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Pure and applied mathematics

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Pure and applied mathematics

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Table of Contents

  • Simplified independence proofs : Boolean valued models of set theory

  • The Smith conjecture

  • The umbral calculus

  • Convex functions

  • The four-color problem

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Paper

Material Type
図書
Publication, Distribution, etc.
Alternative Title
Pure and applied mathematics, a series of monographs and textbooks
Mathematics
Place of Publication (Country Code)
us
Target Audience
一般
Related Material
Simplified independence proofs : Boolean valued models of set theory
The Smith conjecture
The umbral calculus
Convex functions
The four-color problem
An introduction to nonassociative algebras
Spectral synthesis
Theory of charges : a study of finitely additive measures
Topological embeddings
Smooth dynamical systems
Introduction to the theory of entire functions
Sobolev spaces
C*-algebras and their automorphism groups
Set theory
Differential geometry, Lie groups, and symmetric spaces
Ring theory
An introduction to differentiable manifolds and Riemannian geometry
Homology theory : an introduction to algebraic topology
Differential equations, dynamical systems, and an introduction to chaos
Locally solid Riesz spaces
General lattice theory
Number theory
Fundamentals of Maxwell's kinetic theory of a simple monatomic gas : treated as a branch of rational mechanics
Markov processes and potential theory
Fourier analysis and approximation
Real reductive groups
Banach *-algebraic bundles, induced representations, and the generalized Mackey analysis
Homotopy theory
Complex cobordism and stable homotopy groups of spheres
Point set topology
Riemann's zeta function
De Rham cohomology of manifolds and vector bundles
Inverse spectral theory
Complex function theory
An introduction to differentiable manifolds and Riemannian geometry
Treatise on analysis
The geometry of geodesics
Infinite words : automata, semigroups, logic and games
Differential algebraic groups
Initial-boundary value problems and the Navier-Stokes equations
Quantum mechanics in Hilbert space
Topology
Partial differential equations in physics
Infinite words : automata, semigroups, logic and games
Introduction to compact transformation groups
A panorama of pure mathematics, as seen by N. Bourbaki
Algebraic groups and number theory
Cohomology of principal bundles and homogeneous spaces
An introduction to nonharmonic Fourier series
Differential algebra and algebraic groups
Codes and rings : theory and practice
Differential manifolds and theoretical physics
An introduction to transform theory
Geometry of manifolds
Representations of algebraic groups
Banach algebra techniques in operator theory
Seifert and Threlfall : a textbook of topology . Seifert : topology of 3-dimensional fibered spaces
Symmetry groups and their applications
A theory of sets
Random matrices
Functional integration and quantum physics
Lie groups, principal bundles, and characteristic classes
Integral matrices
Differential geometry, Lie groups, and symmetric spaces
Bounded analytic functions
Curvature and homology
Kernel functions and elliptic differential equations in mathematical physics
Geometry of manifolds
Random matrices
Renormalization
Character theory of finite groups
Partial differential equations in physics
Introduction to the theory of integration
Linear Lie groups
Basic representation theory of groups and algebras
Interpolation of operators
The heat equation
Algebraic number fields
An introduction to nonstandard real analysis
Ergodic theory and topological dynamics
Differential equations, dynamical systems, and linear algebra
Mathematical cosmology and extragalactic astronomy
Scattering theory
Rings that are nearly associative
Interpolation of operators
Cohomology of groups
Projective geometry and projective metrics
Infinite Abelian groups
Introduction to the theory of infinitesimals
Differential manifolds
The Bochner integral
Polynomial identities in ring theory
Ring theory
Treatise on analysis
Theory of categories
Foundations and Stiefel-Whitney classes
Large deviations
A theory of sets
Partial differential equations in physics
A first course in rational continuum mechanics
Theory of codes
Distributions and Fourier transforms
Foundations of modern analysis
Introduction to global analysis
Foundations of modern analysis
System theory : a Hilbert space approach
Differential geometry, Lie groups, and symmetric spaces
Scattering theory
An introduction to classical complex analysis
Critical point theory in global analysis and differential topology : an introduction
Infinite crossed products
Basic linear partial differential equations
General concepts
The four-color problem
Measure and integration theory on infinite-dimensional spaces : abstract harmonic analysis
Nonlinearity and functional analysis : lectures on nonlinear problems in mathematical analysis
Decompositions of manifolds
Entire functions
Introduction to the theory of algebraic numbers and functions
Sobolev spaces
Eigenvalues in Riemannian geometry
Functional analysis
Categories and functors
Unified integration
Solution of equations and systems of equations
Fundamentals of the theory of operator algebras
Introduction to Lie groups and Lie algebras
Foundations of modern analysis
Algebra
Resolution of singularities of embedded algebraic surfaces
General theory of Markov processes
The theory of Eisenstein systems
Quantum mechanics in Hilbert space
Linear orderings
Fundamental concepts of algebra
Modular representations of finite groups
An introduction to homological algebra
Linear differential equations and function spaces
Automata, languages, and machines
Vertex operator algebras and the Monster
Partial differential equations in physics
An introduction to variational inequalities and their applications
Mathematical experiments on the computer
Semi-Riemannian geometry : with applications to relativity
The mathematical theory of L systems
Positive operators
General lattice theory
Formal groups and applications
Real-variable methods in harmonic analysis
Spectra of graphs : theory and application
Theory of H[p] spaces
Noneuclidean tesselations and their groups
Solution of equations and systems of equations
Homotopy theory : an introduction to algebraic topology
Topological vector spaces, distributions and kernels
Linear algebra and projective geometry
Dimension theory
Treatise on analysis
Solution of equations in Euclidean and Banach spaces
Multiplicative theory of ideals
Smooth dynamical systems
Diophantine equations
Nonstandard methods in stochastic analysis and mathematical physics
Local analytic geometry
Differential geometry and symmetric spaces
Groups and geometric analysis : integral geometry, invariant differential operators, and spherical functions
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