Open access
2013
<jats:p>
A metric space
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<jats:alternatives>
<jats:tex-math notation="LaTeX">(X, d)</jats:tex-math>
<mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML">
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H. Nguyen, A. Phan
· Journal of Convex Analysis · 5 citations
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Open access
May 2013
<jats:p>
For a measure space
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<jats:alternatives>
<jats:tex-math notation="LaTeX">(\Omega,\Sigma,\mu )</jats:tex-math>
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Justyna Jarczyk, J. Matkowski
· Journal of Convex Analysis · 2 citations
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Open access
2005
<jats:p>
Let us assume that a sequence
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<jats:tex-math notation="LaTeX">\{ f_{n} \}_{n=1}^{\infty }</jats:tex-math>
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D. Zagrodny
· Journal of Convex Analysis · 2 citations
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Open access
2010
<jats:p>
Let
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<jats:alternatives>
<jats:tex-math notation="LaTeX">(T, \mathcal{A})</jats:tex-math>
<mml:math xmlns:mml="http://www.w3.org/1998/Math/MathML">
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A. Amir, Hocine Mokhtar-Kharroubi
· Journal of Convex Analysis · 0 citations
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Open access
2019
<jats:p>
Let T be a compact topological space, and let
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<jats:alternatives>
<jats:tex-math notation="LaTeX">C_+(T)</jats:tex-math>
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A. K. Lakmon, K. Musiał
· Journal of Convex Analysis · 0 citations
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Open access
2015
<jats:p>
We show that if μ is a probability measure and X is a Banach space, then the Lebesgue-Bochner space
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<jats:alternatives>
<jats:tex-math notation="LaTeX">L^1(\mu,X)</jats:tex-math>...
M. Fabian, S. Lajara
· Journal of Convex Analysis · 0 citations
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