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In this concept, directional selection favoring a new mutation results in a rapid increase in the frequency of the selected allele along with the background haplotype in which the mutation arose.
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We point out the fact that the concept of directional hidden contractions really generalizes the concept of directional multivalued k-contractions.
To measure this anisotropy, we have generalised the previous equation and introduced the concept of directional resistance, by considering the heat flux q θ(t) in the direction θ in (0,π/2) with the normal of the interface.
In this article, we first introduce the concept of directional hidden contractions in metric spaces.
The road constraints are handled using the concept of directional process noise.
The following example show that the concept of directional hidden contractions is indeed a proper extension of classic contractive maps.
The Kapitza resistance of these interfaces is also studied, with a proposed methodology in this article, introducing the concept of directional thermal resistance.
This extends the elementary results for the full-space to the half-space with free surface and firmly establishes the concept of directional energy density.
In Section 2, in order to carry on the development of metric fixed point theory, we first introduce the concept of directional hidden contractions in metric spaces.
In order to carry on such development of classic metric fixed point theory, we first introduce the concept of directional hidden contractions as follows.
The concept of directional nonlocality is defined to describe the inherent characteristics of concrete tensile cracks affecting the compressive behavior as well as the tensile behavior of concrete.
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