Sentence examples for there exists a relation from inspiring English sources

For both strained and non-strained devices there exists a relation between the two plateau values and a y ∼ (x 1/4 law is found for the experimental data where x= SIplateau(L3/WNot), y = Iplateau (L/t W), SplateauI and Iplateau are the plateau values of SI and I, respectively, and Not is the density of the oxide traps responsible for the 1/f noise observed.

Importantly, herewith there exists a relation between quantifiable viscoelastic properties of a biofilm that relates with their structure and composition that goes beyond the possibilities of microscopic imaging techniques.

(Click to enlarge) The final check – and in my opinion, the most interesting one – is to what extent there exists a relation between the number of pledges per capita, and GDP per capita.

In conclusion, there exists a relation between the defined AD and the impact of training samples in characterising it based on their threshold values.

Then, there exists a relation between the Fibonacci coefficient matrices as A ( k + 1 ) = D k A, k = 0, 1, …, n, (2.11).

There exists a relation between the points from two images shooting from different viewing angles if the points lie on the same 3D plane.

There exist a relation in plants stress and the increased rigidity of cell walls of plants grown with ample available silica [26, 27].

So there exists a complicated relation between the variations of each inverter's output power and their droop coefficients when the load in the microgrid changed.

4. Regarding the statistical asymptotic agreement Bohr notes, "As far as the frequencies are concerned we see therefore that in the limit where n is large there exists a close relation between the ordinary theory of radiation and the theory of spectra based on [the quantum postulates].

A set X with a relation s ⊂ X × X is countably orderable with respect to s if for every nonempty subset W ⊆ X there exists a well-ordered relation μ on W such that v μ w ⇒ v s ∗ w for every  v, w ∈ W, v ≠ w. implies that W is at most countable.

A problem \(X\) is in \ \textbf{NP}\) just in case there exists a polynomial decidable relation \(R x,y)\) and a polynomial \(p(x)\) such that \(x \in X\) if and only if \(\exists y \leq p(\lvert x\rvert) R x,y)\).