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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.

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Journal ArticleDOI

Spin state tomography

TL;DR: In this paper, an invariant form for the spin state density operator is derived in terms of an integral, over the angles which specify the quantization axis, of a product of the measured probability of the values of the spin along a chosen direction and spherical harmonics summed with Clebsch-Gordan functions.
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Generalized uncertainty relation and correlated coherent states

TL;DR: In this article, a generalized Heisenberg-type uncertainty relation is obtained for two arbitrary operators both in the case of pure and of mixed states, and as a rule equality is found to hold for pure quantum state only.
Reference BookDOI

Theory of nonclassical states of light

TL;DR: The history of nonclassical states in quantum physics can be found in this paper, where the authors present a brief review of the state of the art in Quantum Physics and Quantum Optics, from the Jaynes-Cummings Model to collective interactions.
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Ponderomotive control of quantum macroscopic coherence

TL;DR: In this article, it was shown that a Schrodinger cat state can be generated in a resonator with an oscillating wall, and the effects due to the environmental couplings with this nonlinear system were considered by developing an operator perturbation procedure to solve the master equation for the field mode density operator.
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Dynamical symmetry of vibronic transitions in polyatomic molecules and the Franck-Condon principle

TL;DR: In this paper, the Franck-Condon factor for two-dimensional harmonic oscillator wave functions is expressed in terms of the Hermite polynomials of several variables.