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Date : 1994-11-17
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Lattice Methods for Multiple Integration Oxford Science ~ This is the first book devoted to lattice methods a recently developed way of calculating multiple integrals in many variables Multiple integrals of this kind arise in fields such as quantum physics and chemistry statistical mechanics Bayesian statistics and many others
Lattice Methods for Multiple Integration I H Sloan S ~ Lattice Methods for Multiple Integration provides an outstanding introduction to the subject offering numerous examples and detailed practical descriptions of how each method can be applied to a wide range of situations
Lattice Methods for Multiple Integration Sloan ~ This is the first book devoted to lattice methods a recently developed way of calculating multiple integrals in many variables Multiple integrals of this kind arise in fields such as quantum physics and chemistry statistical mechanics Bayesian statistics and many others
Lattice methods for multiple integration ScienceDirect ~ Journal of Computational and Applied Mathematics 1213 1985 131143 131 NorthHolland Lattice methods for multiple integration Ian H SLOAN University of New South Wales Sydney NS W 2033 Australia Abstract This paper reviews the use of lattice methods for the approximate integration of smooth periodic functions over the unit cube in any number of dimensions
Lattice Methods for Multiple Integration Oxford Science ~ Synopsis This is the first book devoted to lattice methods a recently developed way of calculating multiple integrals in many variables Multiple integrals of this kind arise in fields such as quantum physics and chemistry statistical mechanics Bayesian statistics and many others
PDF A new method of randomization of lattice rules for ~ A new method of randomization of lattice rules for multiple integration Lattice Methods for Multiple Integration Clarendon Variance reduction by lattice rules Management Science 46
A generative classification of mesh refinement rules with ~ A generative classification of mesh refinement rules with lattice transformations I Sloan S JoeLattice Methods for Multiple Integration Oxford Science Publications Clarendon Press Oxford 1994 Google Scholar Stamminger and Drettakis 2001
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Lattice rules for nonperiodic smooth integrands SpringerLink ~ Lattice rules for nonperiodic smooth integrands Authors Authors and affiliations Schwab C Sloan QuasiMonte Carlo methods for highdimensional integration The standard weighted Hilbert space setting and beyond ANZIAM J 53 Lattice Methods for Multiple Integration Oxford Science Publications Oxford 1994 zbMATH Google
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