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Formal verification approaches and standards in the cloud computing: a comprehensive and systematic review
Cloud computing as a new internet-based computing model provides different resources as
a service dynamically. Today, cloud computing is actually one of the main improvements in …
a service dynamically. Today, cloud computing is actually one of the main improvements in …
High-dimensional integration: the quasi-Monte Carlo way
This paper is a contemporary review of QMC ('quasi-Monte Carlo') methods, that is, equal-
weight rules for the approximate evaluation of high-dimensional integrals over the unit cube …
weight rules for the approximate evaluation of high-dimensional integrals over the unit cube …
[KNIHA][B] Tractability of Multivariate Problems: Standard information for functionals
E Novak, H Woźniakowski - 2008 - books.google.com
This is the second volume of a three-volume set comprising a comprehensive study of the
tractability of multivariate problems. The second volume deals with algorithms using …
tractability of multivariate problems. The second volume deals with algorithms using …
Discrepancy-based evolutionary diversity optimization
Diversity plays a crucial role in evolutionary computation. While diversity has been mainly
used to prevent the population of an evolutionary algorithm from premature convergence …
used to prevent the population of an evolutionary algorithm from premature convergence …
Discrepancy bounds for a class of negatively dependent random points including Latin hypercube samples
M Gnewuch, N Hebbinghaus - The Annals of Applied Probability, 2021 - projecteuclid.org
We introduce a class of γ-negatively dependent random samples. We prove that this class
includes, apart from Monte Carlo samples, in particular Latin hypercube samples and Latin …
includes, apart from Monte Carlo samples, in particular Latin hypercube samples and Latin …
Calculation of discrepancy measures and applications
In this book chapter we survey known approaches and algorithms to compute discrepancy
measures of point sets. After providing an introduction which puts the calculation of …
measures of point sets. After providing an introduction which puts the calculation of …
Discrepancy theory and quasi-Monte Carlo integration
J Dick, F Pillichshammer - A panorama of discrepancy theory, 2014 - Springer
In this chapter we show the deep connections between discrepancy theory on the one hand
and quasi-Monte Carlo integration on the other. Discrepancy theory was established as an …
and quasi-Monte Carlo integration on the other. Discrepancy theory was established as an …
[HTML][HTML] Heuristic approaches to obtain low-discrepancy point sets via subset selection
Building upon the exact methods presented in our earlier work (2022)[5], we introduce a
heuristic approach for the star discrepancy subset selection problem. The heuristic gradually …
heuristic approach for the star discrepancy subset selection problem. The heuristic gradually …
Discrepancy, integration and tractability
A Hinrichs - Monte Carlo and Quasi-Monte Carlo Methods 2012, 2013 - Springer
The discrepancy function of a point distribution measures the deviation from the uniform
distribution. Different versions of the discrepancy function capture this deviation with respect …
distribution. Different versions of the discrepancy function capture this deviation with respect …
Computing star discrepancies with numerical black-box optimization algorithms
The L∞ star discrepancy is a measure for the regularity of a finite set of points taken from [0,
1) d. Low discrepancy point sets are highly relevant for Quasi-Monte Carlo methods in …
1) d. Low discrepancy point sets are highly relevant for Quasi-Monte Carlo methods in …