Relação de incerteza de Iñigo e Géza aplicada aos estados binomiais.

Abstract

A brief introduction to the fundamental ideas of quantum theory is presented. The main attempts to obtain a phase Hermitian operator is mentioned as well as the difficulties related to the number-phase uncertainty. An alternative is to search of non-Hermitian operators as suggested by Levy-Leblond. Revised obtaining the I ̃nigo and G ́eza relation, an inequality using the uncertainty number-annihilation operator of quantized radiation field, as an alternative to the number-phase relation. We have obtained for the binomial states the so called “intelligent states” by the I ̃nigo and G ́eza relation. Also we have comment to the limit responsible for the lower saturation of inequality.