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Interpolatory Refinement is Low Pass Filtering


Leif Kobbelt
Math. Meth in CAGD III, M. Daehlen, T. Lyche, L. Schumaker (eds.), Vanderbilt University Press, 1995, pp. 281 - 290

A new technique to analyse the convergence behavior of interpolatory refinement schemes is presented. The refinement schemes are considered as discrete low pass filters and the convergence analysis is done in the frequency domain. The class of subdivision schemes covered by this approach includes the stationary subdivision schemes but also a very general class of refinement schemes with global dependence of the new points form the old. The filter formalism can be used for both, the analysis and the construction of refinement schemes.



Approximating the length of a spline by its control polygon


Leif Kobbelt, Hartmut Prautzsch
Math. Meth in CAGD III, M. Daehlen, T. Lyche, L. Schumaker (eds.), Vanderbilt University Press, 1995, pp. 291 - 292


Interpolatory refinement by variational methods


Leif Kobbelt
Approximation Theory VIII, Vol. 2: Wavelets and Multilevel Approximation C. Chui, L. Schumaker (eds.), World Scientific Publishing Co., 1995, pp. 217 - 224


Using Simulated Annealing to Obtain Good Nodal Approximations of Deformable Bodies


O. Deussen, Leif Kobbelt, P. Tücke
Sixth Eurographics Workshop on Simulation and Animation: "Computer Animation and Simulation", Springer, 1995, pp. 30-43
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In this paper we present a method to obtain good approximations of deformable bodies with spring/mass systems. An iterative algorithm based on voronoi diagrams is used to get a good mass distribution. The elastic properties of the system are optimized by simulated annealing. Results are shown, and some applications are discussed.





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