Numerical canonical transformation approach to quantum many-body problems
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[1] J. V. Vleck. On sigma-Type Doubling and Electron Spin in the Spectra of Diatomic Molecules , 1929 .
[2] William H. Press,et al. Numerical Recipes in FORTRAN - The Art of Scientific Computing, 2nd Edition , 1987 .
[3] Rodney J. Bartlett,et al. Alternative ansätze in single reference coupled-cluster theory. III. A critical analysis of different methods , 1995 .
[4] Guido Fano,et al. Quantum chemistry using the density matrix renormalization group , 2001 .
[5] K. Wilson. Renormalization Group and Critical Phenomena. I. Renormalization Group and the Kadanoff Scaling Picture , 1971 .
[6] William H. Press,et al. Numerical recipes in C. The art of scientific computing , 1987 .
[7] Christian Knetter,et al. Perturbation theory by flow equations: dimerized and frustrated S = 1/2 chain , 2000 .
[8] Frank Herman,et al. Symmetry Principles in Solid State and Molecular Physics , 1974 .
[9] Marcel Nooijen,et al. Many‐body similarity transformations generated by normal ordered exponential excitation operators , 1996 .
[10] Rodney J. Bartlett,et al. Full configuration-interaction and state of the art correlation calculations on water in a valence double-zeta basis with polarization functions , 1996 .
[11] Franz Wegner. Flow‐equations for Hamiltonians , 1994 .
[12] J. Schrieffer,et al. Relation between the Anderson and Kondo Hamiltonians , 1966 .
[13] White,et al. Density-matrix algorithms for quantum renormalization groups. , 1993, Physical review. B, Condensed matter.
[14] K. Wilson,et al. Perturbative renormalization group for Hamiltonians. , 1994, Physical review. D, Particles and fields.
[15] M. Wagner. Unitary Transformations in Solid State Physics , 1986 .
[16] Richard L. Martin,et al. Ab initio quantum chemistry using the density matrix renormalization group , 1998 .