Path Integral Solution via Matrix Algebra, for the Lagrangian | Zendy

Chouchaoui A. | Zendy; Chetouani L. | Zendy; Hammann T. F. | Zendy

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Path Integral Solution via Matrix Algebra, for the Lagrangian

Author(s) -

Chouchaoui A.,

Chetouani L.,

Hammann T. F.

Publication year - 1993

Publication title -

fortschritte der physik/progress of physics

Language(s) - English

Resource type - Journals

SCImago Journal Rank - 1.469

H-Index - 71

eISSN - 1521-3978

pISSN - 0015-8208

DOI - 10.1002/prop.2190410303

Subject(s) - propagator , path integral formulation , lagrangian , mathematics , matrix (chemical analysis) , path (computing) , frame work , brownian motion , frame (networking) , algebra over a field , mathematical analysis , mathematical physics , pure mathematics , physics , quantum mechanics , computer science , theoretical physics , quantum , statistics , materials science , composite material , programming language , telecommunications

The propagator for the one dimensional Lagrangianis calculated in the frame work of path integrals, via Matrix algebra, and by the polygonal paths approach. When m = 0, the propagator is reduced to the distribution function for a Brownian particle.

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