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Choquet theory

Contents 1. Introduction 1 2. Cones in Vector Spaces 2 2.1. Ordered Vector Spaces 2 2.2
Arxiv:1404.0456V2 [Math.DS] 25 Aug 2015 9.3
Conditions for Choquet Integral Representation of the Comonotonically Additive and Monotone Functional
ERGODIC THEORY and DYNAMICS of G-SPACES (With Special Emphasis on Rigidity Phenomena)
Ergodic Theory in the Perspective of Functional Analysis
Ational Principles in Mathematics, Physics
Choquet Integration on Riesz Spaces and Dual Comonotonicity
FRAÏSSÉ THEORY and the POULSEN SIMPLEX 1. Introduction
Arxiv:1911.01023V1 [Math.OA] 4 Nov 2019 Nay4l2 47L25
On Potential Theory
Convex Sets and Their Integral Representations ∗
Arxiv:Math/9711201V1
Arxiv:1905.08436V2 [Math.OA] 31 Dec 2019 Nay4l2 47L25
Choquet Theory in Metric Spaces
Contents More Information
Noncommutative Choquet Theory
On Certain Noncompact Convex Sets
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Bochner and Bernstein Theorems Via the Nuclear Integral Representation Theorem
Arxiv:1907.03749V4 [Math.CA] 14 Dec 2019 [0 Rbblt Measures Probability Rnpr Plan Transport P in It of That Description Suppose Explicit Following Terms
Semicontinuity and Multipliers of C*-Algebras
Choquet Integral Calculus on a Continuous Support and Its Applications Mustapha Ridaoui, Michel Grabisch
Nonlinear Analysis–Theory and Methods, Springer Monographs in Mathematics, 558 References
Pfaff Systems, Currents and Hulls
THE UNIVERSITY of BRITISH COLUMBIA Curriculum Vitae for Faculty Members
A Study on Choquet's Theorems and Their Applications
Niveloids and Their Extensions: Risk Measures on Small Domains∗
Ergodic Theory, Geometry and Dynamics
Extending the Choquet Theory: Trace Convexity
Plans on Measures and Am-Modulus 3
The Geometry of M-Hyperconvex Domains
Choquet Boundaries and Efficiency
On the Upper Semicontinuity of Choquet Capacities
Noncommutative Choquet Theory
Concerning Banach Spaces Whose Duals Are Abstract L-Spaces
Extending the Choquet Theory: Trace Convexity

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