Riemann-Hilbert analysis for Jacobi polynomials orthogonal on a single contour
Classical Jacobi polynomials $P_{n}^{(\alpha,\beta)}$, with $\alpha, \beta>-1$, have a number of well-known properties, in particular the location of their zeros in the open interval $(-1,1)$. This property is no longer valid for other values of the parameters; in general, zeros are complex. In t...
Huvudupphovsmän: | Martínez-Finkelshtein, Andrei, Orive, R. |
---|---|
Materialtyp: | info:eu-repo/semantics/article |
Språk: | English |
Publicerad: |
2012
|
Ämnen: | |
Länkar: | http://hdl.handle.net/10835/1641 |
Liknande verk
Liknande verk
-
On a conjecture of A. Magnus concerning the asymptotic behavior of the recurrence coefficients of the generalized Jacobi polynomials
av: Foulquié Moreno, A., et al.
Publicerad: (2012) -
Properties of Matrix Orthogonal Polynomials via their Riemann-Hilbert Characterization
av: Grünbaum, F. Alberto, et al.
Publicerad: (2012) -
Szego polynomials: a view from the Riemann-Hilbert window
av: Martínez-Finkelshtein, Andrei
Publicerad: (2012) -
Heine, Hilbert, Padé, Riemann, and Stieltjes: a John
av: Martínez-Finkelshtein, Andrei, et al.
Publicerad: (2012) -
Asymptotics of orthogonal polynomials for a weight with a jump on [-1; 1]
av: Foulquié Moreno, A., et al.
Publicerad: (2012)