DA Spielman - … of Computation Theory: 15th International Symposium …, 2005 - Springer
LNCS 3623 - The Smoothed Analysis of Algorithms Page 1 The Smoothed Analysis of Algorithms Daniel A. Spielman Department of Mathematics, Massachusetts Institute of Technology …
X Chen, Y Zhang - Journal of Machine Learning Research, 2016 - jmlr.org
This paper provides a general technique for lower bounding the Bayes risk of statistical estimation, applicable to arbitrary loss functions and arbitrary prior distributions. A lower …
The systematic development of efficient algorithms has become a key technology for all kinds of ambitious and innovative computer applications. With major parts of algorithmic …
For a binary integer program (IP) max c T x, A x≤ b, x∈{0, 1} n, where A∈ R m× n and c∈ R n have independent Gaussian entries and the right-hand side b∈ R m satisfies that its …
R Elsässer, T Tscheuschner - International Colloquium on Automata …, 2011 - Springer
We consider the problem of finding a local optimum for the Max-Cut problem with FLIP- neighborhood, in which exactly one node changes the partition. Schäffer and Yannakakis …
Worst-case hardness results for most equilibrium computation problems have raised the need for beyond-worst-case analysis. To this end, we study the smoothed complexity of …
G Pataki, M Tural, EB Wong - Proceedings of the twenty-first annual ACM …, 2010 - SIAM
The classical branch-and-bound algorithm for the integer feasibility problem has exponential worst case complexity. We prove that it is surprisingly efficient on reformulations of (0.1), in …
B Manthey, H Röglin - IT-Information Technology, 2011 - degruyter.com
Viele Algorithmen sind in der Praxis effizient, obwohl ihre Laufzeit im Worst Case sehr schlecht ist. Der Grund für diese Diskrepanz ist, dass die reine Betrachtung des Worst Case …
In this work, we prove new bounds on the additive gap between the value of a random integer program max c T x, Ax≤ b, x∈{0, 1} n with m constraints and that of its linear …