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Vol.1 , No. 1, Publication Date: Mar. 28, 2015, Page: 28-52
| [1] | F. F. Mende, B.I. Verkin Institute for Low Temperature Physics and Engineering NAS Ukraine. |
Electrodynamics is developed already more than 200 years, in it still remained sufficiently many problems. For the duration entire of the period in the electrodynamics indicated primary attention was paid to the electrical and magnetic fields, and this concept as magnetic vector potential remained in the shadow. The carried out analysis showed that the magnetic vector potential is one of the most important concepts of classical electrodynamics, and magnetic field is only a consequence of this potential. But physical nature of this potential was not clear. The meaningful result of work is that which in them within the framework of Galilei conversions is shown that the scalar potential of charge depends on its relative speed, and this fact found its experimental confirmation. The obtained results change the ideological basis of classical electrodynamics, indicating that the substantial part of the observed in the electrodynamics dynamic phenomena, this by the consequences of this dependence. Certainly, the adoption of this concept is critical step. Indeed the main parameter of charge are those energy characteristics, which it possesses and how it influences the surrounding charges not only in the static position, but also during its motion. the dependence of scalar potential on the speed leads to the fact that in its environments are generated the electric fields, to reverse fields, that accelerate charge itself. Such dynamic properties of charge allow instead of two symmetrical laws of magneto electric and electromagnetic induction to introduce one law of electro-electrical induction, which is the fundamental law of induction. This method gives the possibility to directly solve all problems of induction and emission, without resorting to the application of such pour on mediators as vector potential and magnetic field. This approach makes it possible to explain the origin of the forces of interaction between the current carrying systems. Up to now in the classical electrodynamics existed two not connected with each other of division. From one side this of Maxwell equation, and from which follow wave equations for the electromagnetic pour on, while from other side this of the relationships, which determine power interaction of the current carrying systems. For explaining this phenomenon the postulate about the Lorentz force was introduced. Introduction to the dependence of the scalar potential of charge on the speed mutually connects these with those not connected divisions, and classical electrodynamics takes the form of the ordered united science, which has united ideological basis.
Keywords
Faraday Low, Maxwell Equations, Electromagnetic Induction, Lorentz Force, Scalar-Vector Potential, Unipolar Generator, Kinetic Inductance
Reference
| [01] | A.- M. Ampere. Electrodynamics, USSR Academy of Sciences Publishing House, 1954. |
| [02] | M. Faraday. Selected works on electricity. United state of scientific and technical publishing house editors of scientific and technical literature, Moscow - Leningrad, 1939. |
| [03] | James Clerk Maxwell. Selected works on the theory of the electric field, the State publishing technical and theoretical literature, Moscow, 1954. |
| [04] | Heinrich Hertz. Electric force, St. Petersburg, 1894. |
| [05] | F. F. Mende, On refinement of equations of electromagnetic induction,– Kharkov, deposited in VINITI, No 774 – B88 Dep.,1988. |
| [06] | F. F. Mende. Are there errors in modern physics. Kharkov, Constant, 2003. |
| [07] | F. F. Mende. On refinement of certain laws of classical electrodynamics, arXiv.org/abs/physics/0402084 |
| [08] | F. F. Mende. Conception of the scalar-vector potential in contemporary electrodynamics, arXiv.org/abs/physics/0506083. |
| [09] | F. F. Mende. Problems of modern physics and their solutions. Palmarium Academic Publishing. 2010. |
| [10] | F. F. Mende. New electrodynamics. Revolution in the modern physics. NTMT, 2012. |
| [11] | F. F. Mende. New ideas in classical electrodynamics and physics of the plasma, LAP LAMBERT Academic Publishing, 2013. |
| [12] | F. F. Mende. New approaches in contemporary classical electrodynamics. Part I, Engineering Physics, №1, 2013. |
| [13] | F. F. Mende, New approaches in contemporary classical electrodynamics. Part II, Engineering Physics, №2, 2013. |
| [14] | F. F. Mende. Concept of Scalar-Vector Potential in the Contemporary Electrodynamic, Problem of Homopolar Induction and Its Solution International Journal of Physics, 2014, Vol. 2, No. 6, 202-210 |
| [15] | F. F. Mende. Problems of Lorentz Force and Its Solution, International Journal of Physics, 2014, Vol. 2, No. 6, 211-216. |
| [16] | F. F. Mende. Consideration and the Refinement of Some Laws and Concepts of Classical Electrodynamics and New Ideas in Modern Electrodynamics, International Journal of Physics, 2014, Vol. 2, No. 8, 231-263. |
| [17] | R. Feynman, R. Leighton, M. Sends. Feynman lectures on physics, М: Mir, Vol. 6, 1977. |
| [18] | F. F. Mende. Role and place of the kinetic inductance of charges in classical electrodynamics, Engineering Physics, №11, 2012. |
| [19] | F. F. Mende. New ideas in classical electrodynamics and physics of the plasma, LAP LAMBERT Academic Publishing, 2013. |
| [20] | J. Goodkind. Application of superconductivity. UFN, Vol. 106, № 3. 1972. |
| [21] | K. K. Likharev. Superconducting weak links: Stationary processes that use it, UFN, Vol.127, № 2. 1979. |
| [22] | F.F. Mende, A.I. Spitsyn, Surface impedance in superconductors, Kiev, Naukova Dumka, 1985. |
| [23] | A. A. Artsimovich, R. Z. Sagdeev, Plasma Physics for Physicists. M: Atomizdat, 1979. |
| [24] | F. F. Mende. Electric pulse space of a thermonuclear explosion, Engineering Physics, №5, 2013. |
| [25] | W. F. Edwards, C. S. Kenyon, D. K. Lemon, Continuing investigation into possible electric arising from steady conduction current, Phys. Rev. D 14, 922, 1976. |
| [26] | W.G.V Roser. Second-Order Electric Field due to a Conducting Curent. American Journal of Physics, 1962, v. 30, №7, p. 509-511. |
| [27] | Don A. Baker. Second-Order Electric Field due to a Conducting Curent. American Journal of Physics, 1964, v.32, № 2, p. 153-157. |
| [28] | F. F. Mende. Experimental corroboration and theoretical interpretation of dependence of charge velocity on DC flow velocity through superconductors. Proceedings International Conference “Physics in Ukraine“, Kiev 22–27 June1993. |
| [29] | P. K. Rashevskii. Riemann geometry and tensor analysis. M: Nauka, 1967. |
