分析简介 An Introduction to Analysis 英文原版 Robert C Gunning
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Product Details 基本信息 ISBN-13 书号 9780821801741 Author 作者 Robert C. Gunning Format 版本 平装-胶订 Pages Number 页数 762页 Publisher 出版社 American Mathematical Society (AMS) Publication Date 出版日期 1992-01-28 Language 语种 英语
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Product Details 基本信息 ISBN-13 书号 9780821814840 Author 作者 Robert C. Gunning Format 版本 精装 Pages Number 页数 366页 Publisher 出版社 American Mathematical Society (AMS) Publication Date 出版日期 1989-12-31 Language 语种 英语
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Product Details 基本信息 ISBN-13 书号 9780691178790 Author 作者 Gunning, Robert C.(作者) Format 版本 精装 Pages Number 页数 384页 Publication Date 出版日期 1800-01-01 Product Dimensions 商品尺寸 10.1 x 7.3 x 1.1 cm Shipping Weight 商品重量 2050g Language 语种 英语
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Product Details 基本信息 ISBN-13 书号 9781441927606 Author 作者 Gunning Format 版本 平装-胶订 Pages Number 页数 304页 Publication Date 出版日期 2010-12-06 Language 语种 英语 Book Contents 内容简介 A recent review of one of my grant applications commented on the ‘rediscovery of tropomyosin’. I was tempted to write back in my rebuttal to the reviewer that I didn’t realise it had been lost. Uncharacteristic maturity prevailed and I resisted the temptation, but I was struck by the underlying observation that research on the str- ture and function of tropomyosin has been somewhat invisible, particularly in terms of the cytoskeleton isoforms. So, how can it be that one of the two major components of the actin filament has been so thoroughly overlooked I suspect that the answer is disappointingly pedestrian. Whereas the biochemistry of the 1980s revealed the potential of tropomyosin isoforms to diversify the func
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Product Details 基本信息 ISBN-13 书号 9780691619255 Author 作者 Robert C. Gunning Format 版本 平装-胶订 Pages Number 页数 198页 Publisher 出版社 Princeton University Press Publication Date 出版日期 2015-03-08 Product Dimensions 商品尺寸 9.2 x 6.1 x 0.4 cm Shipping Weight 商品重量 630g Language 语种 英语 Book Contents 内容简介 A sequel to Lectures on Riemann Surfaces (Mathematical Notes, 1966), this volume continues the discussion of the dimensions of spaces of holomorphic cross-sections of complex line bundles over compact Riemann surfaces. Whereas the earlier treatment was limited to results obtainable chiefly by one-dimensional methods, the more detailed analysis presented here requires the use of various properties of Jacobi varieties and of symmetric products of Riemann surfaces, and so serves as a further introduction to these topics as well.The first chapter consists of a rathe
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