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The distribution of gaps for saddle connection directions
distribution of gaps saddle connection directions
2011/2/23
Motivated by the study of billiards in polygons, we prove fine results for the distribution of gaps of directions of saddle connections on translation surfaces.
The Orlov spectrum is a new invariant of a triangulated category. It was intro-duced by D. Orlov building on work of A. Bondal-M. van den Bergh and R. Rouquier. The supremum of the Orlov spectrum of a...
We identify the finite list of minimal analytic n-gaps which are not weakly countably separated, and we prove that every analytic n-gap which is not countably separated contains a gap from our finite ...
Complexified cones. Spectral gaps and variational principles
Complexified cones. Spectral gaps variational principles
2010/11/24
We consider contractions of complexified real cones, as recently introduced by Rugh in [Rugh10]. Dubois [Dub09] gave optimal conditions to determine if a matrix contracts a canonical complex cone. Fir...
On the Absolute Convergence of Small Gaps Fourier Series of Functions of $\varphi \bigwedge BV $
Functions Small Gaps Fourie Absolute Convergence
2008/6/27
On the Absolute Convergence of Small Gaps Fourier Series of Functions of $\varphi \bigwedge BV $.
On the Absolute Convergence of Small Gaps Fourier Series of Functions of $\bigwedge BV^{(p)}$
Fourier series with small gaps Absolute convergence of Fourier series p-$bigwedge $-bounded variation
2008/6/27
On the Absolute Convergence of Small Gaps Fourier Series of Functions of $\bigwedge BV^{(p)}$.