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19 2021

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  7. Ziatdinov R. Visual Perception, Quantity of Information Function and the Concept of the Quantity of Information Continuous Splines // Scientific Visualization. 2016. No 8. Vol. 1. P. 168-178.
  8. . . . ., . . -. 2- ., . . - .: , 1969. - 552 .
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  10. Shen, J., Kang, S. H., Chan, T. F. Euler's elastica and curvature-based inpainting // SIAM Journal on Applied Mathematics. 2003. No 63. Vol. 2. P. 564-592.
  11. Kineri, Y., Endo, S., Maekawa, T. Surface design based on direct curvature editing // Computer-Aided Design. 2014. Vol. 55. P. 1-12.
  12. Harada, T. Study of quantitative analysis of the characteristics of a curve // Forma. 1997. Vol. 12. No. 1. P. 55-63.
  13. Yoshida, N., Saito, T. Interactive aesthetic curve segments // The Visual Computer. 2006. No. 9. Vol. 22. P. 896-905.
  14. Gobithaasan, R.U., Miura, . T. Aesthetic Spiral for Design // Sains Malaysiana. 2011. Vol. 40. No. 11. P. 13011305.
  15. Inoguchi, J. Attractive plane curves in differential geometry. In Mathematical Progress in Expressive Image Synthesis, 3rd ed. // Mathematics for Industry. Springer: Singapore, 2016. Vol. 24. P. 121-135.
  16. Ziatdinov, R. Family of superspirals with completely monotonic curvature given in terms of Gauss hypergeometric function// Computer Aided Geometric Design. 2012. Vol. 29. No.7. P. 510-518.
  17. Levien, R. L. From Spiral to Spline: Optimal Techniques in Interactive Curve Design. PhD.thesis, University of California, Berkeley, 2009.
  18. Farin, G. Class A Bézier curves // Computer Aided Geometric Design. 2006. No. 23.
  19. .. . .: , 1983. - 288 .


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