Acción de grupos, de lagrange a nuestros días
DOI:
https://doi.org/10.22517/23447214.2925Abstract
En este artículo se muestra como la acción de grupos aparece desde los inicios de la teoría de grupos con los trabajos en teoría de permutaciones de Lagrange y la teoría de Galois, se pasa por los aportes a la teoría de grupos continuos finitos de transformaciones de Sophus Lie y los aportes hechos a la solución del quinto problema de Hilbert propuesto en 1900 sobre la teoría de grupos de Lie, hasta las investigaciones en el campo de * C -álgebras y geometría pseudo-Riemanniana, donde aparece el concepto de acción propia, la cual permite generalizar algunos resultados obtenidos para grupos compactos.Downloads
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