Conceptual Mathematics

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F. William Lawvere, State University of New York, Buffalo

F. William Lawvere is a Professor Emeritus of Mathematics at the State University of New York. He has previously held positions at Reed College, the University of Chicago and the City University of New York, as well as visiting Professorships at other institutions worldwide. At the 1970 International Congress of Mathematicians in Nice, Prof. Lawvere delivered an invited lecture in which he introduced an algebraic version of topos theory which united several previously 'unrelated' areas in geometry and in set theory; over a dozen books, several dozen international meetings, and hundreds of research papers have since appeared, continuing to develop the consequences of that unification.

Stephen H. Schanuel, State University of New York, Buffalo

Stephen H. Schanuel is a Professor of Mathematics at the State University of New York at Buffalo. He has previously held positions at Johns Hopkins University, Institute for Advanced Study and Cornell University, as well as lecturing at institutions in Denmark, Switzerland, Germany, Italy, Colombia, Canada, Ireland, and Australia. Best known for Schanuel's Lemma in homological algebra (and related work with Bass on the beginning of algebraic K–theory), and for Schanuel's Conjecture on algebraic independence and the exponential function, his research thus wanders from algebra to number theory to analysis to geometry and topology.

出版者:Cambridge University Press
作者:F. William Lawvere
出品人:
页数:408
译者:
出版时间:2009-8-31
价格:USD 140.00
装帧:Hardcover
isbn号码:9780521894852
丛书系列:
图书标签:
  • 数学 
  • 范畴论 
  • category 
  • 计算机 
  • set 
  • algebra 
  • Mathematics 
  •  
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In the last 60 years, the use of the notion of category has led to a remarkable unification and simplification of mathematics. Conceptual Mathematics introduces this tool for the learning, development, and use of mathematics, to beginning students and also to practising mathematical scientists. This book provides a skeleton key that makes explicit some concepts and procedures that are common to all branches of pure and applied mathematics. The treatment does not presuppose knowledge of specific fields, but rather develops, from basic definitions, such elementary categories as discrete dynamical systems and directed graphs; the fundamental ideas are then illuminated by examples in these categories. This second edition provides links with more advanced topics of possible study. In the new appendices and annotated bibliography the reader will find concise introductions to adjoint functors and geometrical structures, as well as sketches of relevant historical developments.

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范畴论入门,据说是高中生就能看明白,我看到第三部分不小心就迷糊了,要多看几遍,练习要一道一道的来才行,否则就看着看着觉得自己还是懂的,然后就不懂了。 总体不简单,略陡峭,里面还有一些范畴在物理上应用的介绍。

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范畴论入门,据说是高中生就能看明白,我看到第三部分不小心就迷糊了,要多看几遍,练习要一道一道的来才行,否则就看着看着觉得自己还是懂的,然后就不懂了。 总体不简单,略陡峭,里面还有一些范畴在物理上应用的介绍。

评分

范畴论入门,据说是高中生就能看明白,我看到第三部分不小心就迷糊了,要多看几遍,练习要一道一道的来才行,否则就看着看着觉得自己还是懂的,然后就不懂了。 总体不简单,略陡峭,里面还有一些范畴在物理上应用的介绍。

评分

范畴论入门,据说是高中生就能看明白,我看到第三部分不小心就迷糊了,要多看几遍,练习要一道一道的来才行,否则就看着看着觉得自己还是懂的,然后就不懂了。 总体不简单,略陡峭,里面还有一些范畴在物理上应用的介绍。

评分

范畴论入门,据说是高中生就能看明白,我看到第三部分不小心就迷糊了,要多看几遍,练习要一道一道的来才行,否则就看着看着觉得自己还是懂的,然后就不懂了。 总体不简单,略陡峭,里面还有一些范畴在物理上应用的介绍。

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