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On 2013, Nov 14, , at 12:59, John Denker <jsd@av8n.com> wrote:
Note that for molecules (including macromolecules,
including chunks of solid) /at equilibrium/ near the
bottom of the energy-level diagram, the interatomic
force -- including KE as well as PE -- can be modeled
as a spring /to first order/ for small oscilations.
This is not suprising; almost anything is linear to
first order! For large-amplitude oscillations, this
pseudo-spring becomes exceedingly nonlinear.
On 2013, Nov 14, , at 10:37, Bruce Sherwood <Bruce_Sherwood@ncsu.edu>
wrote:
In equilibrium this force is equal toeE,
the force acting on the proton due to the applied field E, which is F =
so (ke/R^3)r = E, and the displacement of the proton is proportional tothe
applied field, which means that you can model the response to an applied
field with a spring-like force.
Hence the Drude-Lorenz approximation.
http://demonstrations.wolfram.com/DrudeLorentzModelForDispersionInDielectrics/
This works for artificial dielectrics at X-band to model optical
dielectrics.
Strong's Concepts of classical optics does this with pics. of springs and
balls.
bc
p.s. for some time I've thought of modeling anomalous dispersion using a
multiple wire dielectric. Bell Labs did this, but insufficient detail
reported. Anyone out there done this?
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