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    String Homology of a Product of Spheres and the Witt Algebra 

    Gatsinzi, J-B.; Kwashira, R. (Nova Science Publishers, Inc.; www.novapublishers.com; reprinted with permission from Nova Science Publishers, Inc., 2007)
    Let X be a finite product of even dimensional spheres, we show that the string homology of X contains a finite product of copies of the Witt Lie algebra.
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    Homotopy Lie Algebra of Spaces for Hyperbolic Coformal 2-Cones 

    Gatsinzi, J-B. (International Press; http://www.intlpress.com/HHA/, 2004)
    In this paper, we show that the rational homotopy Lie algebra of classifying spaces for certain types of hyperbolic coformal 2-cones is not nilpotent.

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    Gatsinzi, J-B. (2)
    > Kwashira, R. (1)Subject > 2-cones (1) > Coformal spaces (1) > Differential Ext. (1) > Free loop space (1) > Hochschild cohomology (1) > Lie algebra (1) > Lie algebra of derivations (1) > Rational homotopy (1) > Witt algebra (1) > ... View MoreDate Issued > 2007 (1) > 2004 (1)

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