A01=K. Weber
A01=Wolfgang Filter
Absolutely Continuous
advanced probability spaces
Author_K. Weber
Author_Wolfgang Filter
Banach Space
Category=PBK
Cauchy Sequence
Compact Subset
Convergence Theorem
Countable Base
Countable Dense Subset
Daniell's integral
Daniell's spaces
Dense
eq_isMigrated=1
eq_isMigrated=2
eq_nobargain
functional analysis
Hahn Decomposition
Indefinite Integral
integration theory
integration theory for scientists
Lebesgue Measure
mathematical rigor
measure theory applications
Metric Space
Minkowski's Inequality
Minkowski’s Inequality
Non-empty Family
Non-empty Subset
Ordered Vector Space
Positive Linear Functional
probability theory
Radon Nikodym Derivative
Radon Nikodym Theorem
real analysis concepts
Real Vector Space
Riemann Integrable Functions
Riemann Stieltjes Integrable
Surjective Homomorphism
Topological Space
undergraduate mathematics textbook
Vector Lattice
vector lattices theory
Product details
- ISBN 9780412576805
- Weight: 408g
- Dimensions: 156 x 234mm
- Publication Date: 01 Jul 1997
- Publisher: Taylor & Francis Ltd
- Publication City/Country: GB
- Product Form: Paperback
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This introductory text acts as a singular resource for undergraduates learning the fundamental principles and applications of integration theory.
Chapters discuss: function spaces and functionals, extension of Daniell spaces, measures of Hausdorff spaces, spaces of measures, elements of the theory of real functions on R.
W. Filter Professor of Analysis University of Palermo Italy. K. Weber Professor of Mathematics Technikum Winterthur Switzerland.
