content_image/299024.jpg content_image/299025.jpg content_image/299026.jpg
<img src='content_image/299024.jpg'>

Next, we demonstrate tht if CLDR property does not hold W ( y, g, λ, Ω) diverges to infinity as λ → ∞ . 

Suppose that CLDR property does not hold, then find a for which (14) provides a finite matrix, by lack of CLDR in that case Σ α$_{i}$ < ¯ a. 

Then recall that [ G ( y/λ )Ω G $^{′}$( y/λ )] − 1 can be represented as the ratio of the adjoint matrix, denoted [ G ( y/λ )Ω G $^{′}$( y/λ )] $^{∗}$, to the determinant, det[ G ( y/λ )Ω G $^{′}$( y/λ )] . Write (22) as 

this is 

<img src='content_image/299025.jpg'>

<img src='content_image/299026.jpg'>

The numerator has a finite limit. 

