Ludvig Faddeev, Ph.D.
Affiliations: | 1959 | Mathematics | St. Petersburg State University, Sankt-Peterburg, Saint Petersburg, Russia |
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MathematicsWebsite:
faddeev.comGoogle:
"Ludvig Faddeev"Bio:
Ph.D. St. Petersburg State University 1959 Russia
Dissertation: Properties of S-Matrix for the Scattering on a Local Potential
Advisor: Olga Aleksandrovna Ladyzhenskaya
Mean distance: (not calculated yet)
Cross-listing: MathTree
Parents
Sign in to add mentor| Vladimir Aleksandrovich Fock | grad student | Saint-Petersburg State University (Chemistry Tree) | |
| Olga Ladyzhenskaya | grad student | (MathTree) |
Children
Sign in to add trainee| Egor Babaev | grad student | ||
| Alexander R. Its | grad student | Saint-Petersburg State University (MathTree) | |
| Vladimir E. Korepin | grad student | ||
| Nicolai Reshetikhin | grad student | (MathTree) | |
| Leon Takhtajan | grad student | (MathTree) |
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Publications
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| Chernodub MN, Faddeev L, Niemi AJ. (2008) Non-abelian supercurrents and de Sitter ground state in electroweak theory Journal of High Energy Physics. 2008: 14-14 |
| Faddeev L, Volkov AY. (2004) Shift Operator for Nonabelian Lattice Current Algebra Publications of the Research Institute For Mathematical Sciences. 40: 1113-1125 |
| Faddeev L, Niemi AJ, Wiedner U. (2004) Glueballs, closed fluxtubes and eta(1440) Physical Review D. 70 |
| Faddeev L, Niemi AJ. (2002) Aspects of electric and magnetic variables in SU(2) Yang–Mills theory Physics Letters B. 525: 195-200 |
| Faddeev L, Niemi AJ. (2000) Magnetic geometry and the confinement of electrically conducting plasmas Physical Review Letters. 85: 3416-9 |
| Faddeev L, Niemi AJ. (1999) Partially Dual Variables in SU(2) Yang-Mills Theory Physical Review Letters. 82: 1624-1627 |
| Faddeev L, Niemi AJ. (1999) Decomposing the Yang-Mills field Physics Letters B. 464: 90-93 |
| Faddeev L, Niemi AJ. (1999) Partial duality in SU(N) Yang-Mills theory Physics Letters B. 449: 214-218 |
| Faddeev L, Volkov AY. (1994) Hirota equation as an example of an integrable symplectic map Letters in Mathematical Physics. 32: 125-135 |
| Alekseev A, Faddeev L, Semenov-Tian-Shansky M. (1992) Hidden quantum groups inside Kac-Moody algebra Communications in Mathematical Physics. 149: 335-345 |