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Some new classes of orthogonal Latin hypercube designs
Column-orthogonal rotation matrix full factorial design Galois field orthog- onal array orthogonal Latin hypercube
2016/1/19
Orthogonal Latin hypercube (OLH) is a good choice for computer experiments be-cause it ensures independent estimation of linear effects when a first-order model is fitted.However, when second-order ef...
Asymptotic Analysis of a Random Walk on a Hypercube with Many Dimensions
Analysis of random stroll super cube dimension
2015/7/14
Asymptotic Analysis of a Random Walk on a Hypercube with Many Dimensions。
An affine walk on the hypercube
Markov chain uniform distribution cutoff phenomena Fourier analysis code
2015/7/14
Diaconis, P. and R. Graham, An affine walk on the hypercube, Journal of Computational and Applied
Mathematics 41 (1992) 215-235. Let Z$ be the group of binary d-tuples. We study the process X,, = AX...
The Subgrid Importance Latin Hypercube Sampler (SILHS): a multivariate subcolumn generator
Subgrid Importance Latin Hypercube Sample multivariate subcolumn generator
2014/12/12
Coarse-resolution climate and weather forecast models cannot accurately parameterize small-scale, nonlinear processes without accounting for subgrid-scale variability. To do so, some models integrate ...
A curved Brunn--Minkowski inequality on the discrete hypercube
A curved Brunn--Minkowski inequality discrete hypercube
2010/11/24
We compare two approaches to Ricci curvature on non-smooth spaces, in the case of the discrete hypercube $\{0,1\}^N$. While the coarse Ricci curvature of the first author readily yields a positive va...
Parity balance of the $i$-th dimension edges in Hamiltonian cycles of the hypercube
Hypercube Hamiltonian cycles i-th dimension edges equi-independence number
2010/12/8
Let n 2 be an integer, and let i 2 f0; : : : ; n 1g. An i-th dimension edge in the n-dimensional hypercube Qn is an edge v1v2 such that v1; v2 di er just at their i-th entries. The parity...
