http://phys.org/news/2014-07-tiny-magnets-huge-fields-nanoscale.html#nwlt

Doudin et al - at University of Strasbourg propose that nano ferromagnetic
electrodes can create powerful localized force fields which are tuned by an
external magnetic field. "Localized field" is a key. Inverse square power
laws can make a large difference.

Their finding can be understood as similar to a precondition for
nanomagnetism in LENR. Of course, this paper is ostensibly not related to
LENR, so it would also be a mistake to try to read too much into it.

One must first understand the nuances of superparamagnetism, as the gateway
to spin-coupling in LENR... then this cross-connection  can become apparent.
The authors construct nanonickel electrodes in a solution containing
paramagnetic molecules and control the electrode's magnetization direction
with an external magnetic field. In so doing, they created a conductive
molecular-sized switching system which is the chemical equivalent of a
spintronics spin valve. Spin coupling is implied.

In LENR this molecular level switching would occur at Terahertz blackbody
rate of the thermal system, and would act as a pump for extracting spin
energy from protons, nickel atoms, or both (as magnons) - which show up as
thermal gain in a system where superparamagnetism and superferromagnetism
compete with each other. "Magnon" is another key concept for LENR.

The high level of spin coupling to magnons is possible as  a direct result
of competition between superparamagnetic and superferromagnetic particles in
motion, and in phase change - as well as a dynamical Casimir effect at the
same geometry.

Moving from a geometry defined by micron dimensions to nano, when magnetism
is involved, brings with it the potential for gains of 1000^2. That, in a
nutshell, is what nanomagnetism is all about.

Jones

And ... for the benefit of the growing "spin-coupling" "nanomagnetism" cadre
on vortex, consider inverse cube as it relates to the Biot-Savart Law for
magnetism. The parameters for change from square to cube favor the smaller
dimensions. The Biot-Savart Law has a cubic power law denominator and
ostensibly gives an inverse cube dependence for magnetism in those
scenarios. See
http://en.wikipedia.org/wiki/Biot%E2%80%93Savart_law

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