High risk scenarios and extremes a geometric approach
➤ Gửi thông báo lỗi ⚠️ Báo cáo tài liệu vi phạmNội dung chi tiết: High risk scenarios and extremes a geometric approach
High risk scenarios and extremes a geometric approach
Zurich Lectures in Advanced MathematicsEdited byErwin Bolthausen (Managing Editor). Freddy Delbaen, Thomas Kappeler (Managing Editor), Christoph Schwa High risk scenarios and extremes a geometric approachab, Michael Struwc, Gisbert WiistholzMathematics in Zurich has a long and distinguished tradition, in which the writing of lecture notes volumes and research monographs play a prominent part. The Zurich Lectures in Advanced Mathematics series aims to make some of these publications better known to a High risk scenarios and extremes a geometric approach wider audience. The series has three main constituents: lecture notes on advanced topics given by internationally renowned experts, graduate text booHigh risk scenarios and extremes a geometric approach
ks designed for the joint graduate program in Mathematics of the ETH and the University of Zurich, as well as contributions from researchers in resideZurich Lectures in Advanced MathematicsEdited byErwin Bolthausen (Managing Editor). Freddy Delbaen, Thomas Kappeler (Managing Editor), Christoph Schwa High risk scenarios and extremes a geometric approachers and students alike, who seek an informed introduction to important areas of current research.Previously published in this series:Yakov B. Pesin, Lectures on partial hyperbolicity and stable ergodicity Sun-Yung Alice Chang, Non-linear Elliptic Equations in Conformal Geometry Sergei B. Kuksin, Ran High risk scenarios and extremes a geometric approachdomly forced nonlinear PDEs and statistical hydrodynamics in 2 space dimensions Pavel Etingof, Calogcro-Moscr systems and representation theoryPublishHigh risk scenarios and extremes a geometric approach
ed with the support of the Hubcr-Kudlich-Stiftung, ZurichGuus BalkemaPaul EmbrechtsHigh RiskScenarios andExtremesA geometric approachEuropean ^MathemaZurich Lectures in Advanced MathematicsEdited byErwin Bolthausen (Managing Editor). Freddy Delbaen, Thomas Kappeler (Managing Editor), Christoph Schwa High risk scenarios and extremes a geometric approach. EmbrechtsDepartment ot MathematicsETII Zurich8092 ZurichSwitzerlandcm brcchts@ math.cthz.chI he cover shows part of the edge and of the convex hull of a realization of the Gauss-exponential point process. I his point process may be used to model extremes in. tor instance, a bivariate Gaussian or h High risk scenarios and extremes a geometric approachyperbolic distribution. Ihc underlying theory is treated in Chapter III.2000 Mathematics Subject Classification 6OG7O, 60F99, 9IB30, 91B7O, 620.32, (iHigh risk scenarios and extremes a geometric approach
OGShISBN 978-3-03719-035-7The Swiss National Library lists this publication in The Swiss Book, the Swiss national bibliography, and the detailed bibliZurich Lectures in Advanced MathematicsEdited byErwin Bolthausen (Managing Editor). Freddy Delbaen, Thomas Kappeler (Managing Editor), Christoph Schwa High risk scenarios and extremes a geometric approachor part of the material is concerned, specifically the rights of translation, reprinting, re-use of illustrations, recitation, broadcasting, reproduction on microfilms or in other ways, and storage in data banks. For any kind of use permission uf the copyright owner must be obtained.€>2007 European High risk scenarios and extremes a geometric approachMathematical SocietyContact address:European Mathematical Society Publishing HouseSeminar tor Applied Mathematicsrril-7enlrum m C4Cl 1-8092 ZurichZurich Lectures in Advanced MathematicsEdited byErwin Bolthausen (Managing Editor). Freddy Delbaen, Thomas Kappeler (Managing Editor), Christoph SchwaZurich Lectures in Advanced MathematicsEdited byErwin Bolthausen (Managing Editor). Freddy Delbaen, Thomas Kappeler (Managing Editor), Christoph SchwaGọi ngay
Chat zalo
Facebook