- An
overtone is any
resonant frequency above the
fundamental frequency of a sound. (An
overtone may or may not be a harmonic) In
other words, overtones...
- In mathematics,
subharmonic and
superharmonic functions are
important classes of
functions used
extensively in
partial differential equations, complex...
-
shows that the
solution is
superharmonic on the
contact set. Together, the two
arguments imply that the
solution is a
superharmonic function. In fact, an application...
- X_{s}\quad \forall s\leq t.} In
potential theory, a
superharmonic function f
satisfies Δf ≤ 0. Any
superharmonic function that is
bounded below by a harmonic...
- infinity'. This
technique is also used in the
study of
subharmonic and
superharmonic functions. In
order to
define the
Kelvin transform f* of a function...
- curve,
leading to
interesting phenomena such as the
foldover effect and
superharmonic resonance.
Harmonic vs.
Anharmonic Oscillators An
oscillator is a physical...
-
surface of the ball (mean
value property). Also
subharmonic function and
superharmonic function.
Elementary function:
composition of
arithmetic operations...
- Stefan–Boltzmann law
Stokes drift Stokes wave
Subharmonic Super low
frequency Superharmonic Superposition principle Supersonic Wave
Filter Surface acoustic wave...
-
Falkovich (2011),
pages 71–72.
There is a typo in the
coefficient of the
superharmonic term in Eq. (2.20) on page 71, i.e − 1 4 {\displaystyle -{\tfrac {1}{4}}}...
-
point y of the
boundary satisfies a
barrier condition if
there exists a
superharmonic function w y ( x ) {\displaystyle w_{y}(x)} ,
defined on the entire...
