Results 31 to 40 of about 5,422,793 (299)
Black hole attractors and the entropy function in four- and five-dimensional N=2 supergravity [PDF]
, 2007 Extremal black holes in theories of gravity coupled to abelian gauge fields and neutral scalars, such as those arising in the low-energy description of compactifications of string theory on Calabi-Yau manifolds, exhibit the attractor phenomenon: on the ...
Perz, Jan
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Extremality of submodular functions
Theoretical Computer Science, 2000 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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Uniform Convergence of Some Extremal Polynomials in Domain with Corners on the Boundary
Journal of Inequalities and Applications, 2010 The aim of this paper is to investigate approximation properties of some extremal polynomials in Ap1, p>0 space. We are interested in finding approximation rate of extremal polynomials to Riemann function in Ap1 and C-norms on domains bounded by ...
M. Kucukaslan +2 more
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On Witten’s Extremal Partition Functions [PDF]
Annals of Combinatorics, 2019 8 ...
Ono, Ken, Rolen, Larry
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An extremal function for the multiplier algebra of the universal Pick space
, 2004 Let $H^2_m$ be the Hilbert function space on the unit ball in $C{m}$ defined by the kernel $k(z,w) = (1-langle z,w rangle)^{-1}$. For any weak zero set of the multiplier algebra of $H^2_m$, we study a natural extremal function, $E$.
Wikström, Frank,
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Inequalities for analytic functions associated with hyperbolic cosine function
Қарағанды университетінің хабаршысы. Математика сериясыIn this paper, we investigate the geometric properties of a specific subclass of analytic functions satisfying the condition f' (z) ≺ cosh(√ z) meaning that the function f '(z) is subordinate to the function cosh(√ z).
T. Azero˘glu, B.N. Örnek, T. Düzenli
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Optimal recovery of derivatives of Hardy class functions [PDF]
E3S Web of Conferences, 2019 The paper considers the best linear method for approximating the values of derivatives of Hardy class functions in the unit circle at zero according to the information about the values of functions at a finite number of points z1,...,zn that form a ...
Ovchintsev Mikhail
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Optimal Difference Formulas in the Sobolev Space
Современная математика: Фундаментальные направления, 2022 Optimization of computational methods in functional spaces is one of the main problems of computational mathematics. In this paper, algebraic and functional assertions for the problem of difference formulas are discussed.
Kh. M. Shadimetov, R. N. Mirzakabilov
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Characterizing extremal coefficient functions and extremal correlation functions
, 2012 We focus on two dependency quantities of a max-stable random field $X$ on some space $T$: the extremal coefficient function $θ$ which we define on finite sets of $T$ and the extremal correlation function $χ(s,t)=\lim_{x \uparrow \infty} \PP(X_s \geq x \mid X_t \geq x)$.
Strokorb, Kirstin, Schlather, Martin
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The extremal algebra on two hermitians with square 1 [PDF]
, 2002 Let Ea(u,v) be the extremal algebra determined by two hermitians u and v with u2 = v2 = 1. We show that: Ea(u,v) = {f=gu:f,g ε C(T)}, where T is the unit circle; Ea(u,v) is C*-equivelant to C*(G), where G is the infinite dihedral group; most of the
Duncan, J., Crabb, M.J., McGregor, C.M.
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