Sentence examples for most general class from inspiring English sources

Our aim is to find the most general class of coefficients (g_i) which generate interior (C^{1,1}) regularity.

Arbitrary non-uniform elastic edge restraints represent the most general class of boundary conditions for plate problems, and are encountered in many real-world applications.

In reality, the arbitrary non-uniform elastic edge restraints represent the most general class of boundary conditions, and can provide more optimal space for such drum silencer design.

In this paper we are concerned with the most general class of forced integrate and fire systems, modelled by one first-order differential equation.

In this work, we focus on the most general class of TPU, namely disjunctive TPU (DTPU), and consider the case of weak controllability, that allows one to model problems arising in practical scenarios (e.g. on-line scheduling).

In this paper, we present a new Green's function approach which takes into account QDs of arbitrary shape and semiconductor substrates with the most general class of anisotropy and piezoelectricity.

In 1974, Ćirić [11] introduced Ćirić's quasi-contractions in metric spaces as one of the most general classes of contractive-type mappings, and proved the well-known theorem that every Ćirić's quasi-contraction T has a unique fixed point, which was then generalized to cone metric spaces by [13 15].

Recall that a mapping T : X → X is called a quasi-contraction, if there exists λ ∈ ( 0, 1 ) such that d ( T x, T y ) ≤ λ max { d ( x, y ), d ( x, T x ), d ( y, T y ), d ( x, T y ), d ( y, T x ) }, ∀ x, y ∈ X. Ćirić [1] introduced and studied Ćirić's quasi-contractions as one of the most general classes of contractive-type mappings.

The class of primary self-maps used to generate the self-map from to might contain itself, in the most general case, a class of contractive primary self-maps from to, a class of large contractive self-maps from to, a class of nonexpansive self-maps from to, as well as a class of expansive self-maps from to X.

Since a typical design has been developed for spectrum S D is assumed the most general site class in Quetta city.

The results are obtained in the most general case, being applicable to any class of variational equations described by skew-product flows.