-
1
-
-
0029344082
-
Asymptotic stability of nonautonomous systems by Liapunov's direct method
-
D. AEYELS, Asymptotic stability of nonautonomous systems by Liapunov's direct method, Systems Control Lett., 25 (1995), pp. 273-280.
-
(1995)
Systems Control Lett.
, vol.25
, pp. 273-280
-
-
Aeyels, D.1
-
2
-
-
0009447360
-
On the convergence of a time-variant linear differential equation arising in identification
-
D. AEYELS AND R. SEPULCHRE, On the convergence of a time-variant linear differential equation arising in identification, Kybernetika, 30 (1994), pp. 715-723.
-
(1994)
Kybernetika
, vol.30
, pp. 715-723
-
-
Aeyels, D.1
Sepulchre, R.2
-
3
-
-
0032122952
-
A new asymptotic stability criterion for nonlinear time-variant differential equations
-
D. AEYELS AND J. PEUTEMAN, A new asymptotic stability criterion for nonlinear time-variant differential equations, IEEE Trans. Automat. Control, 43 (1998), pp. 968-971.
-
(1998)
IEEE Trans. Automat. Control
, vol.43
, pp. 968-971
-
-
Aeyels, D.1
Peuteman, J.2
-
4
-
-
85038052925
-
On exponential stability of nonlinear time-variant differential equations
-
to appear
-
D. AEYELS AND J. PEUTEMAN, On exponential stability of nonlinear time-variant differential equations, Automatica, to appear.
-
Automatica
-
-
Aeyels, D.1
Peuteman, J.2
-
5
-
-
34250973702
-
On the application of the method of Lyapunov to difference equations
-
in German
-
W. HAHN, On the application of the method of Lyapunov to difference equations, Math. Ann., 136 (1958), pp. 430-441 (in German).
-
(1958)
Math. Ann.
, vol.136
, pp. 430-441
-
-
Hahn, W.1
-
7
-
-
0344521762
-
Asymptotic stabilization via homogeneous approximation
-
B. Jakubczyk and W. Respondek, eds., Marcel Dekker, New York
-
H. HERMES, Asymptotic stabilization via homogeneous approximation, in Geometry of Feedback and Optimal Control, B. Jakubczyk and W. Respondek, eds., Marcel Dekker, New York, 1998, pp. 205-218.
-
(1998)
Geometry of Feedback and Optimal Control
, pp. 205-218
-
-
Hermes, H.1
-
8
-
-
84987438982
-
Control system analysis and design via the "second method" of Lyapunov. II discrete-time systems
-
R.E. KALMAN AND J.E. BERTRAM, Control system analysis and design via the "second method" of Lyapunov. II Discrete-time systems, Trans. ASME Ser. D. J. Basic Engrg., 82 (1960), pp. 394-400.
-
(1960)
Trans. ASME Ser. D. J. Basic Engrg.
, vol.82
, pp. 394-400
-
-
Kalman, R.E.1
Bertram, J.E.2
-
9
-
-
0344952645
-
Families of dilations and asymptotic stability
-
Analysis of Controlled Dynamical Systems, B. Bonnard, B. Bride, J.P. Gauthier, and I. Kupka, eds., Birkhäuser, Boston, MA
-
M. KAWSKI, Families of dilations and asymptotic stability, in Analysis of Controlled Dynamical Systems, Progr. Systems Control Theory 8, B. Bonnard, B. Bride, J.P. Gauthier, and I. Kupka, eds., Birkhäuser, Boston, MA, 1991, pp. 285-294.
-
(1991)
Progr. Systems Control Theory
, vol.8
, pp. 285-294
-
-
Kawski, M.1
-
10
-
-
0004178386
-
-
Prentice-Hall, Englewood Cliffs, NJ
-
H.K. KHALIL, Nonlinear Systems, Prentice-Hall, Englewood Cliffs, NJ, 1996.
-
(1996)
Nonlinear Systems
-
-
Khalil, H.K.1
-
11
-
-
0027851922
-
Nonholonomic systems and exponential convergence: Some analysis tools
-
San Antonio, TX
-
R.T. M'CLOSKEY AND R.M. MURRAY, Nonholonomic systems and exponential convergence: Some analysis tools, in Proceedings of the 32nd Conference on Decision and Control, San Antonio, TX, 1993, pp. 943-948.
-
(1993)
Proceedings of the 32nd Conference on Decision and Control
, pp. 943-948
-
-
M'Closkey, R.T.1
Murray, R.M.2
-
12
-
-
0023120028
-
Persistent excitation in adaptive systems
-
K.S. NARENDRA AND A.M. ANNASWAMY, Persistent excitation in adaptive systems, Internat. J. Control, 45 (1987), pp. 127-160.
-
(1987)
Internat. J. Control
, vol.45
, pp. 127-160
-
-
Narendra, K.S.1
Annaswamy, A.M.2
-
13
-
-
0026998882
-
Homogeneous Lyapunov function for homogeneous continuous vector fields
-
L. ROSIER, Homogeneous Lyapunov function for homogeneous continuous vector fields, Systems Control Lett., 19 (1992), pp. 467-473.
-
(1992)
Systems Control Lett.
, vol.19
, pp. 467-473
-
-
Rosier, L.1
|