Comments on: Polynomial Root-finding with the Jenkins-Traub Algorithm http://math-blog.com/2008/03/06/polynomial-root-finding-with-the-jenkins-traub-algorithm/ Mathematics is wonderful! Fri, 19 Mar 2010 19:10:45 +0000 http://wordpress.org/?v=2.9.2 hourly 1 By: pelestor http://math-blog.com/2008/03/06/polynomial-root-finding-with-the-jenkins-traub-algorithm/comment-page-1/#comment-5291 pelestor Thu, 07 Aug 2008 18:45:02 +0000 http://math-blog.com/2008/03/06/polynomial-root-finding-with-the-jenkins-traub-algorithm/#comment-5291 Hello, ihave use the 493 netlib program to solve an only 8 degree polynome and ... it has a bug ! be careful Hello,

ihave use the 493 netlib program to solve an only 8 degree polynome and … it has a bug !

be careful

]]> By: Travis Johnson http://math-blog.com/2008/03/06/polynomial-root-finding-with-the-jenkins-traub-algorithm/comment-page-1/#comment-5203 Travis Johnson Sun, 04 May 2008 07:48:30 +0000 http://math-blog.com/2008/03/06/polynomial-root-finding-with-the-jenkins-traub-algorithm/#comment-5203 I really liked this article, even if(or perhaps because) it was a lot deeper than most of the articles here. Has there been a similar multi-staged approach tried on multivariable problems? I really liked this article, even if(or perhaps because) it was a lot deeper than most of the articles here. Has there been a similar multi-staged approach tried on multivariable problems?

]]> By: Cathy http://math-blog.com/2008/03/06/polynomial-root-finding-with-the-jenkins-traub-algorithm/comment-page-1/#comment-5090 Cathy Wed, 12 Mar 2008 20:32:40 +0000 http://math-blog.com/2008/03/06/polynomial-root-finding-with-the-jenkins-traub-algorithm/#comment-5090 Thanks for the info. Is anyone doing anything special for Pi Day, 3/14? Thanks for the info. Is anyone doing anything special for Pi Day, 3/14?

]]> By: George Kangas http://math-blog.com/2008/03/06/polynomial-root-finding-with-the-jenkins-traub-algorithm/comment-page-1/#comment-5067 George Kangas Thu, 06 Mar 2008 17:05:50 +0000 http://math-blog.com/2008/03/06/polynomial-root-finding-with-the-jenkins-traub-algorithm/#comment-5067 I believe b^2 - 4*a*c is called the discriminant, not the determinant. I believe b^2 – 4*a*c is called the discriminant, not the determinant.

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