Sentence examples for optimal completion for from inspiring English sources

Again, say for the sake of contradiction that we have an optimal completion for which a component C′ of B contains two or more -paths.

Say that is an optimal completion for which an odd π - path P1 and an even π - path P2 are contained in different components of B, neither of which is an even 2-chain.

Therefore, for incomplete data update, we prefer the nearest prototype strategy for hard clustering to the optimal completion strategy for fuzzy clustering.

OCSFCM OCSFCM is the algorithm proposed in [9] using the optimal completion strategy for incomplete data updates while clustering in the data space.

As a kernel-based extension to OCSFCM, a kernel-based fuzzy c-means algorithm (KFCM) was proposed in [27] using a kernel-induced metric in the data space instead of the conventional Euclidean metric and the optimal completion strategy for incomplete data handling.

Due to the ever-increasing necessity of producing oil reservoirs optimally by improving oil recovery, minimizing water production and better maintenance of reservoir pressure, engineers are plagued with challenges such as optimal completions zones for injectors and producers, optimal flood pattern to adopt and number/type of producers and injectors to use in oil field waterflood development.

Hence, engineers are regularly plagued with challenges such as optimal completions zones for injectors and producers, optimal flood pattern to adopt and number/type of producers and injectors to use in waterflood field development so as to improve oil recovery, but reduce water production.

In our opinion, the incomplete data update approach in the nearest prototype strategy is a special case of that in the optimal completion strategy regardless of fuzziness for the membership of each vector.

If instead p Π, γ is even, then δ = 0, and the argument for constructing an optimal completion proceeds similarly, except that no - paths will remain after forming a maximal collection of 2-bracelets, eliminating the need for Step 4. □ Given genomes, the following algorithm constructs an optimal completion in O(N) time.

□ We next establish two necessary conditions on optimal completions by culling the set of possible adjacencies of any such completion.

We find that ligation can be driven to near completion for most tethered mononucleotides under optimal conditions.