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<title>2006, Studia Mathematica 5</title>
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<dc:date>2026-04-19T11:30:02Z</dc:date>
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<title>10th International Conference on Functional Equations and Inequalities, Będlewo, September 11-17, 2005</title>
<link>http://hdl.handle.net/11716/6649</link>
<description>10th International Conference on Functional Equations and Inequalities, Będlewo, September 11-17, 2005
Choczewski, Bogdan
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<dc:date>2006-01-01T00:00:00Z</dc:date>
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<title>9th International Conference on Functional Equations and Inequalities, Złockie, September 7-13, 2003</title>
<link>http://hdl.handle.net/11716/6648</link>
<description>9th International Conference on Functional Equations and Inequalities, Złockie, September 7-13, 2003
Choczewski, Bogdan
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<dc:date>2006-01-01T00:00:00Z</dc:date>
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<title>Second Hukuhara derivative and cosine family of linear set-valued functions</title>
<link>http://hdl.handle.net/11716/6647</link>
<description>Second Hukuhara derivative and cosine family of linear set-valued functions
Piszczek, Magdalena
Let $K$ be a closed convex cone with the nonempty interior in a real Banach space and let $cc(K)$ denote the family of all nonempty convex compact subsets of $K$. If $\{F_t : t ≥ 0\}$ is a regular cosine family of continuous linear set-valued functions $F_t:K → cc(K), x ∈ F_t(x)$ for $t ≥ 0, x ∈ K$ and $F_t ᴑ F_s = F_s ᴑ F_t$ for $s; t ≥ 0$, then&#13;
\[D^2F_t(x) = F_t(H(x))\]&#13;
for $x ∈ K$ and $t ≥ 0$, where $D^2F_t(x)$ denotes the second Hukuhara derivative of $F_t(x)$ with respect to $t$ and $H(x)$ is the second Hukuhara derivative of this multifunction at $t = 0$.
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<dc:date>2006-01-01T00:00:00Z</dc:date>
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<title>Some properties of convex and *-concave multifunctions</title>
<link>http://hdl.handle.net/11716/6646</link>
<description>Some properties of convex and *-concave multifunctions
Piątek, Bożena
We investigate some properties of *-concave and convex multifunctions on the real line with convex bounded closed values. In particularly we consider the Hadamard inequality and the Hardy-Littlewood-Pólya majorization theory in the case of multifunctions.
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<dc:date>2006-01-01T00:00:00Z</dc:date>
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