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Measure theory.

Overview

Works:	129 works in 33 publications in 33 languages

Titles

Measure and integral : = an introduction to real analysis / by: (Language materials, printed)

Measures with symmetry properties by: (Language materials, printed)

Real analysis : = theory of measure and integration / by: (Language materials, printed)

Non-additive measure and integral / by: (Language materials, printed)

Measure, topology, and fractal geometry / by: (Language materials, printed)

Oscillateur anharmonique processus de diffusion et mesures quasi-invariantes / by: (Language materials, printed)

A Concise introduction to the theory of integration / by: (Language materials, printed)

Integration : = a functional approach / by: (Language materials, printed)

Measures on infinite dimensional spaces / by: (Language materials, printed)

Measure theory / by: (Language materials, printed)

Subjects

Topology.

Topological spaces.

Nonstandard mathematical analysis.

Banach algebras.

Probability measures.

Dynamic programming.

Arithmetical algebraic geometry.

Smoothing (Numerical analysis).

Communications Engineering, Networks.

Signal, Image and Speech Processing.

Mathematical Logic and Foundations.

Measure algebras.

Numerical integration.

Associative Rings and Algebras.

Continuity.

Diffusion processes.

Decomposition (Mathematics).

Sobolev spaces.

Evolution equations, Nonlinear.

Probability Theory and Stochastic Processes.

Smoothing (Numerical analysis)

Markov processes.

Cantor, George,

Fourier transformations.

Operator Theory.

Applications of Mathematics.

Distribution (Probability theory)

Differential equations.

Differential Equations.

Stochastic Processes.

Large deviations.

Probability theory and stochastic processes -- Special processes -- Processes in random environments.

Fractals.

Real Functions.

Calculus of variations.

Statistical Theory and Methods.

Operator theory.

Delay differential equations.

Engineering Mathematics.

Control and Systems Theory.

Probability theory and stochastic processes -- Special processes -- Interacting random processes; statistical mechanics type models; percolation theory.

Integration, Functional.

Lp spaces.

Integrals.

Mathematics.

Martingales (Mathematics)

Thermodynamics.

Phase transformations (Statistical physics)

Measure theory

Analysis.

Random variables.

Set theory.

Vibration, Dynamical Systems, Control.

Integrals, Haar.

Statistical mechanics, structure of matter -- Equilibrium statistical mechanics -- Lattice systems (Ising, dimer, Potts, etc.) and systems on graphs.

Integrals, Generalized.

Functions of real variables.

Quantum theory.

Function spaces.

Coding and Information Theory.

Dynamical Systems and Ergodic Theory.

Random walks (Mathematics)

Boundary value problems.

Cantor sets.

Functional Analysis.

Gaussian measures.

Vibration.

Fourier Analysis.

Probability Theory.

Mathematical and Computational Engineering Applications.

Probability theory and stochastic processes -- Limit theorems -- Large deviations.

Mathematical analysis.

Probabilities.

Point processes.

Orthomodular lattices.

Fourier analysis.

Differential equations, Parabolic.

Systems Theory, Control.

Generating functions.

Partial Differential Equations.

Mathematical Physics.

Dynamics.

Probability theory and stochastic processes -- Instructional exposition (textbooks, tutorial papers, etc.).

Probability theory and stochastic processes -- Markov processes -- Markov chains (discrete-time Markov processes on discrete state spaces).

Statistical mechanics, structure of matter -- Equilibrium statistical mechanics -- Classical equilibrium statistical mechanics (general).

Lebesgue integral.

Stochastic processes.

Functional analysis.

Generalized spaces.

Set functions.

Monotone operators.

Differential Geometry.

Measure and Integration.

Riemann integral.

Differentiable dynamical systems.

Engineering.

Minimal surfaces.

Statistics.

Integrals, Generalized

Spaces of measures.

Measurement.

Electronic books.

Automatic control.

Measure theory.

Categories (Mathematics)

Spaces of measure.

Fuzzy sets.

Banach-Tarski paradox.

Hilbert space.

Ergodic theory.

Topological dynamics.

Metric spaces.

Geometry.

Convergence.

Differential equations, Partial.

Mathematical statistics.

Gaussian distribution.

Statistics

Measure and integration.