In Memoriam Marc Yor - Séminaire de Probabilités XLVII

In Memoriam Marc Yor - Séminaire de Probabilités XLVII PDF Author: Catherine Donati-Martin
Publisher: Springer
ISBN: 3319185853
Category : Mathematics
Languages : en
Pages : 657

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Book Description
This volume is dedicated to the memory of Marc Yor, who passed away in 2014. The invited contributions by his collaborators and former students bear testament to the value and diversity of his work and of his research focus, which covered broad areas of probability theory. The volume also provides personal recollections about him, and an article on his essential role concerning the Doeblin documents. With contributions by P. Salminen, J-Y. Yen & M. Yor; J. Warren; T. Funaki; J. Pitman& W. Tang; J-F. Le Gall; L. Alili, P. Graczyk & T. Zak; K. Yano & Y. Yano; D. Bakry & O. Zribi; A. Aksamit, T. Choulli & M. Jeanblanc; J. Pitman; J. Obloj, P. Spoida & N. Touzi; P. Biane; J. Najnudel; P. Fitzsimmons, Y. Le Jan & J. Rosen; L.C.G. Rogers & M. Duembgen; E. Azmoodeh, G. Peccati & G. Poly, timP-L Méliot, A. Nikeghbali; P. Baldi; N. Demni, A. Rouault & M. Zani; N. O'Connell; N. Ikeda & H. Matsumoto; A. Comtet & Y. Tourigny; P. Bougerol; L. Chaumont; L. Devroye & G. Letac; D. Stroock and M. Emery.

In Memoriam Marc Yor - Séminaire de Probabilités XLVII

In Memoriam Marc Yor - Séminaire de Probabilités XLVII PDF Author: Catherine Donati-Martin
Publisher: Springer
ISBN: 3319185853
Category : Mathematics
Languages : en
Pages : 657

Get Book Here

Book Description
This volume is dedicated to the memory of Marc Yor, who passed away in 2014. The invited contributions by his collaborators and former students bear testament to the value and diversity of his work and of his research focus, which covered broad areas of probability theory. The volume also provides personal recollections about him, and an article on his essential role concerning the Doeblin documents. With contributions by P. Salminen, J-Y. Yen & M. Yor; J. Warren; T. Funaki; J. Pitman& W. Tang; J-F. Le Gall; L. Alili, P. Graczyk & T. Zak; K. Yano & Y. Yano; D. Bakry & O. Zribi; A. Aksamit, T. Choulli & M. Jeanblanc; J. Pitman; J. Obloj, P. Spoida & N. Touzi; P. Biane; J. Najnudel; P. Fitzsimmons, Y. Le Jan & J. Rosen; L.C.G. Rogers & M. Duembgen; E. Azmoodeh, G. Peccati & G. Poly, timP-L Méliot, A. Nikeghbali; P. Baldi; N. Demni, A. Rouault & M. Zani; N. O'Connell; N. Ikeda & H. Matsumoto; A. Comtet & Y. Tourigny; P. Bougerol; L. Chaumont; L. Devroye & G. Letac; D. Stroock and M. Emery.

Probability Measures on Groups

Probability Measures on Groups PDF Author: H. Heyer
Publisher: Springer
ISBN: 3540392068
Category : Mathematics
Languages : en
Pages : 492

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Book Description
a

Probability Theory on Vector Spaces II

Probability Theory on Vector Spaces II PDF Author: A. Weron
Publisher: Springer
ISBN: 3540383506
Category : Mathematics
Languages : en
Pages : 342

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Probability in Banach Spaces III

Probability in Banach Spaces III PDF Author: A. Beck
Publisher: Springer
ISBN: 3540387102
Category : Mathematics
Languages : en
Pages : 337

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Analytical Methods in Probability Theory

Analytical Methods in Probability Theory PDF Author: Daniel Dugue
Publisher: Springer
ISBN: 3540367853
Category : Mathematics
Languages : en
Pages : 197

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Billingsley Dimension in Probability Spaces

Billingsley Dimension in Probability Spaces PDF Author: H. Cajar
Publisher: Springer
ISBN: 3540386386
Category : Mathematics
Languages : en
Pages : 113

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Option Prices as Probabilities

Option Prices as Probabilities PDF Author: Christophe Profeta
Publisher: Springer Science & Business Media
ISBN: 3642103952
Category : Mathematics
Languages : en
Pages : 282

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Discovered in the seventies, Black-Scholes formula continues to play a central role in Mathematical Finance. We recall this formula. Let (B ,t? 0; F ,t? 0, P) - t t note a standard Brownian motion with B = 0, (F ,t? 0) being its natural ?ltra- 0 t t tion. Let E := exp B? ,t? 0 denote the exponential martingale associated t t 2 to (B ,t? 0). This martingale, also called geometric Brownian motion, is a model t to describe the evolution of prices of a risky asset. Let, for every K? 0: + ? (t) :=E (K?E ) (0.1) K t and + C (t) :=E (E?K) (0.2) K t denote respectively the price of a European put, resp. of a European call, associated with this martingale. Let N be the cumulative distribution function of a reduced Gaussian variable: x 2 y 1 ? 2 ? N (x) := e dy. (0.3) 2? ?? The celebrated Black-Scholes formula gives an explicit expression of? (t) and K C (t) in terms ofN : K ? ? log(K) t log(K) t ? (t)= KN ? + ?N ? ? (0.4) K t 2 t 2 and ? ?

Combinatorial Mathematics VII

Combinatorial Mathematics VII PDF Author: R. W. Robinson
Publisher: Springer
ISBN: 354038376X
Category : Mathematics
Languages : en
Pages : 270

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Numerical Solution of Nonlinear Equations

Numerical Solution of Nonlinear Equations PDF Author: E.L. Allgöwer
Publisher: Springer
ISBN: 3540387811
Category : Mathematics
Languages : en
Pages : 457

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Combinatorial Mathematics VIII

Combinatorial Mathematics VIII PDF Author: K. L. McAvaney
Publisher: Springer
ISBN: 3540387927
Category : Mathematics
Languages : en
Pages : 377

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