Morava

Results: 121



#Item
11Homotopy theory / Algebra / Abstract algebra / Topology / Homotopy category / Model category / Spectrum / Stable model category / Cohomology / Derived category / Weak equivalence / Morava K-theory

Young Women in Topology Bonn, June 25 – 27, 2010 Rigid ring spectra Katja Hutschenreuter

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Source URL: www.math.uni-bonn.de

Language: English - Date: 2010-06-30 08:04:36
12

References [1] J.-P. Meyer, J. Morava, and W. S. Wilson, editors. Homotopy invariant algebraic structures: a conference in honor of J. Michael Boardman, volume 239 of Contemporary Mathematics. American Mathematical Socie

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Source URL: www.math.jhu.edu

- Date: 2014-09-14 13:02:30
    13Algebra / Abstract algebra / Topology / Homotopy theory / Algebraic topology / Cohomology / Morava K-theory / Hopf algebra / EilenbergMacLane space / Spectrum / Cobordism / CW complex

    Morava Hopf algebras and spaces K(n) equivalent to finite Postnikov systems Michael J. Hopkins ∗ Massachusetts Institute of Technology Cambridge, Massachusetts 02139

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    Source URL: www.math.jhu.edu

    Language: English - Date: 2014-03-30 15:19:14
    14

    Cyklo slovníček Fahrrad Wörterbuch Bicycle dictionary www.weinviertel.at 22.

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    Source URL: www.cyklo-jizni-morava.cz

    Language: German - Date: 2013-02-28 09:12:27
      15Algebra / Abstract algebra / Topology / Algebraic topology / Homotopy theory / Cohomology theories / Spectral sequences / Group theory / Cohomology / Landweber exact functor theorem / EilenbergMacLane space / Serre spectral sequence

      147 K-Theory 15: 147–199, 1998. © 1998 Kluwer Academic Publishers. Printed in the Netherlands. Brown–Peterson Cohomology from Morava K-Theory

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      Source URL: www.math.jhu.edu

      Language: English - Date: 2014-09-07 12:10:53
      16Algebra / Abstract algebra / Mathematics / Algebras / Multilinear algebra / Representation theory / Algebraic topology / Hopf algebras / Formal group / Lie algebra / Exterior algebra / Von Neumann algebra

      Contemporary Mathematics Commutative Morava homology Hopf algebras Hal Sadofsky and W. Stephen Wilson Abstract. We give the Dieudonn´ e module theory for Z/2(pn − 1)-graded bicommutative Hopf algebras over Fp . These

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      Source URL: www.math.jhu.edu

      Language: English - Date: 2014-05-20 17:17:38
      17Homotopy theory / Algebraic topology / Ring theory / Algebras / Hopf algebra / Representation theory / Cohomology / Exterior algebra / Coalgebra / Ring / EilenbergMacLane space / Bott periodicity theorem

      THE MORAVA K-THEORY OF SPACES RELATED TO BO NITU KITCHLOO, GERD LAURES, AND W. STEPHEN WILSON Abstract. We calculate the (p = 2) Morava K-theory of all of the spaces in the connective Omega spectra for Z × BO, BO, BSO,

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      Source URL: www.math.jhu.edu

      Language: English - Date: 2014-03-30 15:19:14
      18Algebraic topology / Homotopy theory / Douglas Ravenel / Cohomology theories / Michael Boardman / Cohomology / Morava K-theory / Goro Nishida / Adams spectral sequence / W. Stephen Wilson / Spectrum / Complex cobordism

      W. Stephen Wilson Education: S.B., M.I.T. (MathS.M., M.I.T. (MathPh.D., M.I.T. (MathField: Algebraic Topology: Homotopy Theory: Complex Cobordism: Brown-Peterson

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      Source URL: www.math.jhu.edu

      Language: English - Date: 2016-06-04 08:09:41
      19Commutative algebra / Algebraic topology / Ring theory / Polynomials / Homotopy theory / Polynomial ring / EilenbergMacLane space / Hopf algebra / Binomial coefficient / Steenrod algebra

      THE PERIODIC HOPF RING OF CONNECTIVE MORAVA K-THEORY J. MICHAEL BOARDMAN, RICHARD L. KRAMER, AND W. STEPHEN WILSON Abstract. Let K(n)∗ (−) denote the n-th periodic Morava K-theory for any fixed odd prime p. Let k(n)

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      Source URL: www.math.jhu.edu

      Language: English - Date: 2014-03-30 15:19:14
      20Algebraic topology / Cohomology / Complex cobordism / EilenbergMacLane space / Homology / Steenrod algebra / Morava K-theory / BrownPeterson cohomology / Highly structured ring spectrum / Adams spectral sequence

      Ph.D. students of W. Stephen Wilson Shared with J. Stasheff: 1975 K. Sinkinson, Temple University, The cohomology of the spaces in the Ωspectrum for the second theory in the tower relating Brown-Peterson cohomology and

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      Source URL: www.math.jhu.edu

      Language: English - Date: 2011-05-28 09:22:41
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