The phrase "arithmetic formulation" is correct and usable in written English.
It can be used in contexts related to mathematics, particularly when discussing the expression or representation of mathematical concepts or problems.
Example: "The arithmetic formulation of the problem allows for a clearer understanding of the underlying principles."
Alternatives: "mathematical expression" or "numerical representation".
We introduce methods of using arithmetic formulations and Latin squares to construct mixed orthogonal arrays of strength 3.
Present kinematic study does a value addition to the closed-loop control [9],[31] technique as it discusses intriguing yet solvable arithmetic formulations (of input waveforms) in Lighthill frame to run a sophisticated biological process (fishlike undulatory/oscillatory motion).
In 1936, Gerhard Gentzen succeeded in giving a proof of the consistency of first-order arithmetic in a formulation based on predicate logic without the epsilon symbol.
The arithmetic results from the formulation of an EMMS analysis for the calculation of drag coefficient between the co-existing phases in a CFB riser were implemented in a CFD code and three dimensional simulations of the isothermal flow of a 1.2 MWth CFBC unit were performed.
This formulation of Frege Arithmetic, in terms of Numbers and the General Principle of Identity, puts the Julius Caesar problem (described above) into better perspective; the condition '#F=x' is defined for arbitrary concepts F and objects x.
This paper studies the maximum entropy probabilistic density function reconstruction method based on cumulant arithmetic of linearized load flow formulation, and then develops a maximum entropy based PLF (ME-PLF) calculation algorithm for power system integrated with wind power generation (WPG).
We also describe a number of techniques that increase the efficiency of the system based on lazy evaluation, use of floating-point filters, arbitrary floating-point arithmetic with error bounds, and lower-dimensional formulation of subproblems.
This book treats the arithmetic theory of elliptic curves in its modern formulation, through the use of basic algebraic number theory and algebraic geometry.
While accepting the arithmetic definition of the continuum, he questions the fact that (as with Dedekind and Cantor's formulations) the (irrational) numbers so produced are mere symbols, detached from their origins in intuition.
Isabelle/ZF has been used to prove equivalent formulations of the Axiom of Choice, formulations of the Well-Ordering Principle, as well as the key result about cardinal arithmetic that, for any infinite cardinal κ, κ · κ = κ (Paulson and Grabczewski 1996).
