Splines (4/5) – Hermite Weighting Explained
{"Image DocumentName": "Splines (4/5) \u2013 Hermite Weighting Explained", "Image ImageDescription": "Polynomial splines have more complex weighting functions than lines. Coefficients for P and Q are now 3rd degree polynomials. At t = 0. Coefficients of P is 1, all others 0. Derivative of coefficient of v is 1, derivative of all others is 0. At t = 1. Coefficient of Q is 1, all others 0. Derivative of coefficient of w is 1, derivative of all others 0. Can be chained together to make more complex curves. Polynomial weighting functions in Hermite curve equation. 1. P\u2019s Coefficient. Q\u2019s Coefficient. v\u2019s coefficient. w\u2019s coefficient. (0, 0) 1. \ud835\udc61. Representing Shape \u2013 9/16/14.", "Image XResolution": "37", "Image YResolution": "37", "Image ResolutionUnit": "Pixels/Centimeter", "Image Software": "SlidePlayer", "Image YCbCrPositioning": "Centered"}