Sentence examples for by defining a fixed from inspiring English sources

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The problem was solved by defining a fixed number of moments of the one dimensional distributions.

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The ligand uptake, displayed in counts per minute (min), was converted to kilobecquerel (KBq) by defining a quantification factor using a fix amount of 111Indium in a water phantom as a reference.

The sign ambiguity of forms can be fixed by defining an orientation on G.

A two-dimensional problem of sound propagation in the frequency domain is handled, defined by a fixed position emitting source, which pulses in a frequency range, and receptor.

The mean image intensity (I mean) was also defined by a fixed threshold as a percentage of maximum SC SPECT image intensity within the ALV or the spleen.

Following the wavelet shrinkage idea which was proposed by Donoho and Johnstone [22], the curvelet shrinkage operators can be taken as a soft thresholding function defined by a fixed threshold, that is, (16).

The term svabhāva/sabhāva does not feature in the sūtras/suttas and its rare mentions in other Sarvāstivāda and Theravāda canonical texts offer no account of dharma as defined by a fixed intrinsic nature that verifies its real existence.[10] This situation changes significantly in the post-canonical literature, in which svabhāva becomes a standard concept extensively used in dharma exegesis.

Recall was particularly difficult for those who did not have a type of work defined by a fixed schedule, for example housewives.

Then the boundary value problem (1.1) has at least one solution on J. Proof We will use Schaefer's fixed point theorem to prove that A, defined by (3.1), has a fixed point.

then the impulsive q k -difference Langevin boundary value problem(1.4) has at least one solution on J. Proof We shall use Schaefer's fixed point theorem to prove that theoperator defined by (3.1) has a fixed point.

Theorem 3.3 Suppose that there exists a constant M > 0 such that | f ( t, x ) | ≤ M for each t ∈ [ α − 2, α + T ] N α − 2 and all x ∈ R. Then problem (1.3) has at least one solution on [ α − 2, α + T ] N α − 2. Proof We shall use Schaefer's fixed point theorem to prove that the operator F defined by (3.1) has a fixed point.

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