Results 111 to 120 of about 789 (128)
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1984
Let \(\Omega\) be a Lebesgue-measurable subset of \({\mathbb{R}}^ n\), M(\(\Omega)\) the space of all Lebesgue-measurable functions on \(\Omega\) to \({\mathbb{R}}\) and \(T_ 0(\Omega)\) its subspace of all totally measurable functions [in the sense of \textit{N. Dunford} and \textit{J. T.
De Pascale, E., Trombetta, G.
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Let \(\Omega\) be a Lebesgue-measurable subset of \({\mathbb{R}}^ n\), M(\(\Omega)\) the space of all Lebesgue-measurable functions on \(\Omega\) to \({\mathbb{R}}\) and \(T_ 0(\Omega)\) its subspace of all totally measurable functions [in the sense of \textit{N. Dunford} and \textit{J. T.
De Pascale, E., Trombetta, G.
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2014
In this paper, we have introduced a sequence space \(l_p(r,s, t; B^{(m)})\), \(1\le p< \infty \) and proved that the space is a complete normed linear space. We have also shown that the space \(l_p(r,s, t; B^{(m)})\) is linearly isomorphic to \(l_p\) for \(1\le p< \infty \).
Amit Maji, P. D. Srivastava
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In this paper, we have introduced a sequence space \(l_p(r,s, t; B^{(m)})\), \(1\le p< \infty \) and proved that the space is a complete normed linear space. We have also shown that the space \(l_p(r,s, t; B^{(m)})\) is linearly isomorphic to \(l_p\) for \(1\le p< \infty \).
Amit Maji, P. D. Srivastava
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Minimal sets for the Hausdorff measure of noncompactness and related coefficients
Nonlinear Analysis: Theory, Methods & Applications, 2001MALUTA, ELISABETTA, S. Prus
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Measure of noncompactness of matrix operators on some difference sequence spaces of weighted means
Computers and Mathematics With Applications, 2011M Mursaleen
exaly
Abstract Cauchy problem for fractional differential equations
Nonlinear Dynamics, 2012JinRong Wang, Yong Zhou, Michal Fečkan
exaly