Standard
Orthogonal Polynomials and analytic functions associated to positive definite matrices. / Berg, Christian; Duran, Antonio J.
In:
Journal of Mathematical Analysis and Applications, Vol. 315, No. 5, 2006, p. 54-67.
Research output: Contribution to journal › Journal article › Research › peer-review
Harvard
Berg, C & Duran, AJ 2006, 'Orthogonal Polynomials and analytic functions associated to positive definite matrices', Journal of Mathematical Analysis and Applications, vol. 315, no. 5, pp. 54-67.
APA
Berg, C., & Duran, A. J. (2006). Orthogonal Polynomials and analytic functions associated to positive definite matrices. Journal of Mathematical Analysis and Applications, 315(5), 54-67.
Vancouver
Berg C, Duran AJ. Orthogonal Polynomials and analytic functions associated to positive definite matrices. Journal of Mathematical Analysis and Applications. 2006;315(5):54-67.
Author
Berg, Christian ; Duran, Antonio J. / Orthogonal Polynomials and analytic functions associated to positive definite matrices. In: Journal of Mathematical Analysis and Applications. 2006 ; Vol. 315, No. 5. pp. 54-67.
Bibtex
@article{05a330e074c211dbbee902004c4f4f50,
title = "Orthogonal Polynomials and analytic functions associated to positive definite matrices",
abstract = "Ortogonal polynomials, index of determinacy, ortogonal mat",
author = "Christian Berg and Duran, {Antonio J.}",
year = "2006",
language = "English",
volume = "315",
pages = "54--67",
journal = "Journal of Mathematical Analysis and Applications",
issn = "0022-247X",
publisher = "Academic Press",
number = "5",
}
RIS
TY - JOUR
T1 - Orthogonal Polynomials and analytic functions associated to positive definite matrices
AU - Berg, Christian
AU - Duran, Antonio J.
PY - 2006
Y1 - 2006
N2 - Ortogonal polynomials, index of determinacy, ortogonal mat
AB - Ortogonal polynomials, index of determinacy, ortogonal mat
M3 - Journal article
VL - 315
SP - 54
EP - 67
JO - Journal of Mathematical Analysis and Applications
JF - Journal of Mathematical Analysis and Applications
SN - 0022-247X
IS - 5
ER -