BibTex Citation Data :
@article{JSM7996, author = {Asmat Asmat and Widowati Widowati}, title = {Penyelesaian Faktorisasi Koprima dengan Algoritma Euclid dan Metode Ruang Keadaan untuk Penentuan Pengendali yang Menstabilkan Sistem}, journal = {JURNAL SAINS DAN MATEMATIKA}, volume = {20}, number = {1}, year = {2015}, keywords = {}, abstract = { Stability is the main requirement that must be met on the control system. If the plant from the control system is not stable, then the controller C can be searched so that the feedback system becomes internally stable. Let G be a transfer function represented by , where N, M are coprime factorization and element of family of all stable, proper, real rational function. Functions N and M can be found by using Euclidean algorithm and the state space method. Further, we find controller, that satisfy, NX + MY = I, so that the feedback system is internally stable. To verify the proposed method, numerical examples are given. Keywords: Euclidean algorithm, coprime factorization, state space method, controller, stable }, pages = {5--10} url = {https://ejournal.undip.ac.id/index.php/sm/article/view/7996} }
Refworks Citation Data :
Stability is the main requirement that must be met on the control system. If the plant from the control system is not stable, then the controller C can be searched so that the feedback system becomes internally stable. Let G be a transfer function represented by , where N, M are coprime factorization and element of family of all stable, proper, real rational function. Functions N and M can be found by using Euclidean algorithm and the state space method. Further, we find controller, that satisfy, NX + MY = I, so that the feedback system is internally stable. To verify the proposed method, numerical examples are given.
Keywords: Euclidean algorithm, coprime factorization, state space method, controller, stable
Last update:
Last update: 2024-12-23 19:13:09