The spatial statistical properties of wave functions in a disordered finite one-dimensional sample

Details The spatial statistical properties of wave functions in a disordered finite one-dimensional sample The spatial statistical properties of wave functions in a disordered finite one-dimensional sample

1994-02-25

arxiv.org/abs/cond-mat/9402107v1

Physics

Condensed Matter

LaTEX, 7 pages, Preprint IFUM-456/FT, Milano, Jan.1994

Scientific paper

For a given wave function one can define a quantity $\mu_E$ having a meaning
of its inverse spatial size. The Laplace transform of the distribution function
$P(\mu_E)$ is calculated analytically for a 1D disordered sample with a finite
length $L$.

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