Lorentz Transformations and Discrete Symmetries

Turbulence of Economic Processes: Theoretical Aspects

Voprosy Ekonomiki ◽

10.32609/0042-8736-2009-11-90-97 ◽

2009 ◽

pp. 90-97 ◽

Cited By ~ 1

Author(s):

V. Burlachkov

Keyword(s):

Economic System ◽

Process Approach ◽

Lorentz Transformations ◽

Macroeconomic Dynamics ◽

Turbulence Analysis

The article discusses turbulence of economic processes as a result of relative velocities of economic system elements. It is underlined that turbulence is the property of macroeconomic dynamics. The main reason of turbulence in economic system is the discrepancy between the velocity of deals contracting and the velocity of obligations executing. The process approach to the analysis of economic system as a set of processes is proposed. Using Lorentz transformations for turbulence analysis is discussed.

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Another route to the Lorentz transformations

Uspekhi Fizicheskih Nauk ◽

10.3367/ufnr.2015.11.037648 ◽

2016 ◽

Vol 186 (5) ◽

pp. 537-541

Author(s):

Evgenii G. Bessonov

Keyword(s):

Lorentz Transformations

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Discrete symmetries

Physics Subject Headings (PhySH) ◽

10.29172/d0171af5-5603-4934-b23f-d95de0287b81 ◽

2018 ◽

Keyword(s):

Discrete Symmetries

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An analogy between electromagnetic and internal waves

Доклады Академии наук ◽

10.31857/s0869-56524854428-433 ◽

2019 ◽

Vol 485 (4) ◽

pp. 428-433

Author(s):

V. G. Baydulov ◽

P. A. Lesovskiy

Keyword(s):

Angular Momentum ◽

Conservation Laws ◽

Internal Wave ◽

Special Relativity ◽

Internal Waves ◽

Maxwell Equations ◽

Wave Equations ◽

Lagrange Function ◽

Lorentz Transformations ◽

Symmetry Transformations

For the symmetry group of internal-wave equations, the mechanical content of invariants and symmetry transformations is determined. The performed comparison makes it possible to construct expressions for analogs of momentum, angular momentum, energy, Lorentz transformations, and other characteristics of special relativity and electro-dynamics. The expressions for the Lagrange function are defined, and the conservation laws are derived. An analogy is drawn both in the case of the absence of sources and currents in the Maxwell equations and in their presence.

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