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Book Categories |
Preface | ||
1 | Introduction | 1 |
2 | Lattice rules | 11 |
3 | Lattice rules as multiple sums | 42 |
4 | Rank-1 rules - the method of good lattice points | 69 |
5 | Lattice rules of higher rank - a first look | 92 |
6 | Maximal rank lattice rules | 103 |
7 | Intermediate rank lattice rules | 118 |
8 | Lattice rules for nonperiodic integrands | 130 |
9 | Lattice rules - other topics | 148 |
10 | Practical implementation of lattice rules | 164 |
11 | Comparisons with other methods | 179 |
App. A Tables of z for 2[superscript s] copy rules | 216 | |
App. B Tables of z for nonperiodic integrands | 222 | |
App. C Bernoulli polynomials | 227 | |
References | 229 | |
Index | 236 |
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Add Lattice Methods for Multiple Integration, Lattice methods were recently developed to handle the multiple integrals that occur in quantum chemistry, physics, statistical mechanics, Bayesian statistics, and numerous other fields. Lattice Methods for Multiple Integration provides an outstandi, Lattice Methods for Multiple Integration to the inventory that you are selling on WonderClubX
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Add Lattice Methods for Multiple Integration, Lattice methods were recently developed to handle the multiple integrals that occur in quantum chemistry, physics, statistical mechanics, Bayesian statistics, and numerous other fields. Lattice Methods for Multiple Integration provides an outstandi, Lattice Methods for Multiple Integration to your collection on WonderClub |