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When the reflecting boundary is a perfect conductor, total reflection without loss can occur.
However, when the reflecting boundary is a dielectric, or nonconducting material, part of the wave may be reflected while part may be transmitted (refracted) through the medium leading to a phenomenon known as refractive loss.
When the conductivity of the dielectric is less than that of the atmosphere, total reflection can occur if the angle of incidence (that is, the angle relative to the normal, or a line perpendicular to the surface of the reflecting boundary) is less than a certain critical angle.
FIND is applicable even when complex boundary conditions are used, for example non reflecting boundary conditions.
The conjecture can be restated as a comparison problem for Brownian motions with reflecting boundary conditions.
The adoption of suitable absorbing and reflecting boundary conditions enables the evolution of the first-passage probability to be computed.
Similar(26)
Reflecting and non-reflecting boundary condition treatments are presented.
It is shown that in the one-dimensional case a second-gradient continuum can serve as a perfect non-reflecting boundary that provides no reflection at the complete frequency band in which waves can propagate in the lattice.
This DtN boundary condition is an exact non-reflecting boundary condition.
A new non-reflecting boundary scheme is proposed for time-dependent wave problems in unbounded domains.
The paper's objective is to introduce a new non-reflecting boundary condition using dashpot elements.
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Justyna Jupowicz-Kozak
CEO of Professional Science Editing for Scientists @ prosciediting.com