harmonic function वाक्य
उदाहरण वाक्य
मोबाइल
- Interpolation of periodic functions by harmonic functions is accomplished by Fourier transform.
- Any harmonic function on a compact connected Riemannian manifold is a constant.
- Instead, they resolve to different chords with the same harmonic functions.
- However, this loses the connection with harmonic functions.
- In several ways, the harmonic functions are real analogues to holomorphic functions.
- The uniform limit of a convergent sequence of harmonic functions is still harmonic.
- Harmonic functions are the classical example to which the strong maximum principle applies.
- Harmonic functions that arise in physics are determined by their Liouville's theorem.
- Also, the sum of any two harmonic functions will yield another harmonic function.
- Also, the sum of any two harmonic functions will yield another harmonic function.
- The latter is the integral occurring in Dirichlet's principle for harmonic functions.
- Thus, there is no simple connection between frequency ratios and harmonic function . ]]
- The spherical harmonics are derived from the approach of looking for harmonic functions of the form
- One important use of these inequalities is to prove existence of harmonic functions with particular properties.
- In particular, the ultrahyperbolic equation satisfies an analog of the mean value theorem for harmonic functions
- Since the mean of a harmonic function over a circle is its value at the centre.
- Since the mean of the normal derivative of a harmonic function over a circle is zero.
- Traditionally, harmonic functions are associated with the real and imaginary parts of an analytic function.
- The spherical harmonic functions form a complete orthonormal set of functions in the sense of Fourier series.
- In fact, something should be written about harmonic functions in the minimal surface article . ..
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