THE SECOND REAL JOHNSON-WILSON THEORY AND NONIMMERSIONS OF RP n NITU KITCHLOO AND W. STEPHEN WILSON Abstract. In [HK01], Hu and Kriz construct the real Johnson-Wilson spectrum, ER(n), which is 2n+2 (2n − 1)-periodic, f

Source URL: www.math.jhu.edu

• Algebraic topology
• Homotopy theory
• Spectral sequences
• Group theory
• Projective geometry
• Real projective space
• Cohomology
• CW complex
• Thom space
• Exact couple
• Line bundle
• Serre spectral sequence

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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• Homotopy theory
• Algebraic topology
• Ring theory
• Algebras
• Hopf algebra
• Representation theory
• Cohomology
• Exterior algebra
• Coalgebra
• Ring
• EilenbergMacLane space
• Bott periodicity theorem

school life What Do College Students Know? By this professor’s calculations, math skills have plummeted BY W. STEPHEN WILSON

Source URL: www.math.jhu.edu

• AP Calculus
• Calculus
• Mathematics education
• SAT
• SAT Subject Test in Mathematics Level 2

Wei-Liang Chow W. Stephen Wilson, Organizer S. S. Chern, Shreeram S. Abhyankar, Serge Lang, Jun-ichi Igusa I was hired by Johns Hopkins University the year

Source URL: www.math.jhu.edu

• Algebraic geometry
• Algebraic varieties
• Projective geometry
• Wei-Liang Chow
• Chow coordinates
• Chow group
• Projective variety
• Algebraic curve
• Zariski topology
• Projective space
• Abelian variety
• Ample line bundle

Ze’ev Wurman W. Stephen Wilson 44

Source URL: www.math.jhu.edu

• Education reform
• Mathematics education
• Standards-based education
• Education in the United States
• Elementary arithmetic
• National Council of Teachers of Mathematics
• Mathematics education in the United States
• Common Core State Standards Initiative
• Math wars
• Fraction
• Standards-based education reform in the United States
• Sandra Stotsky

THE SECOND REAL JOHNSON-WILSON THEORY AND NONIMMERSIONS OF RP n , PART II NITU KITCHLOO AND W. STEPHEN WILSON Abstract. This paper is a continuation of the study begun in [KW]. We analyze ER(2)16∗+8 (RP 2n ) and comput

Source URL: www.math.jhu.edu

ON THE HOPF RING FOR ER(n) NITU KITCHLOO AND W. STEPHEN WILSON Abstract. Kriz and Hu construct a real Johnson-Wilson spectrum, ER(n), which is 2n+2 (2n − 1) periodic. ER(1) is just KO(2) . We do two things in this pape

Source URL: www.math.jhu.edu

• Homotopy theory
• Algebraic topology
• Spectrum
• Cohomology
• Steenrod algebra
• Homotopy group
• CW complex
• Hopf algebra
• Complex cobordism
• Generalised Whitehead product

On fibrations related to real spectra Nitu Kitchloo and W. Stephen Wilson Department of Mathematics University of California, San Diego (UCSD) La Jolla, CADepartment of Mathematics

Source URL: www.math.jhu.edu

• Homotopy theory
• Algebraic topology
• Differential topology
• Surgery theory
• Category theory
• Spectrum
• Fibration
• Cohomology
• Adams spectral sequence
• Homotopy
• Cobordism
• Generalised Whitehead product

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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• 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

ARE OUR STUDENTS BETTER NOW? W STEPHEN WILSON Abstract. The author gave his fall 2006 Calculus I class the final exam from his fall 1989 Calculus I class. The scores were significantly lower inAlthough the Univers

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• SAT
• AP Calculus
• Grading systems by country
• University and college admission
• ACT
• Scotch Plains
• New Jersey