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《无限分析导论:第二册》(Introduction to Analysis of the Infinite: Book II)是一本数学领域的学术著作,主要探讨无穷大的概念及其在分析学中的应用。本书的内容通常涵盖了实数系、无穷级数、无穷积分、函数空间等高级主题,是数学专业高年级学生或研究生学习无穷分析的重要教材。

对于非专业人士来说,无穷大可能是一个抽象和难以理解的概念。然而,在数学和科学中,无穷大的概念却非常重要,它经常出现在物理学、工程学、经济学等多个领域中。因此,学习和理解无穷分析的概念和方法对于数学和科学的发展都有着重要的意义。

在《无限分析导论:第二册》中,作者通常会深入探讨无穷大的性质、无穷级数的收敛性、无穷积分的计算方法以及函数空间的结构等核心问题。通过系统的理论阐述和丰富的例子,读者可以逐步建立起对无穷分析的基本框架和思维方式,从而更好地掌握和应用无穷大的概念和方法。

需要注意的是,本书是一本较为高级的学术著作,需要读者具备一定的数学基础和思维能力。因此,对于初学者来说,可能需要先学习一些基础的数学知识,如微积分、实数理论等,才能更好地理解和掌握本书的内容。

总之,《无限分析导论:第二册》是一本重要的数学学术著作,对于学习和研究无穷分析具有重要的参考价值。通过阅读本书,读者可以深入了解无穷大的概念和方法,为未来的数学和科学研究打下坚实的基础。

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图书基本信息

Introduction to Analysis of the Infinite : Book II
作者 Leonard Euler;J. D. Blanton
ISBN13 9780387971322
类型 精装(精装书)
语种 英语(English)
出版日期 1989-11-13
出版社 Springer
页数 504
重量(克) 861
尺寸 24.1554 x 16.5354 x 3.5814 cm

商品简介
Often I have considered the fact that most of the difficulties which block the progress of students trying to learn analysis stem from this: that although they understand little of ordinary algebra, still they attempt this more subtle art.
书评与摘要
Often I have considered the fact that most of the difficulties which block the progress of students trying to learn analysis stem from this: that although they understand little of ordinary algebra, still they attempt this more subtle art. From this it follows not only that they remain on the fringes, but in addition they entertain strange ideas about the concept of the infinite, which they must try to use. Although analysis does not require an exhaustive knowledge of algebra, even of all the algebraic technique so far discovered, still there are topics whose con- sideration prepares a student for a deeper understanding. However, in the ordinary treatise on the elements of algebra, these topics are either completely omitted or are treated carelessly. For this reason, I am cer- tain that the material I have gathered in this book is quite sufficient to remedy that defect. I have striven to develop more adequately and clearly than is the usual case those things which are absolutely required for analysis. More- over, I have also unraveled quite a few knotty problems so that the reader gradually and almost imperceptibly becomes acquainted with the idea of the infinite. There are also many questions which are answered in this work by means of ordinary algebra, although they are usually discussed with the aid of analysis. In this way the interrelationship between the two methods becomes clear.

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著者:Leonard Euler & J D Bl...;


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