
Stability and Boundary Stabilization of 1-D Hyperbolic Systems
لا توجد تقييمات بعد
Science & Technology
تنسيق
كيندل
صفحات
321
لغة
الألمانية
منشور
Jan 1, 2016
الناشر
Birkhäuser
الطبعة
1st ed. 2016
رقم ISBN-10
3319320629
رقم ISBN-13
9783319320625
الوصف
Georges Bastin and Jean-Michel Coron delve into the intricate world of one-dimensional hyperbolic systems, presenting a comprehensive analysis that balances theoretical foundations with practical implications. Through their exploration of conservation laws, they shed light on the dynamic behaviors inherent within these systems, articulating the mathematical models that underlie various physical phenomena.
The authors systematically discuss the stability and boundary stabilization of hyperbolic systems, emphasizing both the mathematical rigor and real-world applications. They provide readers with a rich framework that bridges nonlinear differential equations and modern control theory, enabling a deeper understanding of how complex systems can be managed and controlled effectively.
As they navigate various methodologies and case studies, Bastin and Coron offer valuable insights for researchers and practitioners alike. Their work stands as a significant contribution to the field, equipping readers with the tools necessary to tackle the challenges presented by hyperbolic systems in various scientific and engineering contexts.
The authors systematically discuss the stability and boundary stabilization of hyperbolic systems, emphasizing both the mathematical rigor and real-world applications. They provide readers with a rich framework that bridges nonlinear differential equations and modern control theory, enabling a deeper understanding of how complex systems can be managed and controlled effectively.
As they navigate various methodologies and case studies, Bastin and Coron offer valuable insights for researchers and practitioners alike. Their work stands as a significant contribution to the field, equipping readers with the tools necessary to tackle the challenges presented by hyperbolic systems in various scientific and engineering contexts.