Sentence examples for a closed integration from inspiring English sources

Exact(2)

This system will also help to determine device arrangement and size in ultra-large-scale integrated (ULSI) circuits in a closed integration system.

This system will also help us to determine device arrangement and size in the system on a chip (SoC) in a closed integration system.

Similar(58)

Imagine if the company had instead built a platform that only functioned with IFTTT-approved devices, following a closed, vertical integration model.

The convergence rate of the analytic expression is fast one iteration for small closed integration domains, and slower for open integration domains when compared to the Monte Carlo integration method.

Although it is difficult to express the function in a closed form without integration, it is a one-dimensional integral with finite limits, and its integrand only composes of elementary (exponential and trigonometric) functions, while the function actually is a two-dimensional integral of exponential function with infinite limits according to (A.2) in Appendix.

In addition, when t a = t b, a closed form without integration exists for ibb and suited optimization is available.

Because of the logistic (or probit) link function, the Bayes factor can no longer be evaluated in a closed form; instead, the integration over a prior distribution of β requires a numerical method such as the Laplace approximation (cf. Guan and Stephens 2008), which can be prohibitively slow for a genome-wide analysis.

The integration of a closed loop control library which is directly generated from a Simulink model allows to build-up a hybrid system, where the graded properties of the thermo-mechanical process can be adjusted by the process engineer in a simple way.

This integration delivers a closed loop for all the phases involved in ML development including data prep, feature engineering, training, experimentation, hyperparameter tuning, model management and scalable deployment.

Unfortunately, a closed form solution cannot be derived for the integration in (6).

The integration above can be evaluated in a closed form with the generalized Cauchy-Binet formula (see, e.g., [7, Corollary ]).

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