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Michael Boardman
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1	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 Add to Reading List Source URL: www.math.jhu.edu - Date: 2014-09-14 13:02:30
2	Unstable splittings related to Brown-Peterson cohomology J. Michael Boardman and W. Stephen Wilson Abstract. We give a new and relatively easy proof of the splitting theorem of the second author for the spaces in the Ome Add to Reading List Source URL: www.math.jhu.edu Language: English - Date: 2014-03-30 15:19:14 Algebra Abstract algebra Mathematics Group theory Homotopy theory Cohomology theories Homological algebra Spectral sequence Cohomology Hopf algebra Homology Steenrod algebra
3	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 Add to Reading List Source URL: www.math.jhu.edu Language: English - Date: 2016-06-04 08:09:41 Algebraic topology Homotopy theory Douglas Ravenel Cohomology theories Michael Boardman Cohomology Morava K-theory Goro Nishida Adams spectral sequence W. Stephen Wilson Spectrum Complex cobordism
4	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) Add to Reading List Source URL: www.math.jhu.edu Language: English - Date: 2014-03-30 15:19:14 Commutative algebra Algebraic topology Ring theory Polynomials Homotopy theory Polynomial ring EilenbergMacLane space Hopf algebra Binomial coefficient Steenrod algebra
5	k(n)-torsion-free H-spaces and P (n)-cohomology J. Michael Boardman W. Stephen Wilson June 2005 Add to Reading List Source URL: www.math.jhu.edu Language: English - Date: 2014-03-30 15:19:14 Algebraic topology Homological algebra Cohomology theories Homotopy theory Cohomology Landweber exact functor theorem Morava K-theory Spectrum Sheaf Thom space Cobordism Adams spectral sequence
6	W. Stephen Wilson Education: S.B., M.I.T. (Math[removed]S.M., M.I.T. (Math[removed]Ph.D., M.I.T. (Math[removed]Field: Algebraic Topology: Homotopy Theory: Complex Cobordism: Brown-Peterson Add to Reading List Source URL: math.jhu.edu Language: English - Date: 2013-12-30 11:15:58 Johns Hopkins University Association of American Universities Oak Ridge Associated Universities Johns Hopkins Sandra Stotsky National Council of Teachers of Mathematics Michael Boardman University of Maryland College Park Core-Plus Mathematics Project Education Education reform Mathematics education