144 citations
- Johannes Kepler University of LinzAT14 papers
- Universidade Federal do ABCBR7 papers
- Centre National de la Recherche ScientifiqueFR4 papers
- University of PortsmouthGB4 papers
- Institut d'Astrophysique de ParisFR3 papers
- Research Center for Non Destructive Testing (Austria)AT3 papers
- Sorbonne UniversitéFR3 papers
- University of OxfordGB3 papers
- Boston Children's HospitalUS2 papers
- Harvard UniversityUS2 papers
- Software Competence Center Hagenberg (Austria)AT2 papers
- Technische Hochschule UlmDE2 papers
10 papers · 2 filters
Some new properties of Jacobi's theta functions
Klaus Schiefermayr
In this paper, a monotonicity property for the quotient of two Jacobi's theta functions with respect to the modulus is proved.
Inverse polynomial images which consists of two Jordan arcs - An algebraic solution
Klaus Schiefermayr
Inverse polynomial images of , which consists of two Jordan arcs, are characterised by an explicit polynomial equation for the four endpoints of the arcs.
An upper bound for the logarithmic capacity of two intervals
Klaus Schiefermayr
The logarithmic capacity (also called Chebyshev constant or transfinite diameter) of two real intervals has been given explicitly with the help of Jacobi's ellipt…
Inverse polynomial images consisting of an interval and an arc
Klaus Schiefermayr
In this paper, some geometric properties of inverse polynomial images which consist of a real interval and an arc symmetric with respect to the real line are obtained. The proofs a…
The Polya-Chebotarev problem and inverse polynomial images
Klaus Schiefermayr
Consider the problem, usually called the Pólya-Chebotarev problem, of finding a continuum in the complex plane including some given points such that the logarithmic capacity of thi…
A density result concerning inverse polynomial images
Klaus Schiefermayr
In this paper, we consider polynomials of degree , for which the inverse image of consists of two Jordan arcs. We prove that the four endpoints of these arcs form an ${…