Results 41 to 50 of about 327,917 (135)
Normal spaces and the Lusin-Menchoff property [PDF]
summary:We study the relation between the Lusin-Menchoff property and the $F_\sigma$-"semiseparation" property of a fine topology in normal spaces. Three examples of normal topological spaces having the $F_\sigma$-"semiseparation" property without the ...
Pyrih, Pavel
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Lusin type theorems for Radon measures [PDF]
We add to the literature the following observation. If \mu is a singular measure on \mathbb{R}^n which assigns measure zero to every porous set and
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A radial uniqueness theorem for meromorphic functions
A classical theorem of Lusin and Privalov states that a meromorphic function in the unit disc, which has radial limit zero on a set which is both of second category and metrically dense in some boundary arc, must vanish identically.
P. J. Rippon
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Smarandache's ratio theorem [PDF]
In this paper we present the Smarandache's ratio theorem in the geometry of the ...
Khoshnevisan, M.
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The Dirichlet problem for the Jacobian equation in critical and supercritical Sobolev spaces. [PDF]
Guerra A, Koch L, Lindberg S.
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Smarandache's Orthic Theorem [PDF]
In this paper We present the Smarandache's Orthic Theorem in the geometry of the ...
Patrascu, I.
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A discrete-to-continuum model of protein complexes. [PDF]
Mariano PM, Bacci M.
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Smarandache’s Orthic Theorem [PDF]
We present the Smarandache’s Orthic Theorem in the geometry of the ...
Patrascu, Ion
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A surprising formula for Sobolev norms. [PDF]
Brezis H, Van Schaftingen J, Yung PL.
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An extension of Eegoroff’s and Lusin’s theorems in operator-valued case
Here, we extend three basic facts from classical measure theory to operator-valued case. At first we show that operator-valued measurable functions may be approximated by simple ones. In the sequel, two fundamental theorems Egoroff and Lusin are extended in operator-valued case.
Bagheri-Bardi, G. A. +1 more
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