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  1. No Access

    Article

    Design characteristics and optimization of the reactivity modulator in the IBR-2 reactor

    V. D. Anan'ev, D. I. Blokhintsev, V. V. Bondarenko, Yu. M. Bulkin in Soviet Atomic Energy (1971)

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    Article

    Spectral representation of the two-point functions for fields describing composite particles

    D. I. Blokhintsev, R. P. Zaikov in Theoretical and Mathematical Physics (1970)

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    Article

    Quantization of an essentially nonlinear field

    D. I. Blokhintsev in Theoretical and Mathematical Physics (1970)

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    Article

    On localization of relativistic microparticles in space and time

    The present day theory in a formal way permits one particle states which are localized in space with any degree of accuracy. This gives the possibility to formulate conditions of macroscopic causality directly...

    D. I. Blokhintsev in Acta Physica Academiae Scientiarum Hungaricae (1967)

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    Article

    Conditions of macroscopic causality for the scattering matrix

    The condition of macroscopic causality for the scattering matrix is formulated. An example of the unitary but nonlocal scattering matrix which satisfies the requirements of macroscopic causality is given.

    D. I. Blokhintsev, G. I. Kolerov in Il Nuovo Cimento A (1965-1970) (1966)

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    Article

    In memoriam: Homi Jehangir Bhabha

    D. I. Blokhintsev in Soviet Atomic Energy (1966)

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    Article

    A decade of scientific work at the Joint Institute for Nuclear Research

    D. I. Blokhintsev in Soviet Atomic Energy (1966)

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    Article

    Backward scattering of high-energy particles

    On the basis of the optical model, under very general assumptions, it is shown that in the backward scattering there must be a peak of width ∼

    D. I. Blokhintsev in Il Nuovo Cimento A (1965-1970) (1966)

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    Article

    Acausality and dispersion relations

    This paper is concerned with the study of the analytic properties of the scattering amplitude under the assumption that the signal propagates not only inside the light cone but also outside it, however near it...

    D. I. Blokhintsev, G. I. Kolerov in Il Nuovo Cimento (1955-1965) (1964)

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    Book

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    Chapter

    The Many-Body Problem

    The quantum mechanics of a single particle in an external field can be generalised to the motion of several particles. To do so it is sufficient, as in classical mechanics, to consider a system of N particles as ...

    D. I. Blokhintsev in Quantum Mechanics (1964)

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    Chapter

    Systems of Identical Microparticles

    Let us now go on to consider systems consisting of identical particles, by which we mean particles having the same mass m, charge e, spin s etc., so that they behave in the same manner under the same conditions (...

    D. I. Blokhintsev in Quantum Mechanics (1964)

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    Chapter

    Magnetic Phenomena

    A simple and fundamental problem of atomic mechanics in the field of magnetic phenomena is to calculate the magnetic moments of atoms placed in an external magnetic field. We have already given in Section 53 a...

    D. I. Blokhintsev in Quantum Mechanics (1964)

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    Chapter

    Change of Mechanical Quantities with Time

    Schrödinger’s equation allows the establishment of simple rules whereby the change of the mean value of any mechanical quantity in an infinitesimal interval of time may be calculated; that is, the time derivat...

    D. I. Blokhintsev in Quantum Mechanics (1964)

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    Chapter

    Basic Theory of Representations

    We have seen that a characteristic feature of quantum mechanics is that the simultaneous use of various classical corpuscular quantities (p x and x, T and U, M x ...

    D. I. Blokhintsev in Quantum Mechanics (1964)

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    Chapter

    Motion of a Charged Microparticle in an Electromagnetic Field

    Let us now consider the motion of particles with charge e and mass μ in an arbitrary electromagnetic field. Let the electric field strength be ℰ, and the magnetic field strength be ℋ. These can be expressed in te...

    D. I. Blokhintsev in Quantum Mechanics (1964)

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    Chapter

    Simple Applications of Perturbation Theory

    A harmonic oscillator is an idealisation of actual mechanical systems. The real potential energy of particles is never represented by the function ½μω o 2 x2 but by a much ...

    D. I. Blokhintsev in Quantum Mechanics (1964)

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    Chapter

    Theory of Quantum Transitions

    One of the most important problems of quantum mechanics is to calculate the probabilities of transitions from one quantum state to another. This problem may be formulated as follows. Suppose that at time t = 0 we...

    D. I. Blokhintsev in Quantum Mechanics (1964)

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    Chapter

    Second Quantisation and Quantum Statistics

    Assemblies of identical particles may be treated by a special method known as second quantisation. The essence of this method is that the independent variables that describe the assembly are taken to be not the s...

    D. I. Blokhintsev in Quantum Mechanics (1964)

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    Chapter

    The Atomic Nucleus

    The interaction of the nucleons in a nucleus is a problem which is as yet far from being solved. The principles of quantum mechanics can, however, be applied both to the motion of the nucleons in the nucleus a...

    D. I. Blokhintsev in Quantum Mechanics (1964)

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