poisson summation造句
例句與造句
- This is a version of the one-dimensional Poisson summation formula.
- The Poisson summation formula says that for sufficiently regular functions,
- The utility of this frequency domain function is rooted in the Poisson summation formula.
- The Poisson summation is proved classically as follows.
- One important such use of Poisson summation concerns theta functions : periodic summations of Gaussians.
- It's difficult to find poisson summation in a sentence. 用poisson summation造句挺難的
- Poisson summation is generally associated with the physics of periodic media, such as heat conduction on a circle.
- The frequency-domain dual of the standard Poisson summation formula is also called the discrete-time Fourier transform.
- The classical Poisson summation formula combines the Fourier inversion formula on a vector group with summation over a cocompact lattice.
- The Weil Brezin map gives a geometric interpretation of the Fourier transform, the Plancherel theorem and the Poisson summation formula.
- Parameter corresponds to the sampling interval, and this Fourier series can now be recognized as a form of the Poisson summation formula.
- converges when Im ( z ) > 0, and as a consequence of the Poisson summation formula can be shown to be a modular form of weight.
- When is the cocompact subgroup of the real numbers "'R "'} }, the Selberg trace formula is essentially the Poisson summation formula.
- The Poisson summation formula ( PSF ) is an equation that relates the Fourier series coefficients of the periodic summation of a function to values of the function's continuous Fourier transform.
- In this setting, G plays the role of the real number line in the classical version of Poisson summation, and \ Gamma plays the role of the integers n that appear in the sum.
- She proved a generalized Poisson summation formula ( called by its Poisson-Plancherel formula ), which is the integral of a function on adjoint orbits with their Fourier transformation integrals on coadjoint " quantized " orbits.
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