Gegenbauer Polynomials
Gegenbauer Polynomials is a class of orthogonal polynomials on the interval $[-1, 1]$ with respect to the weight function $(1 - x^2)^{\lambda - 1/2}$ for $\lambda > -1/2$, distinguished from other orthogonal polynomials by their role as eigenfunctions of a singular Sturm–Liouville problem and their generality in encompassing Legendre and Chebyshev polynomials as special cases.
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Variants
Ultraspherical Polynomials
Parents
308
ON GENERALIZED FRACTIONAL PROCESSES
H. L. Gray, Nien‐Fan Zhang, Wayne A. Woodward · Journal of Time Series Analysis · 1989 · 365 citations
Strictly and non-strictly positive definite functions on spheres
Tilmann Gneiting · Bernoulli · 2013 · 296 citations · Full text
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Irbid National University
Irbid, Jordan
10 h-index
11 publications
292 citations

Universidad de Granada
Granada, Spain
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22 publications
1.4K citations
Umm al-Qura University
Makkah al Mukarramah, Saudi Arabia
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8 publications
201 citations

Assiut University
Asyut, Egypt
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7 publications
289 citations

Joint Institute for Nuclear Research
Dubna, Russia
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5 publications
290 citations
Nanyang Technological University
Singapore, Singapore
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7 publications
273 citations
University of Almería
Almería, Spain
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238 citations

University of Victoria
Victoria, Canada
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166 citations
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JHEP · 8 publications · 366 citations
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