Gegenbauer Processes
Gegenbauer Processes is a class of long-memory time series models characterized by a fractional differencing operator applied to complex poles on the unit circle, distinguished from other long-memory processes by their ability to capture seasonal or cyclical long-range dependence through the Gegenbauer polynomial filter.
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Variants
Garma ProcessesGegenbauer Long-memory Processes
Parents
94
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
Single scattering by red blood cells
Martin Hammer, Dietrich Schweitzer, Bernhard Michel et al. · Applied Optics · 1998 · 215 citations
A <i>k</i>‐Factor GARMA Long‐memory Model
Wayne A. Woodward, Qinglu Cheng, Helen Gray · Journal of Time Series Analysis · 1998 · 150 citations
Business, Mathematics, Meteorology +14
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Ruhr University Bochum
Bochum, Germany
5 h-index
6 publications
323 citations

Assiut University
Asyut, Egypt
4 h-index
4 publications
223 citations
University of Siegen
Siegen, Germany
4 h-index
7 publications
459 citations

Folkwang University of the Arts
Essen, Germany
4 h-index
7 publications
459 citations

Northwestern Polytechnical University
Xi'an, China
3 h-index
8 publications
182 citations
Southern Methodist University
Dallas, United States
3 h-index
7 publications
1.4K citations
Pusan National University
Busan, South Korea
3 h-index
6 publications
212 citations

Zagazig University
Zagazig, Egypt
3 h-index
2 publications
99 citations
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7 publications · 377 citations
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JHEP · 4 publications · 100 citations
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5 publications · 96 citations
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4 publications · 105 citations
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