By Benedetta Mennucci, Roberto Cammi
This booklet covers the idea and functions of continuum solvation types. the main target is on the quantum-mechanical model of those versions, but classical methods and mixed or hybrid suggestions also are mentioned.
- Devoted to solvation types during which reports of the speculation, the computational implementation
- Solvation continuum types are taken care of utilizing different issues of view from specialists belonging to assorted examine fields
- Can be learn at degrees: one, extra introductive, and the opposite, extra precise (and extra technical), on particular actual and numerical features fascinated with each one factor and/or software
- Possible barriers or incompleteness of types is mentioned with, if attainable, symptoms of destiny advancements
- Four-colour illustration of the computational modeling all through.
Chapter 1 glossy Theories of Continuum versions (pages 1–123): Jacopo Tomasi, Eric Cances, Christian Silvio Pomelli, Marco Caricato, Giovanni Scalmani, Michael J. Frisch, Roberto Cammi, Michail V. Basilevsky, Gennady N. Chuev and Benedetta Mennucci
Chapter 2 houses and Spectroscopies (pages 125–312): Joanna Sadlej, Magdalena Pecul, Vincenzo Barone, Paola Cimino, Michele Pavone, Chiara Cappelli, Philip J. Stephens, Frank J. Devlin, Kenneth Ruud, Werner Hug, Roberto Cammi, Benedetta Mennucci, Antonio Rizzo, Alberta Ferrarini, Hans Agren, Kurt V. Mikkelsen, Stefano Corni and Luca Frediani
Chapter three Chemical Reactivity within the floor and the Excited country (pages 313–497): Maurizio Cossi, Nadia Rega, Ignacio Soteras, Damian Blanco, Oscar Huertas, Axel Bidon?Chanal, F. Javier Luque, Donald G. Truhlar, Josefredo R. Pliego, Branka M. Ladanyi, Marshall D. Newton, Wolfgang Domcke, Andrzej L. Sobolewski, Damien Laage, Irene Burghardt, James T. Hynes, Maurizio Persico, Giovanni Granucci, Vanessa M. Huxter, Gregory D. Scholes and Carles Curutchet
Chapter four past the Continuum strategy (pages 499–605): Modesto Orozco, Ivan Marchan, Ignacio Soteras, Thom Vreven, Keiji Morokuma, Kurt V. Mikkelsen, Alberto Milani, Matteo Tommasini, Mirella Del Zoppo, Chiara Castiglioni, Manuel A. Aguilar, Maria L. Sanchez, M. Elena Martin, Ignacio Fdez. Galvan and Hirofumi Sato
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Additional info for Continuum Solvation Models in Chemical Physics: From Theory to Applications
3] See for example: W. Damm, A. Frontera, J. Tirado-Rives and W. L. Jørgensen, J. Comput. , 18 (1997) 1995; W. D. Cornell, P. Cielpak, C. L. Bayly, I. R. Gould, K. M. Merz Jr, D. M. Ferguson, D. C. Soellmeyer, T. Fox, J. W. Caldwell and P. A. Kollman, J. Am. Chem. , 117 (1995) 5179.  A. Warshel, M. Levitt, J. Mol. Biol. 103 (1976) 227; J. Gao, Rev. Comput. , 7 (1995) 115.  S. Ten-no, F. Hirata and S. Kato, J. Chem. , 100 (1994) 7443.  H. Sato, A. Kovalenko and F. Hirata, J. Chem. , 112 (2000) 9463.
An older use is in the description of dielectric saturation effects around ions. The origin is the Debye model, not completely satisfying and thus subjected over the years to many variants. The spherical symmetry of the problem suggests the use of a distance dependent function r . The functions belonging to this family are often called ‘sigmoidal functions’ because their spatial profile starts from a low value and increases monotonically to reach 12 Continuum Solvation Models in Chemical Physics the bulk value with a sigmoidal shape.
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