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Survival probabilities

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  • "Historical introduction; The random variables Y and T; Barrois and dormoy; Filip lundberg; The poisson process; Lundberg's formula for F(x, t), the df of aggregate claims; The spielfonds and ruin of the company; The choices for p n(t) and B(.); the simplest model of a nonlife company; and the use of queueing techniques; The poisson, negative binomial and generalized waring distributions; Distributions used for B(.); Queueing models; U(w, t) for the M/M/1 case; Arfwedson's formula for U(w, t); Survival through the n th claim; Vale to queueing techniques; A computational accessory - the laplace transform; De Moivre's Lemma; Numerical illustration; Inverting a generating funcition; Fourier reciprocal relations and the Laplace transform; Inversion formulas; Numerical illustration; Real and imaginary forms of B(s); The probability of t-year survival; An operational formula for U(w, t); Arfwedson and Thyrion: an imaginary collaboration; Numerical evaluation of relation; Beard's formula for Wn(w); Approximations and controls; Approximations to F(x, t); Approximate calculation of U(w, t); Calculation of U(w)."

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  • "Survival probabilities"@en
  • "Survival probabilities the goal of risk theory"
  • "Survival probabilities, the goal of risk theory"@en
  • "Survival probabilities, the goal of risk theory"
  • "Survival probabilities : the goal of risk theory"
  • "Survival probabilities : the goal of risk theory"@en
  • "Survival Probabilities : The goal of risk theory"

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