The phrase "arithmetic implementation" is correct and usable in written English.
It can be used in contexts related to programming, mathematics, or computer science where you are discussing the execution or realization of arithmetic operations or algorithms.
Example: "The arithmetic implementation of the algorithm significantly improved the processing speed of the application."
Alternatives: "mathematical execution" or "numerical implementation".
The fixed-point number system is of widespread interest in the FPGA community because of the highly efficient arithmetic implementations possible when compared to what can be achieved with floating-point arithmetic.
For instance, fixed-point has simple arithmetic implementations, while floating-point and LNS provide a wide representation range.
The linear algebraic equations that determine the dipole moments m j of the individual subunits (here j is an index that distinguishes individual subunits) are solved using the complex-arithmetic implementation of the gmres algorithm described by Frayssé et al. [14]; we terminate the algorithm and record the dipole moments m j once the normwise backward error drops below 10−6.
This paper presents the application of distributed arithmetic in implementation of digital filter in FPGA structures.
The constant multiplications referred here are expressed in fixed-point arithmetic because implementations in this number representation have higher speed and lower cost, thus being usually employed in DSP algorithms [1 25, 30 40].
In this letter, we develop a fixed-point arithmetic, low precision, implementation of an exponentially weighted moving average (EWMA) that is used in a neural network with plastic weights.
The papers are organized in topical sections on physical implementation; arithmetic; programming and data structures; modelling; synthesis and optimization; and alternative technologies.
The unweighted pair group method with arithmetic mean (UPGMA) implementation in PHYLIP v3.67 (Felsenstein 1989) was used to infer a rooted tree from the distance matrix.
We began the rational-number implementation by implementing arithmetic operations in terms of three unspecified functions: rational, numer, and denom.
Functions that implement fixed-point arithmetic, for use in your implementation of the advanced scheduler.
