The phrase "analogous expression" is correct and usable in written English.
It can be used when discussing a phrase or term that has a similar meaning or function to another phrase or term in a different context.
Example: "In this context, the term 'digital footprint' serves as an analogous expression to 'online presence.'"
Alternatives: "similar phrase" or "comparable term."
Bird et al. (1960) and Savins (1969) gave an analogous expression of Darcy's law for power law fluids (Eq. 2).
The next result gives the analogous expression of the fuzzy gH-derivative in terms of the derivatives of the endpoints of the level sets.
An analogous expression was also obtained for the radial solid phase hold-up distribution and has enabled the proposition of a criterion for existence of radial transport gradient in gas-induced stirred tanks (GIST).
It is instructive to compare the real wage elasticity in Equation (37) with the analogous expression in (27), which ignored wealth effects and assumed the supply of the imported good y was perfectly elastic23.
It remains a difficult problem even to conjecture what might be an analogous expression to the formula for P ( 3, n ) in the theorem for P ( k, n ) when k ≥ 4. In this section, we shall prove our theorem directly.
R e c a l l = N L - F N L - F P L - E C L N L, (17) P r e c i s i o n = N L - F N L - F P L - E C L N L - F N L + F P L + E C L (18). and an analogous expression for heavy vehicles.
It is worth noting that (9) corresponds to the analogous expressions reported in [7] and in [10].
The development of this hypothesis has led, with some other assumptions, to an expression which has been experimentally verified and compared with analogous expressions available in literature.
Following the same argument as previously, and defining, we obtain analogous expressions to (16) and (20) for this case as follows: (34).
Analogous expressions are obtained with the use of the parameterv=1−(R2/R2′)2, (∣v∣⪡1) where 2R2′ is the length of the other axis of the spheroidal boundary.
Moreover, d ˜ ( d ˜ ω ) = 0. d and d ˜ have analogous expressions, i.e., for ω ( x ) = ∑ I ω I ( x ) d x I, we have d ω ( x ) = ∑ I ∑ k = 1 n ∂ ω I ∂ x k d x k ∧ d x I. and d ˜ ω ( x ) = ∑ I ∑ k = 1 n ∂ ˜ ω I ∂ x k d x k ∧ d x I, where ∂ denotes the ordinary derivative and ∂ ˜ the weak derivative.
