A property of quasi-complements
Robert H. Lohman (1974)
Colloquium Mathematicae
Similarity:
Displaying similar documents to “A remark on the uniqueness of quasi continuous functions.”
A property of quasi-complements
A generalization of Ćirić quasi-contraction
T. K. Pal, M. Maiti (1977)
Matematički Vesnik
Similarity:
On the geometric definition of the quasi-conformality
Cabiria Andreian Cazacu (1981)
Annales Polonici Mathematici
Similarity:
Quasi-inverses of morphisms
Roman Sikorski (1974)
Fundamenta Mathematicae
Similarity:
Versatile asymmetrical tight extensions
Olivier Olela Otafudu, Zechariah Mushaandja (2017)
Topological Algebra and its Applications
Similarity:
We show that the image of a q-hyperconvex quasi-metric space under a retraction is q-hyperconvex. Furthermore, we establish that quasi-tightness and quasi-essentiality of an extension of a T0-quasi-metric space are equivalent.
Generation of Quasi-Moiré Patterns: Fractality and Percolation
Pablo F. Meilán, Mariano Creus, Mario Garavaglia (2000)
Visual Mathematics
Similarity:
On perturbation theory of a system of quasi-linear ordinary differential equations
S. K. Ghosal, M. Chatterjee (1974)
Matematički Vesnik
Similarity:
On the maximum and the minimum of quasi-continuous functions
Tomasz Natkaniec (1992)
Mathematica Slovaca
Similarity:
Quasi topology and fine topology
Bent Fuglede (1965-1966)
Séminaire Brelot-Choquet-Deny. Théorie du potentiel
Similarity:
On Quasi-Normality of Two-Sided Multiplication
Amouch, M. (2009)
Serdica Mathematical Journal
Similarity:
2000 Mathematics Subject Classification: 47B47, 47B10, 47A30. In this note, we characterize quasi-normality of two-sided multiplication, restricted to a norm ideal and we extend this result, to an important class which contains all quasi-normal operators. Also we give some applications of this result.
The quasi topology associated with a countably subadditive set function
Bent Fuglede (1971)
Annales de l'institut Fourier
Similarity:
This is a general study of an increasing, countably subadditive set function, called a capacity, and defined on the subsets of a topological space . The principal aim is the study of the “quasi-topological” properties of subsets of , or of numerical functions on , with respect to such a capacity . Analogues are obtained to various important properties of the fine topology in potential theory, notably the quasi Lindelöf principle (Doob), the existence of a fine support (Getoor), and...