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Homotopy Theory Proceedings of the Durham Symposium 1985 [Paperback]

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  • Category: Books (Mathematics)
  • ISBN-10:  0521339464
  • ISBN-10:  0521339464
  • ISBN-13:  9780521339469
  • ISBN-13:  9780521339469
  • Publisher:  Cambridge University Press
  • Publisher:  Cambridge University Press
  • Pages:  256
  • Pages:  256
  • Binding:  Paperback
  • Binding:  Paperback
  • Pub Date:  01-May-1987
  • Pub Date:  01-May-1987
  • SKU:  0521339464-11-MPOD
  • SKU:  0521339464-11-MPOD
  • Item ID: 100798918
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This 1987 volume presents a collection of papers given at the 1985 Durham Symposium on homotopy theory.This 1987 volume presents a collection of papers given at the 1985 Durham Symposium on homotopy theory. They survey recent developments in the subject including localisation and periodicity, computational complexity, and the algebraic K-theory of spaces.This 1987 volume presents a collection of papers given at the 1985 Durham Symposium on homotopy theory. They survey recent developments in the subject including localisation and periodicity, computational complexity, and the algebraic K-theory of spaces.This 1987 volume presents a collection of papers given at the 1985 Durham Symposium on homotopy theory. They survey recent developments in the subject including localisation and periodicity, computational complexity, and the algebraic K-theory of spaces.Preface; 1. On the computational complexity of rational homotopy D. J. Anick; 2. Segal's Burnside ring conjecture and the homotopy limit problem Gunnar Carlsson; 3. Pseudo-isotopies, K-theory, and homotopy theory Ralph L. Cohen; 4. Global methods in homotopy theory Michael J. Hopkins; 5. Sur la cohomologie modulo p des p-groupes Abeliens elementaires J. Lannes; 6. A view of some aspects of unstable homotopy theory since 1950 J. C. Moore and J. A. Neisendorfer; 7. Recent progress in stable splittings Stewart Priddy; 8. Localization and periodicity in homotopy theory Douglas C. Ravenel; 9. Symbolic calculus: a 19th century approach to MU and BP Nigel Ray; 10. An outline of how manifolds relate to algebraic K-theory Friedhelm Waldhausen.
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