Thomas' Calculus

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出版者:Pearson
作者:George B. Thomas Jr.
出品人:
页数:1184
译者:
出版时间:2014-2-24
价格:USD 277.20
装帧:Hardcover
isbn号码:9780321878960
丛书系列:
图书标签:
  • 数学
  • 微积分
  • Calculus
  • 微积分
  • 高等数学
  • 数学分析
  • 理工科
  • 大学教材
  • 工程数学
  • 函数
  • 极限
  • 导数
  • 积分
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具体描述

Thomas’ Calculus, Thirteenth Edition, introduces readers to the intrinsic beauty of calculus and the power of its applications. For more than half a century, this text has been revered for its clear and precise explanations, thoughtfully chosen examples, superior figures, and time-tested exercise sets. With this new edition, the exercises were refined, updated, and expanded–always with the goal of developing technical competence while furthering readers’ appreciation of the subject. Co-authors Hass and Weir have made it their passion to improve the text in keeping with the shifts in both the preparation and ambitions of today's learners.

作者简介

Joel Hass received his PhD from the University of California—Berkeley. He is currently a professor of mathematics at the University of California—Davis. He has coauthored six widely used calculus texts as well as two calculus study guides. He is currently on the editorial board of Geometriae Dedicata and Media-Enhanced Mathematics. He has been a member of the Institute for Advanced Study at Princeton University and of the Mathematical Sciences Research Institute, and he was a Sloan Research Fellow. Hass’s current areas of research include the geometry of proteins, three dimensional manifolds, applied math, and computational complexity. In his free time, Hass enjoys kayaking.

Maurice D. Weir holds a DA and MS from Carnegie-Mellon University and received his BS at Whitman College. He is a Professor Emeritus of the Department of Applied Mathematics at the Naval Postgraduate School in Monterey, California. Weir enjoys teaching Mathematical Modeling and Differential Equations. His current areas of research include modeling and simulation as well as mathematics education. Weir has been awarded the Outstanding Civilian Service Medal, the Superior Civilian Service Award, and the Schieffelin Award for Excellence in Teaching. He has coauthored eight books, including the University Calculus series and the twelfth edition of Thomas’ Calculus.

George B. Thomas, Jr. (late) of the Massachusetts Institute of Technology, was a professor of mathematics for thirty-eight years; he served as the executive officer of the department for ten years and as graduate registration officer for five years. Thomas held a spot on the board of governors of the Mathematical Association of America and on the executive committee of the mathematics division of the American Society for Engineering Education. His book, Calculus and Analytic Geometry, was first published in 1951 and has since gone through multiple revisions. The text is now in its twelfth edition and continues to guide students through their calculus courses. He also co-authored monographs on mathematics, including the text Probability and Statistics.

目录信息

1. Functions
2. Limits and Continuity
3. Derivatives
4. Applications of Derivatives
5. Integrals
6. Applications of Definite Integrals
7. Transcendental Functions
8. Techniques of Integration
9. First-Order Differential Equations
10. Infinite Sequences and Series
11. Parametric Equations and Polar Coordinates
12. Vectors and the Geometry of Space
13. Vector-Valued Functions and Motion in Space
14. Partial Derivatives
15. Multiple Integrals
16. Integrals and Vector Fields
· · · · · · (收起)

读后感

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大一同学是最适宜的,当然基础要很好,所以是本一学生才能读懂全部。一边听老师讲课,一边晚上对应着读一部分。每一个老师都不可能课上讲这么丰富的内容,作者是老师,但也不可能;译者也是国内名师,同样没有用他当教材的。所以它只是一本非常合适的辅导书参考书。  

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1686年,我们的康乾盛世才开端,而大洋彼岸的不列颠,大科学家牛顿爵爷的成名著作[《自然哲学之数学原理》]已经写成。 牛顿爵爷在这本书中使用了微积分的基本技巧与原理来处理各种物理学的经典问题。 上世纪五十年代,英国科学家詹姆斯-沃森、佛朗西斯-克里克与莫里斯-威尔金斯...  

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拉格朗日,傅立叶旁,我凝视你凹函数般的脸庞。微分了忧伤,积分了希望,我要和你追逐黎曼最初的梦想。感情已发散,收敛难挡,没有你的极限,柯西抓狂,我的心已成自变量,函数因你波起波荡。低阶的有限阶的,一致的不一致的,是我想你的皮亚诺余项。狄利克雷,勒贝格杨,一同...  

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解释了心中长期的疑惑,书中图像比较多,数形结合容易理解,对定理的推导也比同济那本书多了不少,习题不能算太难,基本上和老师上课PPT的内容吻合,很厚的一本书,当时在图书馆借的时候,觉得是老外数学基础太差,学这么厚的一本书,后来仔细阅读后,解决了心中不少疑惑,定义...  

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好书,很讲究数形结合,初学者好理解。 还有空间向量,好像国内讲的不多。尤其是当时高中看到证明开普勒三定律,震惊了。 前面偏简单,后面越来越难,最后的向量场至今还是不太理解。 有些东西讲法和国内很不同,比如极限的引入,国内都是先讲数列,它是直接上函数。另外对数那...  

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