| chapter 1. principal theorems on global stability. 1.1.liapunov functions and k-class functions 1.2.dini-derivatives 1.3.m-matrices 1.4.principal theorems on global stability 1.5.partial global stability 1.6.global stability of sets 1.7.nonautonomous systems 1.8.the systems with separable variables 1.9.autonomous systems with generalized separable variables 1.10.nonautonomous systems with separable variables 1.11.notes chapter 2. autonomous control systems 2.1.the expression and classification of the problems 2.2.necessary and sufficient conditions for absolute stability 2.3.the s-method and modified s-method 2.4.direct control systems 2.5.indirect control systems 2.6.notes chapter 3. special control systems .3.1.the second order direct control systems.. 3.2.a cia.ss of the third order control systems 3.3.special direct control systems of the nth order 3.4.the first canonical form of control systems 3.5.critical systems 3.6.the second canonical form of control systems 3.7.notes chapter 4. nonautonomous and discrete control systems 4.1.nonautonomous systems 4.2.the systems with separable variables 4.3.direct control systems 4.4.indirect control systems 4.5.the systems with rigid and revolving feedback 4.6.discrete control systems 4.7.notes chapter 5. control systems with m nonlinear control terms 5.1.necessary and sufficient conditions for absolute stability 5.2.some simple sufficient conditions for absolute stability 5.3.discrimination of definite sign for lurie's functions 5.4.particular systems 5.5.nonautonomous systems 5.6.notes chapter 6. control systems described by fde 6.1. the systems described by rfde 6.2.large-scale control systems described by rfde 6.3.the systems described by nfde 6.4.control systems in hubert spaces 6.5.notes biblogaphy index... |
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