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We deterministically construct quasi-polynomial weights in quasi-polynomial time, such that in a given polytope with totally unimodular constraints, one vertex is isolated, i.e., there is a unique minimum weight vertex.
More precisely,
the property that we need is that every face of the polytope lies in an affine space defined ...
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We survey the state of the art in constructions of locally testable
codes, locally decodable codes and locally correctable codes of high rate.
In this work we introduce a new technique for reducing the dimension of the ambient space of low-degree polynomials in the Gaussian space while preserving their relative correlation structure. As applications, we address the following problems:
(I) Computability of the Approximately Optimal Noise Stable function over Gaussian space:
The goal ... more >>>
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