Fourier expansion


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Fourier expansion

[‚fu̇r·ē‚ā ik′span·chən]
(mathematics)
Fourier series
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References [9], [10] and [11] are particularly important, because they show that the implementation of a feedforward neural network do learn a Fourier expansion.
Reconstruccion de senales periodicas usando redes neuronales
2003), a procedure for estimating the prediction error under a Gaussian p-order model was developed, based on a Fourier expansion of X
Levy-based error prediction in circular systematic sampling
l]) of the function h and G, respectively (we remind that for h its Fourier expansion is valid on the [R.
On the eigenfunctions of the finite Hankel transform
The following result, part of which is proved in step (iii) of the above theorem, is the analogous result for the classical Fourier expansion theorem in [L.
Left-definite variations of the classical fourier expansion theorem
Therefore, the classical Fourier expansion has been recovered.
On the linear representability of Siegel-Hilbert modular forms by theta series
However, these spur levels are theoretical maximums which in reality are not quite as severe as the Fourier expansion would predict since: (a) Stray capacitances tend to round off the output waveform.
Spur levels in multiple-bit DRFMs
k] = 1, the linear part of the Fourier expansion of Monarchy takes value -1 + [o.
On quadratic threshold CSPs
Suppose that f has a Fourier expansion in terms of [q.
On the Mathieu mock theta function
In the present paper Sr-Sq regular methods are used for increasing the order of approximation of Fourier expansions and Zygmund means of Fourier expansions in certain Banach spaces.
On the acceleration of convergence by regular matrix methods/Koonduvuse kiirendamisest regulaarsete maatriksmenetlustega
4](x) = [absolute value of sin(x/2)] with the Fourier expansion
Multigrid preconditioning and Toeplitz matrices
The dipole moment p in (11) can be readily determined using the Fourier expansions [6]
The source of the quantum vacuum
A section is devoted to the Sturm- Liouville Theory and Fourier expansions.
Heat conduction, 4th ed

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