The dual of L∞(X,L,λ), finitely additive measures and weak convergence a primer

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1. Verfasser: Toland, John F. 1949- (VerfasserIn)
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Datensatz im Suchindex

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series2 SpringerBriefs in mathematics
spellingShingle Toland, John F. 1949-
The dual of L∞(X,L,λ), finitely additive measures and weak convergence a primer
Measure and Integration
Functional Analysis
Calculus of Variations and Optimal Control; Optimization
Sequences, Series, Summability
Measure theory
Functional analysis
Calculus of variations
Sequences (Mathematics)
title The dual of L∞(X,L,λ), finitely additive measures and weak convergence a primer
title_auth The dual of L∞(X,L,λ), finitely additive measures and weak convergence a primer
title_exact_search The dual of L∞(X,L,λ), finitely additive measures and weak convergence a primer
title_full The dual of L∞(X,L,λ), finitely additive measures and weak convergence a primer John Toland
title_fullStr The dual of L∞(X,L,λ), finitely additive measures and weak convergence a primer John Toland
title_full_unstemmed The dual of L∞(X,L,λ), finitely additive measures and weak convergence a primer John Toland
title_short The dual of L∞(X,L,λ), finitely additive measures and weak convergence
title_sort the dual of l∞ x l λ finitely additive measures and weak convergence a primer
title_sub a primer
topic Measure and Integration
Functional Analysis
Calculus of Variations and Optimal Control; Optimization
Sequences, Series, Summability
Measure theory
Functional analysis
Calculus of variations
Sequences (Mathematics)
topic_facet Measure and Integration
Functional Analysis
Calculus of Variations and Optimal Control; Optimization
Sequences, Series, Summability
Measure theory
Functional analysis
Calculus of variations
Sequences (Mathematics)
url https://doi.org/10.1007/978-3-030-34732-1
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