A matrix electrodynamics as an analogue of the Heisenberg’s mechanics

Gritsunov, A. V.

Публікація:
A matrix electrodynamics as an analogue of the Heisenberg’s mechanics

dc.contributor.author	Gritsunov, A. V.
dc.date.accessioned	2019-05-31T12:53:20Z
dc.date.available	2019-05-31T12:53:20Z
dc.date.issued	2008
dc.description.abstract	A matrix approach to solving the electrodynamic problems is suggested. The specificity of one is treatment of an electrodynamic system (ES) as an oscillating system with a finite number of the degrees of freedom. The ES is considered as a set of spatially localized so-called partial oscillators (oscillets). Matrices of unit mutual pseudoenergies and unit mutual energies of the oscillators are evaluated. The eigenfrequencies and the eigenfunctions of the ES can be calculated basing on the lumped elements oscillating system matrix theory. A matrix second-order ordinary differential equation is solved for excited potentials of the ES instead of the D’Alembert equation. The main advantage of the matrix electrodynamics is substitution of the solving the partial derivative differential equations by the less computationally intensive linear algebra problems and the ordinary differential equation integration.	uk_UA
dc.identifier.citation	Gritsunov A. A matrix electrodynamics as an analogue of the Heisenberg’s mechanics // Proc. 8th Int. Symp. on Antennas, Propagation and EM Theory (ISAPE 2008) – Kunming, China. – 2008. – P. 471-474.	uk_UA
dc.identifier.uri	http://openarchive.nure.ua/handle/document/9092
dc.language.iso	en_US	uk_UA
dc.subject	electrodynamic system	uk_UA
dc.subject	partial oscillator	uk_UA
dc.subject	eigenvalue problem	uk_UA
dc.title	A matrix electrodynamics as an analogue of the Heisenberg’s mechanics	uk_UA
dc.type	Conference proceedings	uk_UA
dspace.entity.type	Publication