# On a Five-Diagonal Jacobi Matrices and Orthogonal Polynomials on Rays in the Complex Plane

Serdica Mathematical Journal (1998)

- Volume: 24, Issue: 3-4, page 257-282
- ISSN: 1310-6600

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topZagorodniuk, S.. "On a Five-Diagonal Jacobi Matrices and Orthogonal Polynomials on Rays in the Complex Plane." Serdica Mathematical Journal 24.3-4 (1998): 257-282. <http://eudml.org/doc/11593>.

@article{Zagorodniuk1998,

abstract = {∗ Partially supported by Grant MM-428/94 of MESC.Systems of orthogonal polynomials on the real line play an
important role in the theory of special functions [1]. They find applications
in numerous problems of mathematical physics and classical analysis.
It is known, that classical polynomials have a number of properties, which
uniquely define them.},

author = {Zagorodniuk, S.},

journal = {Serdica Mathematical Journal},

keywords = {Moments Problem; Jacobi Matrix; Orthogonal Polynomials; moment problem; Jacobi matrix; orthogonal polynomials},

language = {eng},

number = {3-4},

pages = {257-282},

publisher = {Institute of Mathematics and Informatics Bulgarian Academy of Sciences},

title = {On a Five-Diagonal Jacobi Matrices and Orthogonal Polynomials on Rays in the Complex Plane},

url = {http://eudml.org/doc/11593},

volume = {24},

year = {1998},

}

TY - JOUR

AU - Zagorodniuk, S.

TI - On a Five-Diagonal Jacobi Matrices and Orthogonal Polynomials on Rays in the Complex Plane

JO - Serdica Mathematical Journal

PY - 1998

PB - Institute of Mathematics and Informatics Bulgarian Academy of Sciences

VL - 24

IS - 3-4

SP - 257

EP - 282

AB - ∗ Partially supported by Grant MM-428/94 of MESC.Systems of orthogonal polynomials on the real line play an
important role in the theory of special functions [1]. They find applications
in numerous problems of mathematical physics and classical analysis.
It is known, that classical polynomials have a number of properties, which
uniquely define them.

LA - eng

KW - Moments Problem; Jacobi Matrix; Orthogonal Polynomials; moment problem; Jacobi matrix; orthogonal polynomials

UR - http://eudml.org/doc/11593

ER -

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