Reinsurance-a new approach

Adam Paszkiewicz; Jakub Olejnik

Banach Center Publications (2010)

  • Volume: 90, Issue: 1, page 139-151
  • ISSN: 0137-6934

Abstract

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We describe a new model of multiple reinsurance. The main idea is that the reinsurance premium is paid conditionally. It is motivated by some analysis of the ultimate price of the reinsurance contract. For simplicity we assume that the underlying risk pricing functional is the L₂-norm. An unexpected relation to the general theory of sample regularity of stochastic processes is given.

How to cite

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Adam Paszkiewicz, and Jakub Olejnik. "Reinsurance-a new approach." Banach Center Publications 90.1 (2010): 139-151. <http://eudml.org/doc/281872>.

@article{AdamPaszkiewicz2010,
abstract = {We describe a new model of multiple reinsurance. The main idea is that the reinsurance premium is paid conditionally. It is motivated by some analysis of the ultimate price of the reinsurance contract. For simplicity we assume that the underlying risk pricing functional is the L₂-norm. An unexpected relation to the general theory of sample regularity of stochastic processes is given.},
author = {Adam Paszkiewicz, Jakub Olejnik},
journal = {Banach Center Publications},
keywords = {insurance; path continuity; stochastic processes; bounded increments},
language = {eng},
number = {1},
pages = {139-151},
title = {Reinsurance-a new approach},
url = {http://eudml.org/doc/281872},
volume = {90},
year = {2010},
}

TY - JOUR
AU - Adam Paszkiewicz
AU - Jakub Olejnik
TI - Reinsurance-a new approach
JO - Banach Center Publications
PY - 2010
VL - 90
IS - 1
SP - 139
EP - 151
AB - We describe a new model of multiple reinsurance. The main idea is that the reinsurance premium is paid conditionally. It is motivated by some analysis of the ultimate price of the reinsurance contract. For simplicity we assume that the underlying risk pricing functional is the L₂-norm. An unexpected relation to the general theory of sample regularity of stochastic processes is given.
LA - eng
KW - insurance; path continuity; stochastic processes; bounded increments
UR - http://eudml.org/doc/281872
ER -

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