One Million Watts in the Palm of Your Hand?

[lancaIV]

https://worldwide.espacenet.com/publicationDetails/description?CC=US&NR=4004210A&KC=A&FT=D&ND=3&date=19770118&DB=EPODOC&locale=en_EP


The effect of the statistics of fluctuation effects on the thermally caused electrical fluctuations across a single resistor is that the output power is independent of the physical size or the number of conducting electrons in the resistor. This power is shown by C. J. Bakker and G. Heller in the March 1939 issue of Physica (pp. 262-274) to be approximately kT/t, with k being the Boltzmann constant, T being the absolute temperature, and t being the mean time between collisions for an electron. The effective mean time t to give the fluctuation power in a metal resistor is computed in this paper and the result shows an effective electron velocity of 10@8 cm/sec and an effective mean free-path length of 10@-@6 cm so that the effective mean time t is of the order of 10@-@14 sec for electrons at room temperature. For this value for t and for T = 700 DEG K the fluctuation power available is of the order of 10@-@6 W. Conductors placed every 10@-@5 cm on an extended heated resistive film result in an available power output of 10@8 W of available fluctuation energy per square meter of a resistive film at a temperature of 700 DEG K when these are used as the resistor 26 in FIG. 4. The thickness of layers 1 and 3 is comparable to the spacing of modules 7 and 8 in the plane of layers 1 and 3. [/font][/size]
For cubical modules of this size, the potential power output per cubic centimeter of modules is 10@9 W.
( 1 Mio W = 10@6 W)

                                     One cubic centimeter in the Palm of your hand    physics theory has sometimes no border


http://rexresearch.com/marks/marks.htm Worked with helium