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Mathematical Risk Analysis Dependence, Risk Bounds, Optimal Allocations and Portfolios
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- ISBN: 9783642335907
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XII, 408 p. 12 illus. online resource. - Publisher: Berlin, Heidelberg : Springer Berlin Heidelberg : 2013.
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Preface.-Part I: Stochastic Dependence and Extremal Risk.-1 Copulas, Sklar's Theorem, and Distributional Transform | ||
2 Fréchet Classes, Risk Bounds, and Duality Theory | ||
3 Convex Order, Excess of Loss, and Comonotonicity | ||
4 Bounds for the Distribution Function and Value at Risk of the Joint Portfolio | ||
5 Restrictions on the Dependence Structure | ||
6 Dependence Orderings of Risk Vectors and Portfolios | ||
Part II: Risk Measures and Worst Case Portfolios | ||
7 Risk Measures for Real Risks | ||
8 Risk Measures for Portfolio Vectors | ||
9 Law Invariant Convex Risk Measures on L_d p and Optimal Mass Transportation | ||
Part III: Optimal Risk Allocation | ||
10 Optimal Allocations and Pareto Equilibrium | ||
11 Characterization and Examples of Optimal Risk Allocations for Convex Risk Functionals | ||
12 Optimal Contingent Claims and (Re)Insurance Contracts | ||
Part IV: Optimal Portfolios and Extreme Risks | ||
13 Optimal Portfolio Diversification w.r.t. Extreme Risks | ||
14 Ordering of Multivariate Risk Models with Respect to Extreme Portfolio Losses | ||
References | ||
List of Symbols | ||
Index. â. |
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