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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f-oscillators and nonlinear coherent states
TL;DR: In this paper, an interpretation of the f-oscillator is provided as corresponding to a special nonlinearity of vibration for which the frequency of oscillation depends on the energy.
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Even and odd coherent states and excitations of a singular oscillator
TL;DR: In this article, the authors introduce even and odd coherent states, where the transition amplitudes between the energy levels of a singular nonstationary oscillator in the case of constant frequency in the remote past and future and generating functions for these amplitudes are obtained, by a method similar to the usual coherent-state method.
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Symplectic tomography as classical approach to quantum systems
TL;DR: By using a generalization of the optical tomography technique, the authors describe the dynamics of a quantum system in terms of equations for a purely classical probability distribution which contains complete information about the system.
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An introduction to the tomographic picture of quantum mechanics
TL;DR: In this paper, the authors reviewed the theory of fair probability distributions (i.e. tomographic probabilities) in a pedagogical style, and the relation between the quantum state description and the classical state description is elucidated.
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Positive distribution description for spin states
V. V. Dodonov,Vladimir I. Man’ko +1 more
TL;DR: A spin state reconstruction procedure similar to the symplectic tomography is considered in this paper, where a quantum evolution equation for the classical-like positive distribution function is found, and generalization to arbitrary values of angular momentum is discussed.