Results 101 to 110 of about 23,143 (202)
The article is dedicated to the issues of studying the approximation of functions by trigonometric polynomials with a spectrum from special sets. In this paper, these special sets are harmonic intervals.
G.A. Yessenbayeva, L.A. Serikova
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Interpolation of ERTS-1 multispectral scanner data [PDF]
Three interpolation procedures, based on computing values between original sample points, for enlarging a picture are examined. An ERTS frame of Washington, D.C. was used to illustrate the results.
Mcgillem, C. D.
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ON TRIGONOMETRIC INTERPOLATION AND ITS APPLICATIONS I
In this paper, we propose a new trigonometric interpolation algorithm and establish relevant convergent properties. The method adjusts an existing trigonometric interpolation algorithm such that it can better leverage Fast Fourier Transform (FFT) to enhance efficiency.
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Concepts for on-board satellite image registration, volume 1 [PDF]
The NASA-NEEDS program goals present a requirement for on-board signal processing to achieve user-compatible, information-adaptive data acquisition. One very specific area of interest is the preprocessing required to register imaging sensor data which ...
Aanstoos, J. V. +2 more
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On an Exact Convergence of Quasi-Periodic Interpolations for the Polyharmonic–Neumann Eigenfunctions
Fourier expansions employing polyharmonic–Neumann eigenfunctions have demonstrated improved convergence over those using the classical trigonometric system, due to the rapid decay of their Fourier coefficients.
Arnak Poghosyan +2 more
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Trigonometric interpolation of function and derivative data
Given the data ƒ(l)}(xp); p = 1,…, m; l = 0,…, np − 1, the periodic functions ƒ(x) are required that have these data as samples, possess a given period and minimal bandwidth, and are in the form of a linear combination of pointwise orthogonal reconstruction functions.
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An Implementation of Inverse Cosine Hardware for Sound Rendering Applications. [PDF]
Lee J, Kim CG, Moon YK, Park WC.
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The deformed Inozemtsev spin chain
The Inozemtsev chain is an exactly solvable interpolation between the short-range Heisenberg and long-range Haldane–Shastry (HS) chains. In order to unlock its potential to study spin interactions with tunable interaction range using the powerful tools ...
Rob Klabbers, Jules Lamers
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