Resumen

TORRES DEL CASTILLO, G.F.  y  NAVARRO MORALES, E.. The conserved operators generated by a solution of the Schrödinger equation. Rev. mex. fis. [online]. 2012, vol.58, n.2, pp.180-183. ISSN 0035-001X.

It is shown that, in a similar manner as a complete solution of the Hamilton-Jacobi equation for a system with n degrees of freedom yields 2n constants of motion, each solution of the Schrodinger equation containing n parameters leads to 2n operators that are constants of motion; these 2n operators form two sets of n mutually commuting operators.

Palabras llave : Wavefunctions; Hamilton-Jacobi equation; Schrodinger's equation; constants of motion.

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