Results 11 to 20 of about 186 (152)
LINEAR DIOPHANTINE INEQUALITIES APPLIED TO GENERALIZED FABER POLYNOMIALS. [PDF]
Motzkin TS.
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On Faber Polynomials Generated by An m-Star [PDF]
In this paper, we study the Faber polynomials F n
Bartolomeo, J., He, Matthew
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Jacobi polynomials as generalized Faber polynomials [PDF]
Let B {\mathbf {B}}
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Faber Polynomials And Poincaré Series [PDF]
In this paper we consider weakly holomorphic modular forms (i.e. those meromorphic modular forms for which poles only possibly occur at the cusps) of weight $2-k\in 2\Z$ for the full modular group $\SL_2(\Z)$. The space has a distinguished set of generators $f_{m,2-k}$.
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Faber polynomials with common zero [PDF]
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F. G. Abdullayev +2 more
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In the present paper we investigate the effectiveness of similar sets of polynomials of two complex variables in polycylinder and in Faber regions of the four dimensional space E4.
K. A. M. Sayyed, M. S. Metwally
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On the boundedness of poles of generalized Padé approximants
Given a function F holomorphic on a neighborhood of some compact subset of the complex plane, we prove that if the zeros of the denominators of generalized Padé approximants (orthogonal Padé approximants and Padé–Faber approximants) for some row sequence
Nattapong Bosuwan
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Faber Polynomials and Spectrum Localisation [PDF]
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Zeros of Faber Polynomials for Joukowski Airfoils [PDF]
18 ...
Levenberg, N., Wielonsky, F.
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Approximating Polynomials for Functions of Weighted Smirnov-Orlicz Spaces
Let 𝐺0 and 𝐺∞ be, respectively, bounded and unbounded components of a plane curve Γ satisfying Dini's smoothness condition. In addition to partial sum of Faber series of 𝑓 belonging to weighted Smirnov-Orlicz space 𝐸𝑀,𝜔 (𝐺0), we prove that interpolating ...
Ramazan Akgün
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