Sentence examples for transform in time from inspiring English sources

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A compressed core business, even in a long-established industry, can become altogether obsolete if a company fails to transform in time.

The Laplace transform in time and discrete Fourier transform in space are applied to get Green's functions of the semi-discretized equations in unbounded domains with single-source.

It is shown that the dual nature of wavelet transforms, being a simultaneous transform in time and frequency, permits adaptation of a number of traditional system identification and analysis schemes.

The proposed approach is first exposed in a detailed manner: it is based on Laplace transform in time, in vacuo eigenvector expansion with time-dependent coefficients for the structural dynamics and boundary-integral formulation for the fluid.

The solutions obtained by this new approach are shown to agree identically with those obtained by using the Laplace transform in time only, a technique that enforces the proper start-up condition implicitly (hence, the same error cannot be committed).

Compared to Fourier transform, wavelet transform (WT) is a local transform in time and frequency domain, which can be used to extract information from signal effectively.

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At the Department of Neurology, University Medical Centre Ljubljana we included a new parameter for spirography analysis, the wavelet transform scalogram calculated with the wavelet analysis method using the Morlet wavelet transform in time-frequency representation, to increase the specificity and sensitivity of the CAS [ 12].

Levi's given name was transformed, in time, to the Levite tribal honorific Halevi (The Levite, in Hebrew).

If they are allowed to set an agenda, and are given high political backing, then the modest document coming out of the summit could be transformed in time into a world-changing process.

It was supposed to be transformed in time for the 2010 games but work only started post-games and they're still finishing it off.

Mapped coordinates are used to smoothly transform in both time and space the moving domain onto a logically rectangular domain which is fixed in time.

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