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| Title: | Root-Locus Theory for Infinite-Dimensional Systems |
| Authors: | Monifi, Elham |
| Keywords: | root-locus
infinite-dimensional systems |
| Approved Date: | 27-Sep-2007 |
| Date Submitted: | 2007 |
| Abstract: | In this thesis, the root-locus theory for a class of diffusion systems is studied. The input and output boundary operators are co-located in the sense that their highest order derivatives occur at the same endpoint. It is shown that infinitely many root-locus branches lie on the negative real axis and the remaining finitely many root-locus branches lie inside a fixed closed contour. It is also shown that all closed-loop poles vary continuously as the feedback gain varies from zero to infinity. |
| Program: | Applied Mathematics |
| Department: | Applied Mathematics |
| Degree: | Master of Mathematics |
| URI: | http://hdl.handle.net/10012/3353 |
| Appears in Collections: | Electronic Theses and Dissertations (UW)
Faculty of Mathematics Theses and Dissertations
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