Some info to get you started as follows:

In his groundbreaking paper “Absence of diffusion in certain random
lattices (1958)”, Philip W. Anderson originated, described and developed
the physical principles underlying the phenomenon of the localization of
quantum objects due to disorder. Anderson’s 1977 Nobel Prize citation
featured that paper, which was fundamental for many subsequent developments
in condensed matter theory and technical applications.
After more than a half century, the subject continues to be of fundamental
importance. In particular, in the last 25 years, the phenomenon of
localization has proved to be crucial for the understanding of the Quantum
Hall Effect, microscopic fluctuations in small conductors, some aspects of
quantum chaotic behavior, and most recently the localization and collective
modes of electromagnetic and matter waves.

For more info, See:


http://www.google.com/url?sa=t&rct=j&q=&esrc=s&frm=1&source=web&cd=3&cad=rja&ved=0CEkQFjAC&url=http%3A%2F%2Fwww.kf.elf.stuba.sk%2F~markos%2Fhk.pdf&ei=kjrBUJexK8bd0QG17oDgCw&usg=AFQjCNFxZ6-J7ZRiloN6IWzqUYVWAkydig&sig2=5w1F3M6RZKp7W5qs1a733g

Cheers:   axil

On Thu, Dec 6, 2012 at 7:22 PM, Axil Axil <[email protected]> wrote:

> LENR is caused by Anderson localization. This is why both Rossi and DGT
> grow nano-hairs on their micron sized nickel powder grains.
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> This is also why Celani distresses the surface of constantan wires.
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> Also, a porous volume of Zeolites will support LENR.
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> Electromagnetic surface Interference is produced by highly irregular
> surface structures. This topology changes a conductive surface to an
> insulator. This irregular surface topology causes islands of greatly
> amplified standing electron and proton matter waves that concentrate and
> separate charge by tightly confining energetic electrons and protons
> through constructive interference to a very small area on the surface of
> the micro-powder.
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> If you want to understand what role convoluted surface topology plays in
> LENR, learn about Anderson localization.
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> Cheers:    Axil
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> On Thu, Dec 6, 2012 at 6:51 PM, Jed Rothwell <[email protected]>wrote:
>
>>  David Roberson wrote:
>>
>> It is fairly safe to assume that the convolution of the surface areas is
>> dramatic, but I am assuming that this will be true for both types of
>> systems.  I look at Celani's surface and mentally translate it to Rossi's
>> powder surfaces.
>>
>> That seems reasonable. Fine for a first approximation.
>>
>> To put it another way, they probably both make the surfaces as convoluted
>> as possible.
>>
>> - Jed
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>

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