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Volume 2 - LENR-CANR

Volume 2 - LENR-CANR

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If we rewrite the renormalized d-electron plasma frequency with d , we have<br />

41. 5eV<br />

/ <br />

(28)<br />

d <br />

and the maximum oscillation amplitude d is about 0.5 Å.<br />

b) The plasma of delocalized s-electrons<br />

The s-electrons are those neutralizing the absorbed deuterons ions in the lattice. They are<br />

delocalised and their plasma frequency depends on the loading ratio (D/Pd percentage). The<br />

formula (28) can also be written as:<br />

se <br />

e<br />

m<br />

N<br />

<br />

V<br />

where<br />

x<br />

<br />

a<br />

N <br />

a <br />

<br />

1<br />

Vpd<br />

V <br />

(30)<br />

<br />

and Vpd is the volume effectively occupied by the Pd-atom. As reported in reference [5], we<br />

obtain:<br />

1/<br />

2<br />

x 15.<br />

2eV<br />

/ <br />

(31)<br />

se <br />

As an example, for x=0.5, we have se ~10.7 eV/ħ.<br />

c)The plasma of Pd-ions<br />

Furthermore, we can consider the plasma according to the palladium ions forming the lattice<br />

structure; in this case it is possible to demonstrate that the frequency is (28):<br />

0.<br />

1eV<br />

(32)<br />

pd<br />

3. The plasmas within D2-loaded palladium<br />

In this section we seek to show what happens when the absorbed deuterium is placed near the<br />

palladium surface. This loading can be enhanced using electrolytic cells or vacuum chambers<br />

working at opportune pressure [9, 10]. By means of Preparata’s theory of Condensed Matter, it<br />

is assumed that there are three phases concerning the D2-Pd system, according to the ratio<br />

x=D/Pd:<br />

1) phase for x

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