A CIRCULAR-CIRCULAR REGRESSION MODEL

96 citations recorded by the source corpus.

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

Non‐parametric Regression for Circular Responses (2013, methodology): “A list of significant contributions includes: Jupp & Mardia (1980), Rivest (1982), Fisher & Lee (1992), Rivest (1997), Downs & Mardia(2002), Kato & Shimizu (2008), Kato et al. (2008), Kato & Jones (2010).”
Bias Correction and Bayesian Model Averaging for Ensemble Forecasts of Surface Wind Direction (2010, methodology): “Downs and Mardia (2002) and Kato et al. (2008) propose a regression equation of the form u(y) 5 b 0 u( f )1 b 1 1 1 b 1 u( f ) , (2) where b 0 is a complex number with modulus jb 0 j 5 1, b 1 is any complex number and the bar denotes complex conjugation.”
A Family of Distributions on the Circle With Links to, and Applications Arising From, Möbius Transformation (2010, methodology): “This model is an extension of the regression models of Downs and Mardia (2002) and Kato, Shimizu, and Shieh (2008), which use the regression curve given in (11) and adopt the von Mises and wrapped Cauchy distributions, respectively, for the angular errors.”