Titlebook: Lectures on Risk Theory; Klaus D. Schmidt Textbook 1996 Springer Fachmedien Wiesbaden 1996 Claim Arrival Process.Claim Number Process.Erla

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tion of Rough Set. In this paper Rough Set Systems are investigated, first, within the framework of Nelson algebras and the structure of the resulting subclass is inherently described using the properties of Approximation Spaces. In particular, the logic-algebraic structure given to a Rough Set Syst

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Fulminate

The Reserve Process and the Ruin Problem,inequality to obtain Lundberg’s inequality for the probability of ruin in the case where the excess premium process has a superadjustment coefficient (Section 7.3). We finally give some sufficient conditions for the existence of a superadjustment coefficient (Section 7.4).

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Textbook 1996n Wis8enschaften and thus established nonlife actuarial mathematics as a recognized subject of probability theory and statistics with a glance towards economics. This book was my guide to the subject when I gave my first course on nonlife actuarial mathematics in Summer 1988, but at the same time I

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The Mixed Claim Number Process,eous portfolios such that the mixing distribution represents the structure of the inhomogeneous portfolio. We first specify the general model (Section 4.1) and then study the mixed Poisson process (Section 4.2) and, in particular, the Pólya-Lundberg process (Section 4.3).

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1615-4193 hematischen Wis8enschaften and thus established nonlife actuarial mathematics as a recognized subject of probability theory and statistics with a glance towards economics. This book was my guide to the subject when I gave my first course on nonlife actuarial mathematics in Summer 1988, but at the sa

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Klaus D. Schmidtexpectations in continuous-time finance. After a brief review of the literature, the author analyzes the consequences of incomplete informa- tion and heterogeneous beliefs for optimal portfolio and consumption choice and equilibrium asset pricing. Relaxing the assumption that investors can ob- serve

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Klaus D. Schmidttems connected to three-valued Lukasiewicz algebras where the roles of projections operators are played by the two endomorphisms of these algebras. Finally, continuing to explore the point of view of Multi-Valued Logics suggested by the latter interpretation we achieve in a quite “natural” way an in