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Springer series in statistics
The idea for this book came from the time the authors spent at the Statistics and Applied
Mathematical Sciences Institute (SAMSI) in Research Triangle Park in North Carolina …
Mathematical Sciences Institute (SAMSI) in Research Triangle Park in North Carolina …
A note on maximizing a submodular set function subject to a knapsack constraint
M Sviridenko - Operations Research Letters, 2004 - Elsevier
A note on maximizing a submodular set function subject to a knapsack constraint -
ScienceDirect Skip to main contentSkip to article Elsevier logo Journals & Books Help …
ScienceDirect Skip to main contentSkip to article Elsevier logo Journals & Books Help …
Nonsmooth optimization via quasi-Newton methods
We investigate the behavior of quasi-Newton algorithms applied to minimize a nonsmooth
function f, not necessarily convex. We introduce an inexact line search that generates a …
function f, not necessarily convex. We introduce an inexact line search that generates a …
Determinant maximization with linear matrix inequality constraints
The problem of maximizing the determinant of a matrix subject to linear matrix inequalities
(LMIs) arises in many fields, including computational geometry, statistics, system …
(LMIs) arises in many fields, including computational geometry, statistics, system …
Non-monotone submodular maximization under matroid and knapsack constraints
Submodular function maximization is a central problem in combinatorial optimization,
generalizing many important problems including Max Cut in directed/undirected graphs and …
generalizing many important problems including Max Cut in directed/undirected graphs and …
Spatial sampling design for prediction with estimated parameters
We study spatial sampling design for prediction of stationary isotropic Gaussian processes
with estimated parameters of the covariance function. The key issue is how to incorporate …
with estimated parameters of the covariance function. The key issue is how to incorporate …
Maximizing nonmonotone submodular functions under matroid or knapsack constraints
Submodular function maximization is a central problem in combinatorial optimization,
generalizing many important problems including Max Cut in directed/undirected graphs and …
generalizing many important problems including Max Cut in directed/undirected graphs and …
[BOEK][B] Karhunen-Loeve expansions and their applications
L Wang - 2008 - search.proquest.com
Abstract The Karhunen-Loeve Expansion (KL expansion) is a bi-orthogonal stochastic
process expansion. In the field of stochastic process, the Karhunen-Loeve expansion …
process expansion. In the field of stochastic process, the Karhunen-Loeve expansion …
An information-theoretic sensor location model for traffic origin-destination demand estimation applications
To design a transportation sensor network, the decision maker needs to determine what
sensor investments should be made, as well as when, how, where, and with what …
sensor investments should be made, as well as when, how, where, and with what …
Maximizing determinants under partition constraints
Given a positive semidefinte matrix L whose columns and rows are indexed by a set U, and
a partition matroid M=(U, I), we study the problem of selecting a basis B of M such that the …
a partition matroid M=(U, I), we study the problem of selecting a basis B of M such that the …