Sentence examples for relation can be written from inspiring English sources

In the frequency domain, this relation can be written as (2).

This relation can be written as the following equation: i m a g e ( i, j ) = L P ( i, j ) + H P ( i, j ), (4).

For the hardness H, the following relation can be written, σH / Hmean = δσE / Emean with 1.2 ≤ δ ≤ 2 according to the material, the presence and the nature of the substrate.

Considering Eq. (33), the following relation can be written for D min: D_{hbox{min} } = (EI_{0} ),t_{hbox{min} } (37 where t min is a design constraint which could be dependent on some practical requirements.

If we denote the signal created by multiplying elementwise {x[n]} and { e - j 2 π k ^ n N } by { x ^ [ n ] }, the previous relation can be written in the form of X ( ω k ) = ∑ n = 0 N - 1 x ^ [ n ] e - j 2 π k n N, (33).

The dispersion relation can be written down as follows: {K}^2kern1em =left({varepsilon}_{left|right|}left(nu right)left 1-{varepsilon}_{perp}left 1-{varepsilont)right)/left(left(1-{varepsilon}_{perp}left(nu right){varightlon}_{left|right|}left(nu right)right)right), (3)where ε z  = ε ||, ε x  = ε ⊥.

The resulting flux force relations can be written entirely in terms of conventional transport coefficients: transference numbers, electrical conductivity, diffusion coefficients of electroneutral electrolytes and intra-diffusion coefficients.

At a distance z from the mid-plane, the strain displacement relations can be written as follows: ε xx = ∂ u ∂ x − z ∂ θ ∂ x, γ xz = − θ + ∂ w ∂ x.

These relations can be written in the form begin{aligned} x phi _j x)=alpha _j phi _{j+1}(x) +beta _j phi _j x) + gamma _jphi _{j-1}(x), quad quad j=0,1,2,ldots, end{aligned} (2.1 where the (alpha _j, beta _j, gamma _j) are real, (alpha _jne 0), (phi _{-1}(x equiv 0), (phi _0 x equiv 1).

These relations can be written symbolically as: :1 mg = 0.001 g :1 km = 1000 m In the early days, multipliers that were positive powers of ten were given Greek-derived prefixes such as kilo- and mega-, and those that were negative powers of ten were given Latin-derived prefixes such as centi- and milli-.

Relation (3.1) can be written as (3.5).