In this paper, we use the following classical distributional spaces.
The 4 genetic groups exhibited unique distributional patterns in geographic space.
In the concrete examples of nonlocal balance laws here, the curves are (L^p) bounded, weakly continuous weak solutions and narrowly continuous distributional solutions with values in the space of signed Radon measures, respectively.
We show in the present paper that the solutions of these BVPs amount to solve the Poisson equation on flat tori in the distributional sense i.e. in the space of doubly periodic Schwartz distributions on the Euclidean plane E 2 = R 2 or C [6], [7].
We characterize distributional chaos for linear operators on Fréchet spaces in terms of a computable condition (DCC), and also as the existence of distributionally irregular vectors.
In this study, we propose a new strategy, called Progressive Latin Hypercube Sampling (PLHS), which sequentially generates sample points while progressively preserving the distributional properties of interest (Latin hypercube properties, space-filling, etc)., as the sample size grows.
A few very recent studies use cognitive space to explore skilled migrant-native distributional impacts.
The representation of the data in multiple formats in persistent public classroom displays was intended to support the development of an understanding of the distributional characteristics of earthquakes across the dimensions of space, intensity, and time (see Fig. 2).
For example, students were expected to develop an understanding of the distributional characteristics of earthquakes across the dimensions of space, intensity, and time and understand how information from wave information is used to determine these characteristics.
In this paper, we not only obtained the representation of Schrödingerean harmonic functions but also gave a sufficient and necessary condition between the Schrödingerean distributional function and its derivative in the Schrödingerean Hardy space.
