Sentence examples for strong optimization from inspiring English sources

Lee said the cross-screen optimization builds on existing Tremor technology: "First you need a really strong optimization engine — the ability to take all of the signals associated with the ad request and figure out what's signal and what's noise, and use that to affect future placements".

Looking at the performance tests released by Intel [ 54], the baseline improvement of supporting two Intel Sandy Bridge by offloading the heavy parallel computational to an Intel Xeon Phi gives an average improvement of 1.5 in the scalability of the application that can reach up to 4.5 of gain after a strong optimization of the code.

As the associated impact of the second diode on the IV curve of a solar cell is generally strong, an optimization of the edge region is sought.

Although the overall prediction does not appear to be that strong, further optimization and preselection of patients on the basis of uniform disease-modifying anti-rheumatic drug (DMARD) treatment regimens are likely to yield stronger predictive values.

The evaluation results on 30 benchmark functions of CEC2014 test suite demonstrate that AAVS-EDA possesses stronger global optimization efficiency than traditional GEDAs.

Golestani and Nobakhtian [17] derived the strong KKT optimality conditions for nonsmooth multiobjective optimization.

Genetic algorithms have a strong ability for optimization, but are slow unless initial parameters are close to optimal.

As the execution times indicate, there is a strong need for optimization,8 especially in terms of parallelization.

To improve safety and serviceability of super-tall buildings in strong winds, aerodynamic optimization of building shapes is considered to be the most efficient approach.

Although slight bent appears at the central part of the DTDP block from the geometry quantum optimization, strong crystallinity are found for both molecules.

Omitting details, we begin by converting (4) into an equivalent unconstrained problem: namely, minimize (with respect to w∈ℝ n ), (5) Next, we use strong duality from optimization theory in order to derive an upper bound B on the norm of the optimal solution of our unconstrained problem (Appendix C.1).