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| IP address | 185.54.136.73 |
| Location | Russia |
| Latitude | 55.7386 |
| Longitude | 37.6068 |
| Timezone | Europe/Moscow |
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We found Websites Listing below when search with diffiety.mccme.ru on Search Engine
Diffiety Institute
The aim of the diffiety e-library is to allow open access to the most interesting diffiety literature, at first to papers of the Diffiety Institute members published at pre-electronical epoch. We hope to increase it permanently. All materials here are for noncommercial use only. We kindly request not to copy them on other sites and, if necessary, restrict yourself to giving references to our ...
Diffiety.mccme.ruDA: 17 PA: 17 MOZ Rank: 18
IUM faculty - Independent University of Moscow
Niknik AT konst.mccme PERIOD ru Joseph Krasilshchik josephk AT diffiety.ac PERIOD ru Curriculum vitae: [Postscript (62K)|Zipped postscript (24K)] Alexander Krasnoselski sashaamk AT iitp PERIOD ru Igor Krichever krichev AT math PERIOD columbia PERIOD edu Sergey Kuksin kuksin AT sci.lpi.ac PERIOD ru Alexander Kulakov kulakov AT mccme PERIOD ru Sergey …
Ium.mccme.ruDA: 12 PA: 21 MOZ Rank: 34
IUM faculty - Independent University of Moscow
Josephk AT diffiety ТОЧКА ac ТОЧКА ru Curriculum vitae (in English): [Postscript (62K)|Zipped postscript (24K)] Красносельский Александр Маркович, д.ф.-м.н. sashaamk AT iitp ТОЧКА ru Кричевер Игорь Моисеевич, д.ф.-м.н. krichev AT math …
Ium.mccme.ruDA: 12 PA: 13 MOZ Rank: 27
Joseph Krasil'shchik - Geometry of Differential Equations - GDEq.org
Iosif Krasil'shchik, A simple method to prove locality of symmetry hierarchies, Diffiety Inst. Preprint Series 9 (2002), DIPS 09/2002. Joseph Krasil'shchik, Geometry of differential equations: a concise introduction, Acta Appl. Math. 72 (2002), 1-17.
Gdeq.orgDA: 8 PA: 23 MOZ Rank: 34
Alexandre Vinogradov - Geometry of Differential Equations
Vinogradov organized and headed Diffiety Schools in Italy, Russia, and Poland. He was the soul of a series of small "Current Geometry" conferences that took place in Italy from 2000 to 2010, as well as of the large Moscow conference "Secondary Calculus and Cohomological Physics".
Gdeq.orgDA: 8 PA: 21 MOZ Rank: 33
Виноградов, Александр Михайлович — Википедия
В. В. Лычагин. Александр Михайлович Виноградов ( 18 февраля 1938 года, Новороссийск, СССР — 20 сентября 2019 года, Лиццано ин Бельведере, Италия ) — русский и итальянский математик, работавший в ...
Ru.wikipedia.orgDA: 16 PA: 50 MOZ Rank: 45
Научная работа сотрудников кафедры Высшей математики
Krasil'shchik I.S. (in collaboration with B. Prinari), Lectures on Linear Differential Operators over Commutative Algebras (The 1st Italian Diffiety School, July, 1998), The Diffiety Inst. Preprint Series, DIPS 1/99.
Vm.mstuca1.ruDA: 13 PA: 15 MOZ Rank: 34
Alexandre Mikhailovich Vinogradov - Wikipedia
Alexandre Mikhailovich Vinogradov (Russian: Александр Михайлович Виноградов; 18 February 1938 – 20 September 2019) was a Russian and Italian mathematician.He made important contributions to the areas of differential calculus over commutative algebras, the algebraic theory of differential operators, homological algebra, differential geometry and algebraic topology ...
En.wikipedia.orgDA: 16 PA: 39 MOZ Rank: 62
(PDF) Integrability of Kupershmidt deformations | Paul Kersten ...
We prove that the Kupershmidt deformation of a bi-Hamiltonian system is itself bi-Hamiltonian. Moreover, Magri hierarchies of the initial system give rise to Magri hierarchies of Kupershmidt deformations as well. Since Kupershmidt deformations are
Academia.eduDA: 16 PA: 50 MOZ Rank: 75
(PDF) Hamiltonian Structures for General PDEs - Academia.edu
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Academia.eduDA: 16 PA: 49 MOZ Rank: 74
A Geometric Study of the Dispersionless Boussinesq Type …
E-mail: [email protected] A. Verbovetsky e-mail: [email protected]. 1. Introduction Below we deal with the dispersionless Boussinesq type equation (the dB-equation), which is the system w t ¼u x; u t ¼ww x þv x; v t ¼uw x 3wu x; ð1Þ being equivalent to the Benney–Lax equation, and which is known to be integrable, [4]. In particular, it possesses a bi-Hamiltonian …
Core.ac.ukDA: 10 PA: 26 MOZ Rank: 46
(PDF) (Non)local Hamiltonian and symplectic structures, recursions …
(Non)local Hamiltonian and symplectic structures, recursions and hierarchies: a new approach and applications to the N = 1 supersymmetric KdV equation
Academia.eduDA: 16 PA: 50 MOZ Rank: 39
A Unified Approach to Computation of Integrable Structures
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Academia.eduDA: 16 PA: 50 MOZ Rank: 99
Integrable structures for a generalized Monge-Ampère equation
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Academia.eduDA: 16 PA: 50 MOZ Rank: 37
Curriculum Vitae - unisalento.it
Ac.ru; 2005Organizzatore della scuola Introduction to variational sequences (lezioni di D. Krupka, Un. of Olomouc, Czech Rep.) al ‘Centro E. De Giorgi’, Lizzanello
Unisalento.itDA: 17 PA: 46 MOZ Rank: 77
Ra aele Vitolo - Unisalento.it
Ac.ru; 2005Organizzatore della scuola Introduction to variational sequences (lezioni di D. Krupka, Un. of Olomouc, Czech Rep.) al ‘Centro E. De Giorgi’, Lizzanello
Unisalento.itDA: 17 PA: 42 MOZ Rank: 74
On symmetries and cohomological invariants of equations …
The Netherlands E-mail address Box 217, 7500 AE Enschede, the Netherlands E-mail address: [email protected] I. Krasil ′ shchik, The Diffiety Institute 125047 S Igonin
Researchgate.netDA: 20 PA: 50 MOZ Rank: 34
ANALOGUES OF COVERINGS AND THE FUNDAMENTAL GROUP …
Department of Mathematics, Utrecht University, P.O. Box 80010, 3508 TA Utrecht, the Nether- lands E-mail address: [email protected] Nonlocal …
Researchgate.netDA: 20 PA: 50 MOZ Rank: 33
(PDF) On the Integrability Conditions for Some ... - ResearchGate
Using the result by D. Gessler, we show that any invariant variational bivector (resp., variational 2-form) on an evolution equation with nondegenerate right-hand side is Hamiltonian (resp ...
Researchgate.netDA: 20 PA: 50 MOZ Rank: 32
(PDF) (Non)local hamiltonian and symplectic structures
PDF | Using methods of Kersten et al (2004 J. Geom. Phys. 50 273–302) and Krasil'shchik and Kersten (2000 Symmetries and Recursion Operators …
Researchgate.netDA: 20 PA: 50 MOZ Rank: 31
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