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Poincaré wave equations as Fourier transforms of Galilei wave equations

descriptionPublicationkeyboard_double_arrow_right Article 01 Nov 1980 Spain Publisher:AIP PublishingJournal:Journal of Mathematical Physics, volume 21, pages 2,682-2,685 (issn: 0022-2488, eissn: 1089-7658,

Authors: Gomis Torné, Joaquim; Poch Parés, Agustí; Pons Ràfols, Josep Maria;

doi: 10.1063/1.524369

handle: 2445/24513

Poincaré wave equations as Fourier transforms of Galilei wave equations

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Abstract

The relationship between the Poincaré and Galilei groups allows us to write the Poincaré wave equations for arbitrary spin as a Fourier transform of the Galilean ones. The relation between the Lagrangian formulation for both cases is also studied.

Country

Spain

Related Organizations

University of Barcelona
Spain

Keywords

Partial differential equations of mathematical physics and other areas of application, Lagrangian formulation, Física matemàtica, Schrödinger equation, Galilei wave equations, Fourier transforms, Algebra, Poincare wave equations, Mathematical physics, arbitrary spin, Equació de Schrödinger, Nuclear spin, Wave equation, Spin (Física nuclear), Àlgebra, Nontrigonometric harmonic analysis

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