Parabolic and hermite cubic finite elements: a flexible technique for deformable models
Author(s) -
P. Karaolani,
G. D. Sullivan,
K.D. Baker
Publication year - 1990
Publication title -
citeseer x (the pennsylvania state university)
Language(s) - English
Resource type - Conference proceedings
DOI - 10.5244/c.4.58
Subject(s) - hermite polynomials , cubic hermite spline , monotone cubic interpolation , finite element method , mathematical analysis , mathematics , computer science , structural engineering , engineering , bicubic interpolation , linear interpolation , polynomial
Uejormable models of elastic structures have been proposed for use in image analysis. The models are based on a minimum energy principle which incorporates both image information and "high level" knowledge of the structures involved. This paper reports a further development of the Finite Element Method (FEM) for use in active contour models. It is shown that parabolic and cubic Finite Elements provide a versatile technique for implementing deformable models. The method is demonstrated on MR and x-ray images of brain sections.
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