Combinatorial and computational mathematics : present and future ; Pohang, the Republic of Korea, 15-17 February 2000
معرفی کتاب «Combinatorial and computational mathematics : present and future ; Pohang, the Republic of Korea, 15-17 February 2000» نوشتهٔ J.H. Kwah, S. Hong, K.H. Kim, Sungpyo Hong, Jin Ho Kwak, Ki Hang Kim, Fred W. Roush، منتشرشده توسط نشر World Scientific Publishing Company در سال 2001. این کتاب در فرمت djvu، زبان انگلیسی ارائه شده است.
This book describes and summarizes past work in important areas of combinatorics and computation, as well as gives directions for researchers working in these areas in the 21st century. It contains primarily survey papers and presents original research by Peter Fishburn, Jim Ho Kwak, Jaeun Lee, K.H. Kim, F.W. Roush and Susan Williams. The papers deal with some of the most exciting and promising developments in the areas of coding theory in relation to number theory, lattice theory and its applications, graph theory and its applications, topological techniques in combinatorics, symbolic dynamics and mathematical social science. This book describes and summarizes past work in important areas of combinatorics and computation, as well as gives directions for researchers working in these areas in the 21st century. It contains primarily survey papers and presents original research by Peter Fishburn, Jim Ho Kwak, Jaeun Lee, K H Kim, F W Roush and Susan Williams. The papers deal with some of the most exciting and promising developments in the areas of coding theory in relation to number theory, lattice theory and its applications, graph theory and its applications, topological techniques in combinatorics, symbolic dynamics and mathematical social science. We consider the problem of numerical integration in dimension s, with eventually large s; the usual rules need a very huge number of nodes with increasing dimension to obtain some accuracy, say an error bound less than 10-2; this phenomenon is called "the curse of dimensionality" ; to overcome it, two kind of methods have been developped: the so-called Monte-Carlo and Quasi-Monte-Carlo methods.
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