工业与应用数学中的一些问题（英文版）
作者： Rolf Jeltsch等
出版时间：2007-05
出版社：高等教育出版社
- 高等教育出版社
- 9787040219036
- 1版
- 227578
- 46253815-8
- 精装
- 特殊
- 2007-05
- 300
- 228
- 理学
- 数学
- TB11
- 理学、工学类
- 研究生及以上
The Shanghai Forum on Industrial and Applied Mathematics was organized in May 2006 on the occasion that many famous industrial and applied mathematicians gathered in Shanghai from different countries to participate in the Officers' Meeting and the Board Meeting of the ICIAM （International Council for Industrial and Applied Mathematics）. This volume collects the material covered by the majority of the lectures of which reflects panoramically recent results and trends in industrial and applied mathematics. This book will be very useful for graduate students and researchers in industrial and applied mathematics.
Preface
Samir Adly, Daniel Goeleven, Michel Théra: A Continuation Method for a Class of Periodic Evolution Variational Inequalities
Gǒtz Alefeld: Complementarity Problems: An Overview on Existing Verification Procedures
Fernando Antoneli, Ana Paula S. Dias, Martin Golubitsky，Yunjiao Wang: Synchrony in Lattice Differential Equations
Alain Damlamian: The Periodic Unfolding Method for Quasi-convex Functionals
Iain S. Duff:Sparse System Solution and the HSL Library
Heinz gl, Gerald Goekler, Andrea Schatz, Helmut Zeisel: Modelling and Numerics for the Transient Simulation of the Blast Furnace Process
Loredana Faienza, Antonio Fasano, Mario Primicerio: Gelification of Hydrocarbons: A Model Problem
Nguyen Van Huu, Vuong Quan Hoang: On the Martingale Representation Theorem and on Approximate Hedging a Contingent Claim in the Minimum Deviation Square Criterion
Rolf Jeltsch, Manuel Torrilhon: Flexible Stability Domains for Explicit Runge-Kutta Methods
Taketomo Mitsui, Yoshihiro Saito: MS-Stability Analysis for Numerical Solutions of Stochastic Differential Equations—Beyond Single-step Single Dim—
ssell, J. F. Williams, X. Xu: A Comparison of Direct Discretization of 4th Order Problems Versus System Reduction
Ya-xiang Yuan: Subspace Techniques for Nonlinear Optimization
