Measure and Integration

König, Heinz

Measure and Integration

Heinz König ()
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Heinz König: Universität des Saarlandes, , Department of Mathematics

in Springer Books from Springer

Date: 2012
Edition: 2012
ISBN: 978-3-0348-0382-3
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Chapters in this book:

Image measures and the so-called image measure catastrophe: Heinz König
Correction to: The New Maximal Measures for Stochastic Processes: Heinz König
The product theory for inner premeasures: Heinz König
Measure and Integration: Mutual generation of outer and inner premeasures: Heinz König
Measure and Integration: Integral representations of isotone functionals: Heinz König
Measure and Integration: Comparison of old and new procedures: Heinz König
What are signed contents and measures?: Heinz König
Upper envelopes of inner premeasures: Heinz König
On the inner Daniell-Stone and Riesz representation theorems: Heinz König
Sublinear functionals and conical measures: Heinz König
Measure and Integration: An attempt at unified systematization: Heinz König
New facts around the Choquet integral: Heinz König
The (sub/super)additivity assertion of Choquet: Heinz König
Projective limits via inner premeasures and the true Wiener measure: Heinz König
Stochastic processes in terms of inner premeasures: Heinz König
New versions of the Radon-Nikodým theorem: Heinz König
The Lebesgue decomposition theorem for arbitrary contents: Heinz König
The new maximal measures for stochastic processes: Heinz König
Stochastic processes on the basis of new measure theory: Heinz König
New versions of the Daniell-Stone-Riesz representation theorem: Heinz König
Measure and Integral: New foundations after one hundred years: Heinz König
Fubini-Tonelli theorems on the basis of inner and outer premeasures: Heinz König
Measure and Integration: Characterization of the new maximal contents and measures: Heinz König
Notes on the projective limit theorem of Kolmogorov: Heinz König
Measure and Integration: The basic extension theorems: Heinz König
Measure Theory: Transplantation theorems for inner premeasures: Heinz König

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DOI: 10.1007/978-3-0348-0382-3

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