The number of connected components of certain real algebraic curves.
Kim, Seon-Hong (2001)
International Journal of Mathematics and Mathematical Sciences
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Displaying similar documents to “Integral mean estimates for polynomials whose zeros are within a circle.”
The number of connected components of certain real algebraic curves.
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Zeros of the Polynomial Solutions of the Differential Equation
Jozef Rovder (1974)
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Generalization of the Grace–Heawood Theorem
Radoš Bakić (2013)
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Gutman, Ivan (1985)
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Remarks on the number of non-zero coefficients of polynomials.
Brindza, Béla (2001)
Acta Mathematica Academiae Paedagogicae Nyí regyháziensis. New Series [electronic only]
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On the Zeros of Functions in the Bers Space
A. Fletcher, V. Marković (2004)
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A generalization of the Gauss-Lucas theorem
J. L. Díaz-Barrero, J. J. Egozcue (2008)
Czechoslovak Mathematical Journal
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Given a set of points in the complex plane, an incomplete polynomial is defined as the one which has these points as zeros except one of them. The classical result known as Gauss-Lucas theorem on the location of zeros of polynomials and their derivatives is extended to convex linear combinations of incomplete polynomials. An integral representation of convex linear combinations of incomplete polynomials is also given.
Some characteristics of Hill's equations
J. Knežević-Miljanović (1992)
Matematički Vesnik
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