Knot insertion and deletion algorithms are the two fundamental procedures needed for understanding analyzing and rendering b spline curves and surfaces this approach to splines however is not traditional originally divided differences were used to develop almost all of the theory of univariate b splines this point of view began to change in the mid 1970s with the publication of the cox . Knot insertion and deletion algorithms are the two fundamental procedures used to understand analyze and render b spline curves and surfaces. 21 introduction many well known algorithms for b spline curves are local recursive procedures these include de boors evaluation algorithm 10 ramshaws blossoming algorithm 21 boehms knot insertion algorithm 8 variants of the oslo algorithm 16 the standard two term differentiation algorithm 11 boehms derivative algorithm 9 a classical integration algorithm 14 and . Knot insertion and deletion algorithms for b spline curves and surfaces 101137 19781611971583fm knot insertion and deletion algorithms for b spline curves and surfaces manage this chapter add to my favorites download citations track citations recommend share recommend to library email to a friend facebook twitter citeulike newsvine digg this delicious notify me e mail alerts rss . A polyhedral frobenius theorem with applications to integer optimization a coupled model for radiative transfer doppler effects equilibrium and nonequilibrium diffusion asymptotics
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