Perron-type integration on $n$-dimensional intervals and its properties

Jiří Jarník; Jaroslav Kurzweil

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Displaying similar documents to “Perron-type integration on $n$ -dimensional intervals and its properties”

Perron type integration on $n$ -dimensional intervals as an extension of integration of stepfunctions by strong equiconvergence

Jaroslav Kurzweil, Jiří Jarník (1996)

Czechoslovak Mathematical Journal

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Another Perron type integration in $n$ dimensions as an extension of integration of stepfunctions

Jiří Jarník, Jaroslav Kurzweil (1997)

Czechoslovak Mathematical Journal

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For a new Perron-type integral a concept of convergence is introduced such that the limit $f$ of a sequence of integrable functions $f_{k}$ , $k \in ℕ$ is integrable and any integrable $f$ is the limit of a sequence of stepfunctions $g_{k}$ , $k \in ℕ$ .

A descriptive definition of some multidimensional gauge integrals

Claude-Alain Faure (1995)

Czechoslovak Mathematical Journal

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Displaying similar documents to “Perron-type integration on n -dimensional intervals and its properties”

Perron type integration on n -dimensional intervals as an extension of integration of stepfunctions by strong equiconvergence

Another Perron type integration in n dimensions as an extension of integration of stepfunctions

A descriptive definition of some multidimensional gauge integrals

Displaying similar documents to “Perron-type integration on $n$ -dimensional intervals and its properties”

Perron type integration on $n$ -dimensional intervals as an extension of integration of stepfunctions by strong equiconvergence

Another Perron type integration in $n$ dimensions as an extension of integration of stepfunctions