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Volumn 81, Issue 12, 1984, Pages 5833-5844

Quantum Monte Carlo for molecules: Green's function and nodal release

Author keywords

[No Author keywords available]

Indexed keywords

EID: 36549103432 PISSN: 00219606 EISSN: None Source Type: Journal
DOI: 10.1063/1.447637 Document Type: Article

Times cited : (255)

References (17)

4
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- (1980) Phys. Rev. Lett , vol.45 , pp. 566
- Ceperley, D.M.¹ Alder, B.J.²

5
- 0001866645
- edited by J. Zabolitzky, M. de Llano, M. Fortes, and J. W. ClarkSpringer, Berlin
- (1981) Recent Progress in Many-Body Theories , pp. 262-269
- Ceperley, D.M.¹

8
- 0003531332
- Monte Carlo Methods
- (Chapman and Hall, London)
- (1964)
- Hammersley, J.M.¹ Handscomb, D.C.²

9
- 0002874163
- Monte Carlo Methods in Statistical Physics
- edited by K. Binder(Springer, Berlin
- (1979) , pp. 145-197
- Ceperley, D.M.¹ Kalos, M.H.²

10
- 84951368888
- Probability and Related Topics in Physical Science
- (Benjamin, New YorkM. KacInterscience, New York,)1959, 165
- (1972) Statistical Mechanics , pp. 79
- Feynman, R.P.¹

11
- 84951368884
- This result can be generalized: [formula omitted] can be taken as any differentiable function of R and β (not necessarily a density matrix), but then U of Eq. (10) is the average, over all random walks with ∇ ln [formula omitted] as a drift term of [formula omitted]

13
- 85034728545
- Let [formula omitted] be an exact eigenfunction with eigenvalue [formula omitted] and let [formula omitted] be sampled from [formula omitted] starting from a configuration R. Then using Eqs. (7), (17), and (18) it is easily demonstrated that the average over [formula omitted] of [formula omitted] is unity, independent of [formula omitted] and [formula omitted]

14
- 14144251208
- Monte Carlo Methods in Statistical Physics
- edited by K. BinderSpringer, Berlin
- (1984) , vol.2
- Schmidt, K.E.¹ Kalos, M.H.²

16
- 36549097137
- (1984) J. Chem. Phys , vol.80 , pp. 2675
- Mentch, F.¹ Anderson, J.B.²

* 이 정보는 Elsevier사의 SCOPUS DB에서 KISTI가 분석하여 추출한 것입니다.