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Quasi-random integration in high dimensions
Mathematics and Computers in Simulation, 2007zbMATH Open Web Interface contents unavailable due to conflicting licenses.
George Takhtamyshev +2 more
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1998
We present the method of the quasi-random walk for the approximation of functionals of the solution of second kind Fredholm integral equations. This deterministic approach efficiently uses low discrepancy sequences for the quasi-Monte Carlo integration of the Neumann series.
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We present the method of the quasi-random walk for the approximation of functionals of the solution of second kind Fredholm integral equations. This deterministic approach efficiently uses low discrepancy sequences for the quasi-Monte Carlo integration of the Neumann series.
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Quasi‐random 2‐ colorings of point sets
Random Structures & Algorithms, 1991AbstractGiven an arbitrary set of N points on the plane, one can two‐color the points red and blue in such a way that the difference of the numbers of red and blue points in any half‐plane has absolute value less than N1/4(log N)4. This is essentially best possible.
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Random quasi-periodic paths and quasi-periodic measures of stochastic differential equations
Journal of Differential Equations, 2021Chunrong Feng, Huaizhong Zhao
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Coherent Random Lasing in Subwavelength Quasi‐2D Perovskites
Laser and Photonics Reviews, 2023Colton Frühling +2 more
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Hypergraph regularity and quasi-randomness
Proceedings of the Twentieth Annual ACM-SIAM Symposium on Discrete Algorithms, 2009Brendan Nagle +3 more
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Stable and efficient retrospective 4D-MRI using non-uniformly distributed quasi-random numbers
Physics in Medicine and Biology, 2018K. Breuer +11 more
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Quasi-Random Sampling for Multivariate Distributions via Generative Neural Networks
Journal of Computational and Graphical Statistics, 2021Marius Höfert +2 more
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