Sentence examples for complete pm from inspiring English sources

This article represents the first published application of a full-scale photochemical grid model with diagnostic meteorological data to simulate PM concentrations in the SJV and is the first study outside of the Los Angeles area to include complete PM model performance statistics.

In all cases, the genetic and physical positions were expressed as percentages of the total genetic distance of the LG or the complete PM length.

Finally, functionally important residues for MLO susceptibility proteins have been inferred by the association of naturally occurring and induced mutations with partial or complete PM resistance [ 11, 12, 21– 25].

So far it remains to investigate whether Theorem 3.20 can be extended to a complete PM-space?

Let A and B be non-void closed subsets of a complete PM-space ((X,F,*)) with ∗ of Hadžić-type such that (A_{0}) and (B_{0}) are non-void.

In fact, given nonempty closed subsets A and B of a complete PM-space ((X, F,*)), a contraction non-self-mapping (T : A to B) does not necessarily has a fixed point.

Let ((M,F,tau_{T})) be a complete pms under a continuous t-norm T of H-type such that (operatorname{Ran}F subset D^).

Also, we describe the construction of more complete PMs required to accurately represent the scaffold genome assembly.

Let (left( {X,F,,Delta } right)) a (G -complete PM-space and let (T :biG -completes_{{i in bar{p}}} {A_{i} } to bigcupnolimits_{{i in bandp}}} {A_{i} }) be a (p)-cyclet (alpha)-(psi)-Type generalized contraction satisfying the following conditions: 1. (D = dleft( {A_{i},;A_{i + 1} } right) > 0,quad forall i in bigcupnolimits

In 1972, Sehgal and Bharucha-Reid [2] obtained a generalization of the Banach contraction principle on a complete Menger PM-space, which is a milestone in developing fixed point theory in a Menger PM-space.

Let ((X,F,Delta)) be a complete Menger PM-space, where Δ is of Hadžić-type.