《数学物理的几何方法(英文版)》讲述了：This book alms to introduce the beginning or working physicist to awide range of aualytic tools which have their or/gin in differential geometry andwhich have recently found increasing use in theoretical physics. It is not uncom-mon today for a physicist's mathematical education to ignore all but the sim-plest geometrical ideas, despite the fact that young physicists are encouraged todevelop mental 'pictures' and 'intuition' appropriate to physical phenomena.This curious neglect of 'pictures' of one's mathematical tools may be seen as the outcome of a gradual evolution over many centuries. Geometry was certainly extremely important to ancient and medieval natural philosophers; it was ingeometrical terms that Ptolemy, Copernicus, Kepler, and Galileo all expressedtheir thinking. But when Descartes introduced coordinates into Euclideangeometry, he showed that the study of geometry could be regarded as an appli.cation of algrebra. Since then, the/mportance of the study of geometry in theeducation of scientists has steadily
具体描述
读后感
写得很浅, 且缺乏数学上的严谨的逻辑, 做"引子"还可以, 但要想深入学习数学, 还是看专著比较好.
评分写得很浅, 且缺乏数学上的严谨的逻辑, 做"引子"还可以, 但要想深入学习数学, 还是看专著比较好.
评分写得很浅, 且缺乏数学上的严谨的逻辑, 做"引子"还可以, 但要想深入学习数学, 还是看专著比较好.
评分写得很浅, 且缺乏数学上的严谨的逻辑, 做"引子"还可以, 但要想深入学习数学, 还是看专著比较好.
评分写得很浅, 且缺乏数学上的严谨的逻辑, 做"引子"还可以, 但要想深入学习数学, 还是看专著比较好.
用户评价
我喜欢这本书，因为没有中文版了，就用这本书凑合。真正在讲应用数学理论而不是其他，斯托克斯定理的应用是到位了，费伯尼斯定理是真正的给应用了
评分数理不分家
评分数理不分家
评分数理不分家
评分数理不分家
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