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Kumar, Kailash (1980) Relation Between Polynomials Orthogonal with Respect to a Class of Gaussian Weight Functions. Australian Journal of Physics, 33 (2). 469pp. doi:10.1071/ph800469b

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Reference TypeJournal (article/letter/editorial)
TitleRelation Between Polynomials Orthogonal with Respect to a Class of Gaussian Weight Functions
JournalAustralian Journal of Physics
AuthorsKumar, KailashAuthor
Year1980Volume33
Issue2
PublisherCSIRO Publishing
DOIdoi:10.1071/ph800469bSearch in ResearchGate
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Mindat Ref. ID10698533Long-form Identifiermindat:1:5:10698533:5
GUID0
Full ReferenceKumar, Kailash (1980) Relation Between Polynomials Orthogonal with Respect to a Class of Gaussian Weight Functions. Australian Journal of Physics, 33 (2). 469pp. doi:10.1071/ph800469b
Plain TextKumar, Kailash (1980) Relation Between Polynomials Orthogonal with Respect to a Class of Gaussian Weight Functions. Australian Journal of Physics, 33 (2). 469pp. doi:10.1071/ph800469b
In(1980) Australian Journal of Physics Vol. 33 (2) CSIRO Publishing

See Also

These are possibly similar items as determined by title/reference text matching only.

Kumar, Kailash (1980) Matrix Elements of the Boltzmann Collision Operator in a Basis Determined by an Anisotropic Maxwellian Weight Function including Drift. Australian Journal of Physics, 33 (2). 449pp. doi:10.1071/ph800449b
Kumar, Kailash, Skullerud, HR, Robson, RE (1980) Kinetic Theory of Charged Particle Swarms in Neutral Gases. Australian Journal of Physics, 33 (2). 343pp. doi:10.1071/ph800343b
Gautschi, Walter (2005) Computing polynomials orthogonal with respect to densely oscillating and exponentially decaying weight functions and related integrals. Journal of Computational and Applied Mathematics, 184 (2). 493-504 doi:10.1016/j.cam.2005.01.023
Kumar, Kailash (1974) Solution of Eight-vertex Lattice Model Without Elliptic Functions. Australian Journal of Physics, 27 (4). 433pp. doi:10.1071/ph740433
Djukić, Dušan Lj. (2024) Orthogonal polynomials with respect to the Abel weight. Journal of Computational and Applied Mathematics, 437. 115485 doi:10.1016/j.cam.2023.115485
Uvarov, V.B. (1969) The connection between systems of polynomials orthogonal with respect to different distribution functions. USSR Computational Mathematics and Mathematical Physics, 9 (6). 25-36 doi:10.1016/0041-5553(69)90124-4
Milovanović, Gradimir V., Cvetković, Aleksandar S. (2005) Orthogonal polynomials and Gaussian quadrature rules related to oscillatory weight functions. Journal of Computational and Applied Mathematics, 179 (1). 263-287 doi:10.1016/j.cam.2004.09.044
Miña-Díaz, Erwin (2010) Asymptotics for polynomials orthogonal over the unit disk with respect to a positive polynomial weight. Journal of Mathematical Analysis and Applications, 372. 306-315 doi:10.1016/j.jmaa.2010.03.042
Glader, Christer (1999) A Two-Parameter Family of Orthogonal Polynomials with Respect to a Jacobi-Type Weight on the Unit Circle. Journal of Mathematical Analysis and Applications, 240. 583-599 doi:10.1006/jmaa.1999.6621
Wybourne, BG (1980) Enumeration of Group Invariant Quartic Polynomials in Higgs Scalar Fields. Australian Journal of Physics, 33 (6). 941pp. doi:10.1071/ph800941
(1991) A domain decomposition method for generating orthogonal polynomials for a Gaussian weight on a finite interval. Journal of Computational Physics, 97 (2) 582 doi:10.1016/0021-9991(91)90024-f
 
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