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- W4210707802 abstract "Risk theory has always played a significant role in mathematical finance and actuarial sciences. A novel approach to the risk theory of non-life insurance is quantum mechanics. To compute finite-time non-ruin probability, I introduce the quantum mechanics formalism in discrete space and continuous space with the appropriately chosen Hamiltonian. By using the quantum mechanics approach and the stochastic method, the non-ruin operator is defined, and tensor products of operator concepts are presented for several examples.
 In this paper, Dirac notations are operated to find the Hamiltonian matrix with the eigenvector basis for two and three-state cases, and its tensor product version with a change of basis." @default.
- W4210707802 created "2022-02-08" @default.
- W4210707802 creator A5072765993 @default.
- W4210707802 date "2022-06-30" @default.
- W4210707802 modified "2023-09-26" @default.
- W4210707802 title "Quantum Mechanics Approach for Appropriately Chosen Hamiltonian" @default.
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- W4210707802 doi "https://doi.org/10.29002/asujse.999472" @default.
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