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Titlebook: Electron Correlation in Molecules and Condensed Phases; N. H. March Book 1996 Springer Science+Business Media New York 1996 atomic propert

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Quantum Monte Carlo Calculation of Correlation Energy,emperature; namely; configuration interaction (CI) and many-body perturbation theory. The second of these approaches applied to molecules has been dealt with in the review by Wilson (1981). Therefore that ground will not be covered in this chapter. However, there has been much progress using the so-
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,Metal—Insulator Transitions and the Chemical Bond,l of Chapter 3 as the background neutralizing density is lowered, the type of transition from delocalized wave functions, belonging to the molecule or solid as a whole, to localized wave functions has been clearly identified.
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Magnetically Induced Wigner Solid,tic field will be the main focal point of this final chapter, following the discussion of electron crystals in zero magnetic field in Chapters 3 and 5. It will be useful, by way of introduction, to extend the zero-field discussion by giving a brief summary of the main physical properties of the elec
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Electron Correlation in Molecules and Condensed Phases
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Quantum Monte Carlo Calculation of Correlation Energy,e Carlo (DMC) method, one is directly concerned with the evolution in imaginary time of the wave function, which corresponds to a diffusion process in configuration space. In the Green Function Monte Carlo (GFMC) technique, on the other hand, a time-integrated form of the Green function or resolvent
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