G. Engeln-Mullges, F. Uhlig. Numerical Algorithms with C. Springer, 1996 Home/Search Document Not in Database Summary Related Articles Check |
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Implementation Notes for Finding Critical Points of.. - John Hart School (Correct)
....search would converge on the critical points, in practice one finds that it sometimes converges to very small regions that do not contain a critical point. Rather than implement a cumbersome vector multidimensional Newton s method, one can implement a simpler non interval 3 D Newton s method [Engeln Mullges Uhlig, 1996] to refine isolated critical points. The method uses the gradient and Hessian to solve V #x #i# ##x #i# = rf#x #i# # (28) for the unknown #x #i# : It adds this increment to the current guess at the critical point to produce a new guess at the critical point x #i 1# = x #i# #x #i# : 29) This ....
EngelnMullges, G. and Uhlig, F. Numerical Algorithms with C. Springer-Verlag, Berlin, 1996.
Critical Points Of Polynomial Metaballs - Hart, Durr, Harsh (1998) (3 citations) (Correct)
....on the critical points, in practice one #nds that it sometimes converges to very small regions that do not contain a critical point. Rather than implement a cumbersome multidimensional interval Newton s method, one can implement a simpler non interval 3 D Newton s method #Engeln Mullges Uhlig, 1996# to re#ne isolated critical points. The method uses the gradient and Hessian to solve V #x #i# ##x #i# = rf#x #i# # #28# for the unknown #x #i# : It adds this increment to the current guess at the critical point to produce a new guess at the critical point x #i 1# = x #i# #x #i# : #29# This ....
Uhlig, F. Numerical Algorithms with C. SpringerVerlag, Berlin, 1996.
Using Multiple Cues for Hand Tracking and Model Refinement - Lu, Metaxas, Samaras (2003) (9 citations) (Correct)
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G. Engeln-Mullges, F. Uhlig. Numerical Algorithms with C. Springer, 1996
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