Sentence examples for for a regular function from inspiring English sources

Its integrity is an important precondition for a regular function of the circulatory system.

We say that ρ is a regular function semimodular if (rho (alpha f) = 0) for every (alpha> 0) implies (f=0) ρ-a.e.; We say that ρ is a regular function modular if (rho(f) = 0) implies (f=0) ρ-a.e.

a Regular function of leptin.

Let ρ be a regular function pseudomodular.

Hence, this part is a regular function.

And obviously, when (k=1), a k-regular function is a regular function.

Definition 2.2 Let ρ be a regular function pseudomodular.

Let ρ be a regular function pseudomodular; (a) we say that ρ is a regular convex function semimodular if ρ ( α f ) = 0 for every α > 0 implies f = 0 ρ-a.e.; (b) we say that ρ is a regular convex function modular if ρ ( f ) = 0 implies f = 0 ρ-a.e.  .

On the other hand, in many applications the dynamic is described by a differential operator also depending on the state variable, like (a(x)x')' for some sufficiently regular function a(x), which can be everywhere positive [non-negative] (as in the diffusion [degenerate] processes), or a changing sign function, as in the diffusion-aggregation models (see [7], [11 13]).

For a regular data function f, (N= {inf_{1leq kleq K}} N_{k}) and (omega= frac{3pi}{2}) then for all ϵ positive we obtain an order of convergence (N^{epsilon-0,044484}) for non-conforming decomposition.

For a regular data function f, let (N= {inf_{1leq kleq K}} N_{k}), then for all ϵ positive the convergence in the case of the velocity is (N^{epsilon- 1 }) for (omega=2pi); the convergence in the case of the velocity is (N^{epsilon- 1,0888}) for (omega= frac{3pi}{2}).