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It can be used for numerically computing the spectrum of the Laplace operator with Neumann boundary conditions, as well as the eigenmodes.
The prediction of chatter onset is carried out by computing the spectrum of the doubly delayed differential equations for any set of physical and operational parameters.
Let us start by computing the spectrum of A. In this section we use L 1 for L ˜ 1 for simplicity.
So Cohen, Alvaro de Rújula of CERN, and Sheldon Glashow of Harvard University tested the idea by computing the spectrum of diffuse photons from matter-antimatter annihilation in the early universe.
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We compute the spectrum of A in Lμp for 1⩽p<∞.
The spectrum estimation block computes the spectrum of each frame using a Hamming window.
In order to compute the spectrum of Lyapunov exponents, a dimension reduction of the controlled hybrid Poincaré map is realized.
We show how to compute the spectrum of these matrices by using "virtual" matrix elements and characteristic operator functions.
It is easy to see that the CV are the eigenvalues of A. There are various ways to compute the spectrum of an operator in infinite dimensions.
For each simple, small relation algebra they computed the spectrum of the algebra, namely the set of cardinalities of square representations of that relation algebra.
In this section, we will compute the spectrum of the generalized discrete generalized Cesàro matrix, the compact linear operator (A_{t}), where (0< t<1).
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