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Besides a simplified formulation for the regenerator efficiency is deduced from considerations on its harmonic functioning.
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Later, Reich found a way of using tonal and modal chords but unmooring them from any conventional harmonic function (in Six Pianos and the final part of Drumming).
The Dirichlet problem for harmonic functions is as follows: Given a function defined on the boundary of a set, find an extension of the function to the interior of the set such that the function is harmonic.
In mechanics he investigated the equilibrium of systems and potential theory, which led him to the Dirichlet problem concerning harmonic functions with prescribed boundary values.
Here, Hn is the harmonic function.
HMDP uses harmonic functions to describe motions.
If, it is called Dunkl harmonic function.
for any Dunkl harmonic function in and.
Therefore, we call it dynamic harmonic function.
The Kelvin transform sends a harmonic function on H n ∖ { e } to a harmonic function.
The Kelvin R -transform sends a harmonic function on H n ∖ { e } to a harmonic function.
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