| 期刊全稱 | Bifurcation and Symmetry | | 期刊簡(jiǎn)稱 | Cross Influence betw | | 影響因子2023 | Eugene L. Allgower,Klaus B?hmer,Martin Golubitsky | | 視頻video | http://file.papertrans.cn/186/185543/185543.mp4 | | 學(xué)科分類 | International Series of Numerical Mathematics | | 圖書封面 |  | | 影響因子 | Symmetry is a property which occurs throughout nature and it is therefore natural that symmetry should be considered when attempting to model nature. In many cases, these models are also nonlinear and it is the study of nonlinear symmetric models that has been the basis of much recent work. Although systematic studies of nonlinear problems may be traced back at least to the pioneering contributions of Poincare, this remains an area with challenging problems for mathematicians and scientists. Phenomena whose models exhibit both symmetry and nonlinearity lead to problems which are challenging and rich in complexity, beauty and utility. In recent years, the tools provided by group theory and representation theory have proven to be highly effective in treating nonlinear problems involving symmetry. By these means, highly complex situations may be decomposed into a number of simpler ones which are already understood or are at least easier to handle. In the realm of numerical approximations, the systematic exploitation of symmetry via group repre- sentation theory is even more recent. In the hope of stimulating interaction and acquaintance with results and problems in the various fields | | Pindex | Book 1992 |
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