On the stability analysis of delay differential algebraic equations
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The stability analysis of linear time invariant delay differential- algebraic equations (DDAEs) is analyzed. Examples are delivered to demonstrate that the eigenvalue-based approach to analyze the exponential stability of dynamical systems is not valid for an arbitrarily high index system, and hence, a new concept of weak exponential stability (w.e.s) is proposed. Then, we characterize the w.e.s in term of a spectral condition for some special classes of DDAEs.
Nội dung trích xuất từ tài liệu:
On the stability analysis of delay differential algebraic equations
Nội dung trích xuất từ tài liệu:
On the stability analysis of delay differential algebraic equations
Tìm kiếm theo từ khóa liên quan:
VNU Journal of Science On the stability analysis of delay differential algebraic equations Delay differential algebraic equations Differential- algebraic equations The exponential stability of dynamical systems Special classes of DDAEs Differential-algebraic equationGợi ý tài liệu liên quan:
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