Sentence examples for order divergence from inspiring English sources

This article mainly concerns double obstacle problems for second order divergence type elliptic equation divA x, u, ▽u) = divf(x).

Let Ω be a bounded open set of R n, n ≥ 2. We consider the second order divergence type elliptic equation (also called A-harmonic equation or Leray-Lions equation) div A ( x, u ( x ), ∇ u ( x ) ) = div f ( x ).

In the main part of this paper, the authors develop a theory of Hardy space associated with L, where L is a higher order divergence form elliptic operator with complex bounded measurable coefficients.

Lateral spacer transfer can introduce an additional pattern of spacer content similarity, which we term order divergence events (ODEs).

To infer order divergence and deletion events in a set of CRISPR arrays, we begin by constructing a spacer graph from the arrays.

Likewise, the inclusion of Emiliania within the clade containing all chlorophytes and streptophytes probably stems from the considerable gene order divergence displayed by this haptophyte compared to the two other algae carrying secondary chloroplasts and the red algae [ 31].

In particular, we propose a high order divergence-free reconstruction for the magnetic field that uses the face-centered values.

We consider the second-order divergence type elliptic equation (also called -harmonic equation or Leray-Lions equation): (1.1).

Such formulations are widely used for particle scattering analysis, optical near field calculation, etc. Results are obtained with higher-order, divergence- and curl-conforming basis functions on iso-parametric, tetrahedral meshes.

Consider an elliptic second-order divergence operator L (including a boundary condition on ∂Ω) and define a Hardy space by imposing the non-tangential maximal function of the extension of a function f via the Poisson semigroup for L to be in L1.

However, by default, the order is preserved, and ordered divergence models are estimated.