On extremal mappings in complex ellipsoids
Armen Edigarian (1995)
Annales Polonici Mathematici
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Using a generalization of [Pol] we present a description of complex geodesics in arbitrary complex ellipsoids.
Displaying similar documents to “Effective formulas for complex geodesics in generalized pseudoellipsoids with applications”
On extremal mappings in complex ellipsoids
On geodesic mappings of general affine connexion spaces and of generalized Riemannian spaces.
Minčić, Svetislav, Stanković, Mića (1997)
Matematichki Vesnik
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A common generalization of binomial coefficients, Stirling numbers and Gaussian Coefficientes
Voigt, B.
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Splitting numbers of grids.
Duffus, Dwight, Sands, Bill (2005)
The Electronic Journal of Combinatorics [electronic only]
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Sign changes in linear combinations of derivatives and convolutions of Polya frequency functions.
Nahmias, Steven, Proschan, Frank (1979)
International Journal of Mathematics and Mathematical Sciences
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On some undertakings in the field of digitization in the last decade
Žarko Mijajlović (2002)
Review of the National Center for Digitization
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Some optimization problems on solubility sets of separable Max-Min equations and inequalities
Assem Tharwat, Karel Zimmermann (1997)
Acta Universitatis Carolinae. Mathematica et Physica
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A proof of monotony of the Temple quotients in eigenvalue problems
Karel Rektorys (1984)
Aplikace matematiky
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If the so-called Collatz method is applied to get twosided estimates of the first eigenvalue , the sequences of the so-called Schwarz quatients (which are upper bounds for ) and of the so-called Temple quotients (which are lower bounds) are constructed. While monotony of the first sequence was proved many years ago, monotony of the second one has been proved only recently by F. goerisch and J. Albrecht in their common paper “Die Monotonie der Templeschen Quotienten” (ZAMM, in print)....