| 1 |
O'Neill, B. (1997). Elementary differential geometry, 2nd Ed., Academic Press, San Diego.
|
| 2 |
Rivest, L. P. (1997). A de-centered predictor for circular-circular regression. Biometrika, 84, 717-726.
DOI
ScienceOn
|
| 3 |
SenGupta, A. and Kim, S. (2011). Statistical inference for homologous gene pairs of two circular genomes: A new circular-circular regression model. submitted to Statistical Papers.
|
| 4 |
SenGupta, A. and Ugwuowo, F. (2006). Asymmetric circular-linear multivariate regression models with applications to environmental data. Environmental and Ecological Statistics, 13, 299-309.
DOI
ScienceOn
|
| 5 |
Fisher, N. and Lee, A. (1992). Regression models for an angular responses. Biometrics, 48, 665-677.
DOI
ScienceOn
|
| 6 |
Gould, A. (1969). A regression technique for angular variate. Biometrics, 25, 683-700.
DOI
ScienceOn
|
| 7 |
Irons, M. (2005). The curvature and geodesics of the torus. http://www.rdrop.com/half/math/torus/index.xhtml.
|
| 8 |
Jammalamadaka, R. and Sarma, Y. (1993). Circular regression. Statistical Sciences and Data Analysis, 109-128.
|
| 9 |
Johnson, R andWehrly, T. (1978). Some angular-linear distributions and related regression models. Journal of the American Statistical Association, 73, 602-606.
DOI
ScienceOn
|
| 10 |
Kato, S., Shimizu, K. and Shieh, G. S. (2008). A circular-circular regression model. Statistica Sinica, 18, 633-645.
|
| 11 |
Lund, U. (1999). Least circular distance regression for directional data. Journal of Applied Statistics, 26, 723-733.
DOI
|
| 12 |
Marsh, L. (2002). Spline regression models, Sage Publications, Inc., Thousand Oaks, CA.
|
| 13 |
Downs, T. and Mardia, K. (2002). Circular regression. Biometrika, 89, 683-698.
DOI
ScienceOn
|
| 14 |
Eubank, R. (1988). Spline smoothing and nonparametric regression, Marcel Dekker, Inc., New York.
|
| 15 |
Casella, G. and Berger, R. L. (2002). Statistical inference, Thomson Learning Inc., Pacific Grove, CA.
|
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