differential Equations.

History of Mathematical Sciences.

Statistical Physics, Dynamical Systems and Complexity.

Symplectic geometry.

Polytopes.

Approximation theory.

Approximations and Expansions.

Geometry

Functions of a Complex Variable.

Field Theory and Polynomials.

Lie algebras

Projective Geometry.

Algorithms.

Trace formulas.

Engineering Fluid Dynamics.

Vibration, Dynamical Systems, Control.

Potential Theory.

Global analysis (Mathematics)

Differential topology.

D-modules.

Dynamical Systems and Ergodic Theory.

Quantum theory

Linear and Multilinear Algebras, Matrix Theory.

Geometry, Riemannian.

Analysis of covariance.

Rational points (Geometry)

Infinite dimensional Lie algebras.

Symmetry (Physics)

Random walks (Mathematics)

Supersymmetry.

Quantum Field Theories, String Theory.

Category Theory, Homological Algebra.

Harmonic analysis.

Functional Analysis.

Fourier Analysis.

Functions of complex variables.

Computational Science and Engineering.

Hypersurfaces.

Limit cycles.

Quantum theory.

Braid theory.

Gauge fields (Physics)

Universidade Estadual de Campinas.

Hilbert algebras.

Hecke algebras.

Associative rings.

Global differential geometry.

Convex and Discrete Geometry.

Manifolds and Cell Complexes (incl. Diff.Topology)

Eisenstein series.

Quantum Physics.

Special relativity (Physics)

Automorphic forms.

Discontinuous groups.

Systems Theory, Control.

Representations of groups.

Invariants.

Partial Differential Equations.

Geometric analysis.

Semigroups.

Random measures.

Order, Lattices, Ordered Algebraic Structures.

Mathematical Physics.

Differentiable mappings.

Linear topological spaces.

Word problems (Mathematics)

Mathematical analysis.

Galois theory.

Divergent series.

Number theory

Statistical Physics and Dynamical Systems.

Mie scattering.

Lorenz equations.

Nilpotent groups.

Probabilities.

Cohomology operations

Computational Mathematics and Numerical Analysis.

Functional analysis

Hyperbolic spaces.

Computer science

Polynomial rings.

Geodesics (Mathematics)

Algebraic Topology.

Differential Geometry.

Computer Science.

Math Applications in Computer Science.

Transformations (Mathematics)

Discrete groups.

Abstract Harmonic Analysis.

Physics.

Generalized spaces.

Bilinear transformation method.

Homology theory.

Theoretical, Mathematical and Computational Physics.

Differential equations, Partial

Integral Transforms, Operational Calculus.

Representations of Lie algebras.

Special Functions.

Probability and Statistics in Computer Science.

Homogeneous spaces.

Standard model (Nuclear physics)

Stochastic processes.

Geometry, Algebraic

Topology

Measure and Integration.

Theory of distributions (Functional analysis)

Representations of Lie groups.

Sheaf theory.

Definite integrals.

Sequences, Series, Summability.

Algebraic topology.

Engineering.

Calculus of Variations and Optimal Control; Optimization.

Schwartz spaces.

Finite groups.

Broken symmetry (Physics)

Geometry, Hyperbolic.

Functional analysis.

Geometry, Projective.

Geometry.

Automation and Robotics.

Quantum field theory

Nonlinear control theory.

Symbolic and Algebraic Manipulation.

General Algebraic Systems.

Coxeter complexes.

Symplectic manifolds.

Random matrices.

Particle and Nuclear Physics.

Singularities (Mathematics)

Poisson manifolds.

Monoids

Mathematical physics

K-Theory.

Hyperbolic Geometry.

Difference and Functional Equations.

Lie groups

Functional equations.

Ergodic theory.

Hilbert space.

Topological groups.

Categories (Mathematics)

Rings (Algebra)

Differential equations, Partial.

Mathematical Applications in the Physical Sciences.