14 Applications

Jaroslav Lukeš; Jan Malý; Ivan Netuka; Jiři Spurný

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14 Applications

Jaroslav Lukeš , Jan Malý , Ivan Netuka und Jiři Spurný

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Ein Kapitel aus dem Buch Integral Representation Theory

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APA
Harvard
Chicago
Vancouver

Lukeš, Jaroslav, Malý, Jan, Netuka, Ivan and Spurný, Jiři. "14 Applications". Integral Representation Theory: Applications to Convexity, Banach Spaces and Potential Theory, Berlin, New York: De Gruyter, 2010, pp. 563-607. https://doi.org/10.1515/9783110203219.563

Lukeš, J., Malý, J., Netuka, I. & Spurný, J. (2010). 14 Applications. In Integral Representation Theory: Applications to Convexity, Banach Spaces and Potential Theory (pp. 563-607). Berlin, New York: De Gruyter. https://doi.org/10.1515/9783110203219.563

Lukeš, J., Malý, J., Netuka, I. and Spurný, J. 2010. 14 Applications. Integral Representation Theory: Applications to Convexity, Banach Spaces and Potential Theory. Berlin, New York: De Gruyter, pp. 563-607. https://doi.org/10.1515/9783110203219.563

Lukeš, Jaroslav, Malý, Jan, Netuka, Ivan and Spurný, Jiři. "14 Applications" In Integral Representation Theory: Applications to Convexity, Banach Spaces and Potential Theory, 563-607. Berlin, New York: De Gruyter, 2010. https://doi.org/10.1515/9783110203219.563

Lukeš J, Malý J, Netuka I, Spurný J. 14 Applications. In: Integral Representation Theory: Applications to Convexity, Banach Spaces and Potential Theory. Berlin, New York: De Gruyter; 2010. p.563-607. https://doi.org/10.1515/9783110203219.563

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Kapitel in diesem Buch

Frontmatter i
Contents xi
1 Prologue 1
2 Compact convex sets 4
3 Choquet theory of function spaces 52
4 Affine functions on compact convex sets 107
5 Perfect classes of functions and representation of affine functions 135
6 Simplicial function spaces 168
7 Choquet theory of function cones 216
8 Choquet-like sets 244
9 Topologies on boundaries 274
10 Deeper results on function spaces and compact convex sets 310
11 Continuous and measurable selectors 389
12 Constructions of function spaces 419
13 Function spaces in potential theory and the Dirichlet problem 489
14 Applications 563
Backmatter 608

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https://doi.org/10.1515/9783110203219.563

Kapitel in diesem Buch

Frontmatter i
Contents xi
1 Prologue 1
2 Compact convex sets 4
3 Choquet theory of function spaces 52
4 Affine functions on compact convex sets 107
5 Perfect classes of functions and representation of affine functions 135
6 Simplicial function spaces 168
7 Choquet theory of function cones 216
8 Choquet-like sets 244
9 Topologies on boundaries 274
10 Deeper results on function spaces and compact convex sets 310
11 Continuous and measurable selectors 389
12 Constructions of function spaces 419
13 Function spaces in potential theory and the Dirichlet problem 489
14 Applications 563
Backmatter 608

14 Applications

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