Sentence examples for this solution is given from inspiring English sources

This solution is given by (25) with c = B 1 − 1 β.

A detailed architectural description of this solution is given and the results of preliminary performance analysis, to gauge the capability of this architecture, are described in this chapter.

A graph of this solution is given in Figure 2. Figure 2 Two quite different functions that give nearly the same functional value for (pmb{T = 1}).

This solution is given by u t,x =int_{-infty}^{t}e^{A(t-s)}g(s)h bigl(u(s,x =int_{-inftyad tinmathbb {R}, xinOmega.

The existence of a unique solution for the problem with a linear operator Q is also discussed and this solution is given by a corresponding formula with the Mittag-Leffler function (Theorem 5).

Theorem 4.3 Assume that the conditions of Theorem  3.1 hold, for any μ ∈ M 1 ( H ) there exists a unique solution of measures { μ t } t ≥ 0 ⊂ M 1 ( H ) of (4.1), and this solution is given by P t ∗ μ.

In this case the solution is given for by (2.11).

In this second case, the solution is given by the restriction of (EP).

Then, the solution is given by (2).

for Then, the solution is given by (2.12).

In Step 2, the stability of the solution is given.