Parametric Splines
Parametric Splines is a mathematical construct in the field of spline curve modeling that represents a piecewise-defined curve in which each coordinate is expressed as a separate parametric function of a common parameter, thereby enabling the accurate representation of complex, non-functional shapes and ensuring smoothness across segments.
377
Publications
22.6K
Citations
687
Authors
344
Institutions
Publications per year
2017–2026
36
Parents
377
Splines: a perfect fit for signal and image processing
Michaël Unser · IEEE Signal Processing Magazine · 1999 · 1.6K citations · Full text
Joseph P. S. Kung, Gian‐Carlo Rota · Advances in Mathematics · 1979 · 941 citations
Spline models for observational data
Carl de Boor · Journal of Approximation Theory · 1991 · 731 citations
Nonparametric Regression and Spline Smoothing
Saad T. Bakir, R. L. Eubank · Technometrics · 2000 · 600 citations
1–5 of 377
687
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King Fahd University of Petroleum and Minerals, Saudi Arabia
8 publications · 253 citations
8
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6
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6
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6
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1–5 of 687
344
University of Utah
Salt Lake City, United States
11 h-index
20 publications
1.3K citations
Texas A&M University
College Station, United States
9 h-index
13 publications
440 citations
University of California, Berkeley
Berkeley, United States
8 h-index
15 publications
567 citations

University of Manitoba
Winnipeg, Canada
6 h-index
13 publications
235 citations

Vanderbilt University
Nashville, United States
5 h-index
6 publications
272 citations

Zhejiang University
Hangzhou, China
5 h-index
10 publications
354 citations

Aligarh Muslim University
Aligarh, India
5 h-index
11 publications
447 citations
Tsinghua University
Beijing, China
5 h-index
12 publications
177 citations
1–8 of 344
32 publications · 1.6K citations
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29 publications · 1.2K citations
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17 publications · 1.3K citations
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10 publications · 270 citations
10
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11 publications · 377 citations
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