Sentence examples for for which there exist from inspiring English sources

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Vedism is the oldest stratum of religious activity in India for which there exist written materials.

We tested the accuracy of coverage of Genotator in three separate diseases for which there exist specialty curated databases, Autism Spectrum Disorder, Parkinson's Disease, and Alzheimer Disease.

A class of full or triangular matrices R is described for which there exist banded matrices B such that the product BR is also banded.

This result applies, also for non-linear transport equations, and conditions for which there exist no rigorous mathematical description of the most energy efficient state.

On the other hand, in engineering thermodynamics, dissipation and irreversibility are analyzed using the entropy generation, for which there exist two principle of extrema too, the minimum and the maximum principle.

Compared to English, for which there exist numerous tests and batteries for the assessment of acquired deficits of language, the tools available to assess French-speaking individuals are much more limited.

This battery of biomarkers was akin to those formerly applied on mussels of 3.5 4.5 cm shell length for which there exist biomarker reference values in the studied geographical areas.

Taking as examples the two cases of hydrogen air and methane air systems for which there exist reduced kinetic schemes characterized by two independent scalar variables only, it is shown that the mean chemical production rate can be in a general way expressed as the product of a mixing factor, depending on the segregation of species due to turbulence, with a reaction rate factor.

Diameter with width k of a graph G, k-diameter, is defined as the minimum integer d for which there exist at least k internally disjoint paths of length at most d between any two distinct vertices in G. Denote by Dc G) the c-diameter of G and κ(G) the connectivity of G.

This, however, is not true for all statements for which there exist weak counterexamples.

10

Suppose that is an -accretive operator for which there exist and such that (3.6).

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