Specific Points and Sets for Some Generalized Concepts
Specific Points and Sets for Some Generalized Concepts
In this paper, first of all we present preliminary, definitions and results. We also present some specific points and set of a topological space and other generalized concepts such as p-open and s-open sets. We investigate the most important characteristics property of a p-regular, s-regular and super p-regular. We have a generalized version of main results.
FOS: Mathematics, s-open, s-closed, p-open, p-closed, p-regular-open, s-regular-open, p-irresolute, p-frechet, p-super-frechet, a quasi-p-frechet, p-housdorff, p-regular, super-p-regular., s-open, s-closed, p-open, p-closed, p-regular-open, s-regular-open, p-irresolute, p-frechet, p-super-frechet, a quasi-p-frechet, p-housdorff, p-regular, super-p-regular., Mathematics
FOS: Mathematics, s-open, s-closed, p-open, p-closed, p-regular-open, s-regular-open, p-irresolute, p-frechet, p-super-frechet, a quasi-p-frechet, p-housdorff, p-regular, super-p-regular., s-open, s-closed, p-open, p-closed, p-regular-open, s-regular-open, p-irresolute, p-frechet, p-super-frechet, a quasi-p-frechet, p-housdorff, p-regular, super-p-regular., Mathematics
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