This softcover edition of a very popular two-volume work presents a thorough first course in analysis, leading from real numbers to such advanced topics as differential forms on manifolds, asymptotic methods, Fourier, Laplace, and Legendre transforms, elliptic functions and distributions. Especially notable in this course is the clearly expressed orientation toward the natural sciences and its informal exploration of the essence and the roots of the basic concepts and theorems of calculus. Clarity of exposition is matched by a wealth of instructive exercises, problems and fresh applications to areas seldom touched on in real analysis books. The first volume constitutes a complete course on one-variable calculus along with the multivariable differential calculus elucidated in an up-to-day, clear manner, with a pleasant geometric flavor.
这书真有那么好吗?两本加起来才1095页啊?有人说覆盖了泛涵与复分,这可能吗?还有,你们看得就是2006年出版的吗?我实在想学数学分析,因为工作要用,但我看别人推荐的《微积分学教程》,觉得挺晦涩,还有,请达人告诉我,我学这个是为了学明白场论,不规范场,还有,想深入...
评分章后的习题几乎每道都不会 听老师说是布尔巴基学派的代表作,硬着头皮学下来的好处是,不怵任何书了。 上来就是集合论的公理体系,学了一册书还不会做积分。第二侧一直在纠结是否可积。这么多年过去了,现在脑子里“区间套”三个字挥之不去。。 额,为啥评论还是太短了呢! ...
评分章后的习题几乎每道都不会 听老师说是布尔巴基学派的代表作,硬着头皮学下来的好处是,不怵任何书了。 上来就是集合论的公理体系,学了一册书还不会做积分。第二侧一直在纠结是否可积。这么多年过去了,现在脑子里“区间套”三个字挥之不去。。 额,为啥评论还是太短了呢! ...
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