Properties of a hypothetical exotic complex structure on $\mathbb {C}{\rm P}^3$

J. R. Brown

Displaying similar documents to “Properties of a hypothetical exotic complex structure on $ℂ P^{3}$ ”

The complex oriented cohomology of extended powers

John Robert Hunton (1998)

Annales de l'institut Fourier

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We examine the behaviour of a complex oriented cohomology theory $G^{*} (-)$ on $D_{p} (X)$ , the $C_{p}$ -extended power of a space $X$ , seeking a description of $G^{*} (D_{p} (X))$ in terms of the cohomology $G^{*} (X)$ . We give descriptions for the particular cases of Morava $K$ -theory $K (n)$ for any space $X$ and for complex cobordism $M U$ , the Brown-Peterson theories BP and any Landweber exact theory for a wide class of spaces.

The Morava $K$ -Theory Eilenberg-Moore spectral sequence.

Carter, John (2008)

The New York Journal of Mathematics [electronic only]

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An up-spectral space need not be $A$ -spectral.

Echi, Othman, Gargouri, Riyadh (2004)

The New York Journal of Mathematics [electronic only]

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Cohomology of configuration spaces of complex projective spaces

Tanweer Sohail (2010)

Czechoslovak Mathematical Journal

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In this paper we compute topological invariants for some configuration spaces of complex projective spaces. We shall describe Sullivan models for these configuration spaces.

A spectral approach to the Kaplansky problem

Mostafa Mbekhta, Jaroslav Zemánek (2007)

Banach Center Publications

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Spectral Light as Sculptured Space

Irene Rousseau (2001)

Visual Mathematics

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Displaying similar documents to “Properties of a hypothetical exotic complex structure on ℂ P 3 ”

The complex oriented cohomology of extended powers

The Morava K -Theory Eilenberg-Moore spectral sequence.

An up-spectral space need not be A -spectral.

Cohomology of configuration spaces of complex projective spaces

A spectral approach to the Kaplansky problem

Spectral Light as Sculptured Space

Displaying similar documents to “Properties of a hypothetical exotic complex structure on $ℂ P^{3}$ ”

The Morava $K$ -Theory Eilenberg-Moore spectral sequence.

An up-spectral space need not be $A$ -spectral.