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Collected Papers of John Milnor, Volume II

This volume contains papers of one of the best modern geometers and topologists, John Milnor, on various topics related to the notion;

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Topology from the Differentiable Viewpoint

This elegant book by distinguished mathematician John Milnor, provides a clear and succinct introduction to one of the most important;

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Singular Points Of Complex Hypersurfaces

The description for this book, Singular Points of Complex Hypersurfaces. (AM-61), will be forthcomin;...

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Collected Papers of John Milnor, Volume III

differentiable structures on spheres, the achievement for which J. Milnor was awarded the Fields Medal in 1962.;

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Introduction to Algebraic K-Theory. (AM-72), Volume 72

abelian group K0? or K1? respectively. Professor Milnor sets out, in the present work, to define and study an analogous functor K2, also from;

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Frontiers in Complex Dynamics

John Milnor, best known for his work in differential topology, K-theory, and dynamical systems, is one of only three mathematicians to have;

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Newspaper Reporting and Correspondence

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Newspaper Reporting and Correspondence

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A Souvenir of Massachusetts Legislators

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Prospects in Mathematics. (AM-70), Volume 70

Five papers by distinguished American and European mathematicians describe some current trends in ma;...

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Newspaper editing; a manual for editors, copyreaders, and students of newspaper desk work

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An Authentic Historical Memoir Of The Schuylkill Fishing Company Of The State In Schuylkill

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Handbook for Newspaper Workers, Treating Grammar, Punctuation, English, Diction, Journalistic Structure, Typographical Style, Accuracy, Headlines, Proofreading, Copyreading, Type, Cuts, Libel, and Other Matters of Office Practice

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Handbook for Newspaper Workers, Treating Grammar, Punctuation, English, Diction, Journalistic Structure, Typographical Style, Accuracy, Headlines, Proofreading, Copyreading, Type, Cuts, Libel, and Other Matters of Office Practice

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Complex Dynamics

, John Milnor, Mitsuhiro Shishikura, and William Thurston. Some of the chapters, including an introduction by Thurston to the general subject;

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Fields Medallists' Lectures (Third Edition)

additional contributions from: John W Milnor (1962), Enrico Bombieri (1974), Gerd Faltings (1986), Andrei Okounkov (2006), Terence Tao (2006), Cedric;

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Lectures on the H-Cobordism Theorem

These lectures provide students and specialists with preliminary and valuable information from unive;...

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Lectures on the H-Cobordism Theorem

These lectures provide students and specialists with preliminary and valuable information from unive;...

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Fields Medallists' Lectures (Third Edition)

additional contributions from: John W Milnor (1962), Enrico Bombieri (1974), Gerd Faltings (1986), Andrei Okounkov (2006), Terence Tao (2006), Cédric;

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Introduction to Combinatorial Torsions

later studied by many authors. In 1962, J. Milnor observed 3 that the classical Alexander polynomial of a link in the 3-sphere 8 can be;

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Characteristic Classes. (AM-76), Volume 76

characteristic classes, and provide an account of Bernoulli numbers. Based on lecture notes of John Milnor, which first appeared at Princeton University;

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Cardiovascular Physiology

This well-written and carefully organized textbook describes the performance of the mammalian cardio;...

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Morse Theory. (AM-51), Volume 51

One of the most cited books in mathematics, John Milnor's exposition of Morse theory has been the most important book on the subject for;

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Knots, Groups and 3-Manifolds (AM-84), Volume 84

an example of a k-generator l-relator group with no free homomorphs. In the third part, papers by Birman, Cappell, Milnor, Montesinos;

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One-Dimensional Dynamics

of Milnor and Thurstonj also included are an exposition on Hofbauer's tower construction and a result on fuB multimodal families (this last result;

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Mathematicians

, John Milnor, Cathleen Morawetz, John Nash, Pierre Deligne, and James Simons. This book conveys the beauty and joy of mathematics to readers;

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Dynamics in One Complex Variable. (AM-160)

This volume studies the dynamics of iterated holomorphic mappings from a Riemann surface to itself, ;...

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