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单词 integral transform
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Examples ofintegral transform

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It is frequently convenient to subject the time variable to anintegraltransform.
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A distribution without radial symmetry, though, would introduce a third space variable, creating a need to invert a tripleintegraltransform.
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The present paper is another examination of this well-worked problem, but this time from the viewpoint of a formalintegraltransformrepresentation of the solution.
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The success of the technique depends in large measure on the ability t o perform theintegraltransform of the disturbances felt on the confining boundaries analytically.
From theCambridge English Corpus
The filter function is said to be the kernel of anintegraltransform.
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The solution is then mapped back to the original domain with the inverse of theintegraltransform.
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Anintegraltransformis a particular kind of mathematical operator.
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This method is based on theintegraltransformapproach, whereby the wave field (cylinidrical or spherical wave) is represented by a sum (integral) of time-harmonic plane waves.
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In the relatively few cases where a solution can be found, it is often by some kind ofintegraltransform, where the problem is first transformed into an algebraic setting.
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Many common integral transforms used in signal processing have their discrete counterparts.
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Covered topics include special functions, linear algebra, probability models, random numbers, interpolation, integral transforms and more.
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This allows one to gain more insight into the nature of these integral transforms.
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It covers research on fractional calculus, special functions, integral transforms, and some closely related areas of applied analysis.
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The continuous integral transforms are not really separate from each other.
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For instance where there are integral transforms in harmonic analysis for studying continuous functions or analog signals, there are discrete transforms for discrete functions or digital signals.
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There are numerous useful integral transforms.
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These examples are from corpora and from sources on the web. Any opinions in the examples do not represent the opinion of the Cambridge Dictionary editors or of Cambridge University Press or its licensors.

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更新时间:2024/12/28 2:06:40