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within D. I. Blokhintsev Remove this filter Applications of Mathematics Remove this filter

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  1. No Access

    Article

    Quarks in quantized space

    D. I. Blokhintsev in Theoretical and Mathematical Physics (1978)

  2. No Access

    Article

    Quark dynamics

    D. I. Blokhintsev in Theoretical and Mathematical Physics (1977)

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    Article

    Derivation of a quasipotential equation by the Fock-Podolsky method

    D. I. Blokhintsev, V. A. Rizov, I. T. Todorov in Theoretical and Mathematical Physics (1976)

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    Article

    Essentially nonlinear fields and vacuum polarization

    D. I. Blokhintsev in Theoretical and Mathematical Physics (1974)

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    Article

    Stochastic space and nonlocal fields

    D. I. Blokhintsev in Theoretical and Mathematical Physics (1973)

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    Book

    Space and Time in the Microworld

    D. I. Blokhintsev (1973)

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    Chapter

    Experimental Questions

    The main idea of this monograph is based on the assumption that the Ŝ-matrix, which asymptotically describes microphenomena, will retain its meaning in future theories. This assumption does not imply that the met...

    D. I. Blokhintsev in Space and Time in the Microworld (1973)

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    Chapter

    Geometrical Measurements in the Microworld in the Relativistic Case

    A field of free fermions can be described by a four-component spinor operator \(\hat \psi \left( x \right)\) . This operator and its conju...

    D. I. Blokhintsev in Space and Time in the Microworld (1973)

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    Chapter

    Geometrical Measurements in the Microworld

    Standard courses in quantum mechanics like to stress that the measuring instrument affects the microobject being measured. However, a more important fact in understanding the actual situation in the microworld...

    D. I. Blokhintsev in Space and Time in the Microworld (1973)

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    Chapter

    The Role of Finite Dimensions of Elementary Particles

    When analyzing the possibility of measuring the space-time coordinates of an elementary particle, they were assumed to be point particles, and thus the accuracy to which they could be determined was limited by...

    D. I. Blokhintsev in Space and Time in the Microworld (1973)

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    Chapter

    Macroscopic Causality

    We begin this chapter by listing some of the more important properties of the Ŝ-matrix. As we showed in Section 28, the Ŝ-matrix is unitary. It transforms an initial free particle state Ψ i ...

    D. I. Blokhintsev in Space and Time in the Microworld (1973)

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    Chapter

    Geometrical Measurements in the Macroworld

    For the purpose of ordering events, we assume that it is possible to assign to each elementary event P certain fixed numbers x1, x2,…,x n —coordinates of the event. The number of necessa...

    D. I. Blokhintsev in Space and Time in the Microworld (1973)

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    Chapter

    Causality in Quantum Theory

    The concept of ordering of events contains within it the most important concept of causality which is based on the chronogeometric division of a manifold of events into time-like and space-like parts. Therefor...

    D. I. Blokhintsev in Space and Time in the Microworld (1973)

  14. No Access

    Chapter

    A Generalization of Causal Relationships and Geometry

    In present-day theory it is assumed that the geometry which we know from macroscopic physics retains its significance in microworld regions. Together with this geometry, the form of causal relationships, which...

    D. I. Blokhintsev in Space and Time in the Microworld (1973)

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    Article

    Stochastic spaces

    D. I. Blokhintsev in Theoretical and Mathematical Physics (1972)

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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)