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==== Tutorial n°2 (Tuesday p.m): VB applications ==== | ==== Tutorial n°2 (Tuesday p.m): VB applications ==== | ||
* Exercices from The Book ... >PCH< (30') | * Exercices from The Book ... >PCH< (30') | ||
− | |||
* Allyl cation : VB 3 configuration (3rd configuration has a large weight). | * Allyl cation : VB 3 configuration (3rd configuration has a large weight). | ||
* Benzyl radical with most spin alternant determinants (2 determinants) (p228 of The Book) show spin location. | * Benzyl radical with most spin alternant determinants (2 determinants) (p228 of The Book) show spin location. | ||
Ligne 42 : | Ligne 41 : | ||
* Selected 1,3 dipoles (see with Philippe) : computation of 3-structure D-BOVB wave function, and of the biradical gap, correlation gap vs. barriers | * Selected 1,3 dipoles (see with Philippe) : computation of 3-structure D-BOVB wave function, and of the biradical gap, correlation gap vs. barriers | ||
* State correlation Diagrams : H3C. - H. - .CH3 (.... H transfer barrier appearing in F H F(-) when the F ... F distance is increased ????) other stuff? | * State correlation Diagrams : H3C. - H. - .CH3 (.... H transfer barrier appearing in F H F(-) when the F ... F distance is increased ????) other stuff? | ||
+ | * Benzen pi system dissymetrization (2 geometries (D6h and D3h); on each geometry 2 spin alternant determinants cf p154 on The Book) - Pbm : check how distinguish sigma vs + (sigma + pi) energies. |
Version du 13 avril 2012 à 16:11
Instructors
- Benoît Braida
- Zhenhua Chen
- Xun Chen
- David Danovich
- Stéphane Humbel (coordinator)
- Mathieu Linares
- Yirong Mo
- Avital Shurki
- Peifeng Su
- Wei Wu
- Fuming Ying
Program of the tutorials (PROPOSAL)
Tutorial n°1 (Monday p.m) : XMVB program
- Exercices from The Book ... >PCH< (30')
- Work with determinant (det) and with structures with H2
- use Atomic AO's, optimized VBSCF compare to HF CASSCF energies, looks at the coefficients.
- Pseudo states (Quasi Classic) : compute |ab|+|ba| then only one determinant. Use it to for in situ bond energy evaluation [ethylene pi bond energy |ab| vs ground state( 4 determinants) ]
- FH (2 structures), F2 : VBSCF, different correlation wave functions (BOVB, VBCI,...), computation of weights and "charge-shift" character, also compare to CASSCF wave functions in the same basis set (probably to provide in order to avoid to spend time there).
Tutorial n°2 (Tuesday p.m): VB applications
- Exercices from The Book ... >PCH< (30')
- Allyl cation : VB 3 configuration (3rd configuration has a large weight).
- Benzyl radical with most spin alternant determinants (2 determinants) (p228 of The Book) show spin location.
- H2O lone pairs : compute H2O+ states (2 configurations mixing)
- R-X bond dissociation to R. .X and R(+) (-)X for stable ionic dissociation ... via solvent effects? (is that possible with xiamen ?)
(trash: * O2 paradigm : compute singlet - triplet gap : too hard)
Tutorial n°3 (Wednesday p.m): VB vs BDO (Lewis structures) BLW & HuLiS
- Formamid VB & BDO : Evaluate in situ Resonance energy (at a fixed planar geometry) : VB (2 confs, effect of adding the third (+)N. .C :O(-) ), B. Distorded Orb. (1 conf (major Lewis Structure) + effect of adding a second conf) + Comparison to thioformamid : same work.
Possibly use DFT correlated BDO with BLW (find examples where that does improve significantly the analysis)
- Butadiene VB & Lewis
- Allyl radical and cation : MO, VB & Lewis (Do these two in VB, BLW and with HuLiS)
- BLW exercice to be proposed by Yirong
- Hyper conjugaison in ... ?
Tutorial n°4 (Friday p.m): State correlation diagrams
- Selected 1,3 dipoles (see with Philippe) : computation of 3-structure D-BOVB wave function, and of the biradical gap, correlation gap vs. barriers
- State correlation Diagrams : H3C. - H. - .CH3 (.... H transfer barrier appearing in F H F(-) when the F ... F distance is increased ????) other stuff?
- Benzen pi system dissymetrization (2 geometries (D6h and D3h); on each geometry 2 spin alternant determinants cf p154 on The Book) - Pbm : check how distinguish sigma vs + (sigma + pi) energies.