Logo

Measure Theory in Non-Smooth Spaces

Large book cover: Measure Theory in Non-Smooth Spaces

Measure Theory in Non-Smooth Spaces
by

Publisher: De Gruyter Open
ISBN-13: 9783110550832
Number of pages: 346

Description:
The aim of this book, which gathers contributions from leading specialists with different backgrounds, is that of creating a collection of various aspects of measure theory occurring in recent research with the hope of increasing interactions between different fields.

Home page url

Download or read it online for free here:
Download link
(multiple PDF files)

Similar books

Book cover: Lecture Notes on the Theory of DistributionsLecture Notes on the Theory of Distributions
by - Universitaet Wien
From the table of contents: 1. Test Functions and Distributions; 2. Differentiation, Differential Operators; 3. Basic Constructions; 4. Convolution; 5. Fourier Transform and Temperate Distributions; 6. Regularity; 7. Fundamental Solutions.
(10228 views)
Book cover: Jacobi Operators and Complete Integrable Nonlinear LatticesJacobi Operators and Complete Integrable Nonlinear Lattices
by - American Mathematical Society
Introduction and a reference to spectral and inverse spectral theory of Jacobi operators and applications of these theories to the Toda and Kac-van Moerbeke hierarchy. It covers second order difference equations, self-adjoint operators, etc.
(13479 views)
Book cover: Elementary Mathematical AnalysisElementary Mathematical Analysis
by - The Macmillan Company
The book presents a course suitable for students in the first year of our colleges, universities, and technical schools. It presupposes on the part of the student only the usual minimum entrance requirements in elementary algebra and plane geometry.
(12152 views)
Book cover: Multivector Differential CalculusMultivector Differential Calculus
by - arXiv
This paper treats the fundamentals of the multivector differential calculus part of geometric calculus. The multivector differential is introduced, followed by the multivector derivative and the adjoint of multivector functions.
(11260 views)