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8.3: La Expansión de Fracción Parcial del Resolvent
https://espanol.libretexts.org/Matematicas/Algebra_lineal/Libro%3A_An%C3%A1lisis_Matriz_(Cox)/08%3A_El_problema_del_valor_propio/8.03%3A_La_Expansi%C3%B3n_de_Fracci%C3%B3n_Parcial_del_Resolvent
Con $k = l = 1$ hemos mostrado $R_{j,2}^{2} = R_{j,3}$ i.e $D_{j}^{2} = R_{j,3}$ .,. De igual manera, con $k = 1$ y $l = 2$ encontramos $R_{j,2} R_{j,3} = R_{j,4}$ i.e $D_{j}^{3} = R_{j,4}$ .,. C...Con $k = l = 1$ hemos mostrado $R_{j,2}^{2} = R_{j,3}$ i.e $D_{j}^{2} = R_{j,3}$ .,. De igual manera, con $k = 1$ y $l = 2$ encontramos $R_{j,2} R_{j,3} = R_{j,4}$ i.e $D_{j}^{3} = R_{j,4}$ .,. Continuando en esta moda nos encontramos $R_{j,k} R_{j,k+1} = R_{j,k+2} = j$ , o $D_{j}^{k+1} = R_{j,k+2}$ .

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