V
Vladimir I. Man’ko
Researcher at Moscow Institute of Physics and Technology
Publications - 680
Citations - 14719
Vladimir I. Man’ko is an academic researcher from Moscow Institute of Physics and Technology. The author has contributed to research in topics: Quantum state & Probability distribution. The author has an hindex of 53, co-authored 665 publications receiving 13825 citations. Previous affiliations of Vladimir I. Man’ko include Lebedev Physical Institute & Tomsk State University.
Papers
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Quantum correlations expressed as information and entropic inequalities for composite and noncomposite systems
TL;DR: The approach to construct the tomographic-probability distributions for qudit systems is reviewed and the entropic and information inequalities for spin tomograms are presented, as well as the subadditivity and strong sub additivity conditions for tomograms of the both noncomposite and composite system states.
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Nonlinear dynamics from linear quantum evolutions
Florio M. Ciaglia,F. Di Cosmo,F. Di Cosmo,Armando Figueroa,Vladimir I. Man’ko,Vladimir I. Man’ko,Giuseppe Marmo,Luca Schiavone,Franco Ventriglia,Patrizia Vitale +9 more
TL;DR: In this paper, the Lagrangian formalism is extended to non-invariant submanifolds, even if in such a case the resulting dynamics is only an approximation of the flow ϕ t.
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Time-dependent squeezing and photon anti-bunching in squeezed even and odd coherent states
TL;DR: In this paper, the second-order squeezing and photon anti-bunching were investigated for parametric electromagnetic field oscillators, and the time dependences of the second order squeezing and anti-branching were studied.
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Generalized quantum tomographic maps
Manuel Asorey,Paolo Facchi,Vladimir I. Man’ko,Giuseppe Marmo,Saverio Pascazio,E. C. G. Sudarshan +5 more
TL;DR: In this article, Asorey et al. considered the quantum version of this novel nonlinear approach and obtained, by the systematic use of the Weyl map, a tomographic encoding approach to quantum states.
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Aspects of Nonlinear and Noncanonical Transformations in Quantum Mechanics
TL;DR: Using the invertible map of Wigner functions onto positive probability distribution functions, this article considered an action of the Heisenberg-Weyl group on the space of distributions associated with an irreducible representation.