sigma07-097. 280KB Jun 04 2011 12:10:08 AM
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In § 6 we apply some standard motivic decompositions of projective homogeneous varieties to certain varieties related to a central simple algebra with an isotropic
We make use of a general method for solving linear differential equations of arbitrary order to construct new representations for the solutions of the known second order
Key words: determinants; differential complexes; differential geometry; Einstein metrics; GJMS operators; global invariants; heat kernel; K¨ ahler metrics; Q -curvature; Sobolev
On Euclidean space they are defined as smooth functions with values in the corresponding Clifford algebra satisfying a certain system of first order differential equations,
Most of these had projective space as the target of the stable maps, and in this case the moduli space M g,n (P r , d ) depends on four nonnegative integer parameters: the genus g
Lichnerowicz’s algebra of differential geometric operators acting on symmetric tensors can be obtained from generalized geodesic motion of an observer carrying a complex
Following the approach of Fegan [ 14 ] in the conformal case and ˇ Cap, Slov´ ak, and Souˇcek [ 7 ] more generally, Kroeske classifies the first order invariant pairings provided
The conformal behavior of the scalar curvature and that of the Dirac operator allowed to establish lower bounds for the square of the eigenvalues of the Dirac operator in terms
