Results 11 to 20 of about 12,972,182 (333)
AN EXTREMAL PROBLEM FOR UNIVALENT FUNCTIONS [PDF]
Analele Universităţii Constantin Brâncuşi din Târgu Jiu : Seria Economie, 2010 Let S be the class of functions f(z)=z+a2z 2 …, f(0)=0, f′(0)=1 which are regular and univalent in the unit disk |z| x the equation φ′( x)=0 does not have real roots. Since S is a compact class, there exists x .
Miodrag IOVANOV
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Bilevel programs with extremal value function: global optimality [PDF]
International Journal of Mathematics and Mathematical Sciences, 2005 For a bilevel program with extremal value function, a necessary and sufficient condition for global optimality is given, which reduces the bilevel program to a max-min problem with linked constraints. Also, for the case where the extremal value function
Abdelmalek Aboussoror +2 more
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Theorem on the Structure of the Fractionally Linear Functional Extremal Function [PDF]
Mathematics, 2023 The paper proves a theorem about the structure of the distribution function on which the extremum of the fractionally linear functional is reached in the presence of an uncountable number of linear constraints.
Victor Kashtanov +2 more
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Entropy of an extremal electrically charged thin shell and the extremal black hole [PDF]
Physics Letters B, 2015 There is a debate as to what is the value of the entropy S of extremal black holes. There are approaches that yield zero entropy S=0, while there are others that yield the Bekenstein–Hawking entropy S=A+/4, in Planck units.
José P.S. Lemos +2 more
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Extremal problems related to convexity [PDF]
Journal of Inequalities and Applications, 2016 We consider the extremal problem of maximizing functions u in the class of real-valued biconvex functions satisfying a boundary condition ψ on a product of the unit ball with itself, with the ℓ p $\ell^{p}$ -norm. In 1986, Burkholder explicitly found the
Aimo Hinkkanen, Sineenuch Suwannaphichat
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The extremal function for unbalanced bipartite minors
Discrete Mathematics, 2003 We consider the question of what average degree forces a graph to have a K"s","t minor, for s fixed and t sufficiently large. In the case of s=2, we show that if t is sufficiently large and G is a graph with more than ((t+1)/2)(|G|-1) edges then G has a ...
J. Myers
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The Siciak-Zahariuta extremal function as the envelope of disc functionals [PDF]
, 2005 We establish disc formulas for the Siciak-Zahariuta extremal function of an arbitrary open subset of complex affine space. This function is also known as the pluricomplex Green function with logarithmic growth or a logarithmic pole at infinity. We extend
F. Lárusson, R. Sigurdsson
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On the existence of an extremal function for the Delsarte extremal problem
Analysis MathematicaAbstract In the general setting of a locally compact Abelian group G, the Delsarte extremal problem asks for the supremum of integrals over the collection of continuous positive definite functions $$f \colon G \to \mathbb{R}$$ f :
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Sharp constant and extremal function for weighted Trudinger–Moser type inequalities in R2
Journal of Mathematical Analysis and Applications, 2015 FRANCISCO Siberio Bezerra Albuquerque
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An estimate for the Siciak extremal function – Subanalytic geometry approach
Journal of Mathematical Analysis and Applications, 2015 Rafał Pierzchała
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