By Dubi Kelmer

Let *\calM=\Gamma\bs \calH^{(n)}*, where *\calH^{(n)}* is a product of *n+1* hyperbolic planes and *\Gamma\subset\PSL(2,\bbR)^{n+1}* is an irreducible cocompact lattice. We consider closed geodesics on *\calM* that propagate locally only in one factor. We show that, as the length tends to infinity, the holonomy rotations attached to these geodesics become equidistributed... Show more

August 28, 2010

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Distribution of holonomy about closed geodesics in a product of hyperbolic planes

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