Sentence examples for mappings which controls from inspiring English sources

In particular we show the effect of dilatations on the Jacobian of the mappings which controls what is known as the crowding phenomenon in the literature.

In this paper, we consider multi-Banach spaces, approximate by multiplicatives, and provide some controlled mappings, which are stable by control functions.

Other tools rely on handcrafting the schema mappings, which is not appealing at all.

The class of continuous affine mappings can be replaced by the class of affine mappings which are uniformly Lipschitzian with some constant M>1 in the case of c0, the class of affine mappings which are uniformly Lipschitzian with some constant M>6 in the case of quasi-reflexive James' space J and the class of nonexpansive affine mappings in the case of L-embedded spaces.

Specifically, we consider rotation-based linear mappings which are determined iteratively for Hermite polynomial expansions.

In particular it demonstrates the use of equations for defining abstraction mappings which reduce the state space of the system.

In this section, we investigate monotone mappings which are quasi-contraction mappings.

Nonexpansive mappings are those mappings which have Lipschitz constant equal to one.

There are some half-continuous mappings which are not continuous.

Further, there exist preinvex mappings which are not convex.

However, there exist linearisable mappings which are not projective.