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» Pseudorandom Functions and Lattices
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DCG
2008
132views more  DCG 2008»
15 years 1 months ago
Ehrhart Series and Lattice Triangulations
Abstract We express the generating function for lattice points in a rational polyhedral cone with a simplicial subdivision in terms of multivariate analogues of the h-polynomials o...
Sam Payne
FOCS
2003
IEEE
15 years 6 months ago
A Lattice Problem in Quantum NP
We consider coGapSV P√ n, a gap version of the shortest vector in a lattice problem. This problem is known to be in AM ∩coNP but is not known to be in NP or in MA. We prove th...
Dorit Aharonov, Oded Regev
JC
2006
115views more  JC 2006»
15 years 1 months ago
Randomly shifted lattice rules on the unit cube for unbounded integrands in high dimensions
We study the problem of multivariate integration on the unit cube for unbounded integrands. Our study is motivated by problems in statistics and mathematical finance, where unboun...
Benjamin J. Waterhouse, Frances Y. Kuo, Ian H. Slo...
ESANN
2008
15 years 2 months ago
A novel autoassociative memory on the complex hypercubic lattice
In this paper we have defined a novel activation function called the multi-level signum for the real and complex valued associative memories. The major motivation of such a functio...
Rama Murthy Garimella, Praveen Dasigi
DAC
2009
ACM
16 years 2 months ago
Nanoscale digital computation through percolation
In this study, we apply a novel synthesis technique for implementing robust digital computation in nanoscale lattices with random interconnects: percolation theory on random graph...
Mustafa Altun, Marc D. Riedel, Claudia Neuhauser