In this paper, we discuss about Inclusion Measure for ranking the Interval Valued Neutrosophic Sets (IVNSs) by using some distance measure concepts. is an easy way to understand method between IVNSs. We finally illustrate a multi attribute decision making problem reveal strength and usefulness of Measure.

As a framework for handling low Mach number limits we consider notion of measure-valued solution the incompressible Euler system which explicitly formulates usually suppressed dependence on pressure variable. We clarify in sense such is generated as limit and state sufficient conditions this convergence. For special case pressure-free solutions are able to give only itself. necessary condition ...

The question of “levels of selection” has received a great deal of attention and controversy in the biological literature but relatively little attention in the mathematical literature. In this lecture we brie y review some background and formulate some models of multitype populations undergoing mutation and selection including multilevel selection. The main tool is a related dual processes whi...

We present a general formalism for giving a measure space paired with a separable Hilbert space a quantum version based on a normalized positive operator-valued measure. The latter are built from families of density operators labeled by points of the measure space. We especially focus on various probabilistic aspects of these constructions. Simple or more elaborate examples illustrate the proce...

Uncertainty measures can supply new points of view for analyzing data and help us to disclose the substantive characteristics of data sets. Some uncertainty measures for single-valued information systems or single-valued decision systems have been developed. However, there are few studies on the uncertainty measurement for interval-valued information systems or interval-valued decision systems....