Michä Barski is Professor of Mathematics at the University of Warsaw. His interests include mathematical finance, especially bond market and risk measures. In the years 2011-2016 he held the position of Junior-Professor in Stochastic Processes and their Applications in Finance at the University of Leipzig.
Inhaltsangabe
Introduction Part I. Bond Market in Discrete Time: 1. Elements of the bond market 2. Arbitrage-free bond markets 3. Completeness Part II. Fundamentals of Stochastic Analysis: 4. Stochastic preliminaries 5. Lévy processes 6. Martingale representation and Girsanov's theorems Part III. Bond Market in Continuous Tme: 7. Fundamentals 8. Arbitrage-free HJM markets 9. Arbitrage-free factor forward curves models 10. Arbitrage-free affine term structure 11. Completeness Part IV. Stochastic Equations in the Bond Market: 12. Stochastic equations for forward rates 13. Analysis of the HJMM equation 14. Analysis of Morton's equation 15. Analysis of the Morton-Musiela equation Appendix A. Martingale representation for jump Lévy processes Appendix B. Semigroups and generators Appendix C. General evolution equations References Index.
Introduction Part I. Bond Market in Discrete Time: 1. Elements of the bond market 2. Arbitrage-free bond markets 3. Completeness Part II. Fundamentals of Stochastic Analysis: 4. Stochastic preliminaries 5. Lévy processes 6. Martingale representation and Girsanov's theorems Part III. Bond Market in Continuous Tme: 7. Fundamentals 8. Arbitrage-free HJM markets 9. Arbitrage-free factor forward curves models 10. Arbitrage-free affine term structure 11. Completeness Part IV. Stochastic Equations in the Bond Market: 12. Stochastic equations for forward rates 13. Analysis of the HJMM equation 14. Analysis of Morton's equation 15. Analysis of the Morton-Musiela equation Appendix A. Martingale representation for jump Lévy processes Appendix B. Semigroups and generators Appendix C. General evolution equations References Index.
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