Sentence examples for operations needed to implement from inspiring English sources

The new theoretical lower bounds achieve better estimation of the number of required operations needed to implement a single multiplier or a multiplier block.

The usual metric to minimize in the SCM algorithms has been the number of arithmetic operations needed to implement the constant multiplier.

The number of operations needed to implement the MLP are given in [27] for a general MLP structure of J/K/1.

The proposed lower bound presents a reliable estimation of the number of R-operations needed to implement the multiplier block.

The R-operations needed to implement the multiplier block using 3-input additions are obtained with the algorithm PAG for 3-input additions [10].

The R-operations needed to implement the multiplier block using 2-input additions are obtained with the algorithms RAG-n [36] with pipelining, RSG [22], and OFL [7].

The proposed lower bound is closer to the number of R-operations needed to implement the multiplier block than the lower bound of [3].

Then, Theorem 7 establish the lower bound for the number of R-operations needed to implement a prime constant (Ω = 1).

The R-operations needed to implement the multiplier block using 2-input additions are obtained with the algorithm PAG [8], and the R-operations needed to implement the multiplier block using 3-input additions are obtained with the algorithm PAG for 3-input additions [10].

A multiplier block formed with the constants {7,567; 20,406} is illustrated in Example 4. The R-operations needed to implement the multiplier block using 2-input additions are obtained with the algorithm PAG [8].

Finally, Theorem 8 completes the information of Theorems 4 and 7, namely, the lower bound of R-operations needed to implement non-prime constants that have fewer number of factors than the number of subgraphs used in a completely multiplicative graph.