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A. F. Elishev
Researcher at Joint Institute for Nuclear Research
Publications - 3
Citations - 126
A. F. Elishev is an academic researcher from Joint Institute for Nuclear Research. The author has contributed to research in topics: Charged particle & Magnetic field. The author has an hindex of 2, co-authored 2 publications receiving 115 citations.
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Journal ArticleDOI
Steering of charged particle trajectories by a bent crystal
A. F. Elishev,N.A. Filatova,V.M. Golovatyuk,I.M. Ivanchenko,R.B. Kadyrov,N.N. Karpenko,Vladimir Korenkov,T.S. Nigmanov,V.D. Riabtsov,M.D. Shafranov,B. Sitar,A.E. Senner,B.M. Starchenko,V.A. Sutulin,I. A. Tyapkin,E.N. Tsyganov,D.V. Uralsky,A. S. Vodopianov,A. Forycki,Z. Guzik,J. Wojtkowska,R. Zelazny,I. A. Grishaev,G. D. Kovalenko,B. I. Shramenko,M.D. Bavizhev,N.K. Bulgakov,V.V. Avdeichikov,R.A. Carrigan,T. Toohig,W. M. Gibson,Ick-Joh Kim,J. Phelps,C.R. Sun +33 more
TL;DR: In this article, the first experimental evidence has been obtained for steering of charged particle trajectories by a bent silicon crystal, which corresponds to a bending radius of 38 cm and the effective transverse component of the electric field acting on the proton beam is equal to 240 MV/cm.
Steering of charged-particle trajectories by means of a curved single crystal
A. S. Vodop'yanov,V. M. Golovatyuk,A. F. Elishev,I. M. Ivanchenko,R.B. Kadyrov,N.N. Karpenko,V. V. Korpen'kov,T. S. Nigmanov,V.D. Ryabtsov,A.E. Senner,B. Sitar,B.M. Starchenko,V.A. Sutulin,I. A. Tyapkin,D. V. Ural'Skiǐ,N.A. Filatova,E. N. Tsyganov,M.D. Shafranov,I. Wojtkowska,Z. Guzik,R. Zelazny,A. Forycki,I. A. Grishaev,G. D. Kovalenko,B. I. Shramenko,M.D. Bavizhev,N.K. Bulgakov,R.A. Carrigan,T. Twig,V. M. Gibson,Ch. R. San,Ik-Dzho Kim,G. Phelps,V.V. Avdeichikov +33 more
Journal ArticleDOI
Polynomial Automorphisms, Deformation Quantization and Some Applications on Noncommutative Algebras
TL;DR: A survey of results concerning quantization approach to the Jacobian Conjecture and related topics on non-commutative algebras can be found in this paper , where the authors consider positive-root torus actions and obtain the linearity property analogous to the Białynicki-Birula theorem.