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- W2261468296 abstract "This chapter discusses the kinds of convergence of a measure sequence most frequently met in classical analysis. The typical context to be considered is the following. A class M of measures on a measurable space (S, S) is given, together with a class Γ of functions from S into R. The problem is to find a definition of convergence of the sequence λ∂ in M to a measure λ in M, which implies that limλ∂[f] = λ[f] for every function f in Γ. This problem has an easy solution, a solution by definition: the sequence λ∂ is Γ convergent to λ if$$ lim lambda bullet left[ f right] = lambda left[ f right]{text{ }}left( {f in Gamma } right). $$(1.1)" @default.
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- W2261468296 date "1994-01-01" @default.
- W2261468296 modified "2023-09-27" @default.
- W2261468296 title "Convergence of Measure Sequences" @default.
- W2261468296 doi "https://doi.org/10.1007/978-1-4612-0877-8_9" @default.
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