A classification of linear controllable systems

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1. V. M. Popov, Hyperstability and optimality of automatic systems with several control functions, Rev. Roumaine Sci. Tech., Electrotechn. et Energ. 9 (1964), 629-690. (1964) MR0365309
2. V. M. Popov, Hyperstabilitatea sistemelor automate, Editura Academiei Rep. Soc. Romania, Bucharest 1966. (1966) MR0387747
3. E. G. Gilbert, The decoupling of multivariable systems by state feedback, SIAM Journal on Control 7 (1969), 50-63. (1969) Zbl0175.10301MR0260443
4. W. A. Wolowich, On the stabilization of controllable systems, (Pre-print.) 
5. R. E. Kalman, Algebraic aspects of the theory of dynamical systems, Differential equations and dynamical systems, ed. by J. K. Hale and J. P. LaSalle, Academic Press 1967, 133-146. (1967) Zbl0207.39501MR0220532
6. П. Бруновскы, О стабилизации линейных систем при определенном классе постоянно действующих возмущений, Дифференциальные уравнения 2 (1966), 769-777. (1966) Zbl1155.78304MR0224917
7. P. Brunovský, Controllability and linear closed-loop controls in linear periodic systems, Journal of Differential equations 6 (1969), 296-313. (1969) MR0243180
8. C. E. Langenhop, On the stabilization of linear systems, Proc. Am. Math. Soc. 15 (1964), 735-742. (1964) Zbl0129.06303MR0168408
9. W. M. Wonham, On pole assignment in multi-input controllable linear systems, IEEE Transactions on automatic control AC-12 (1967), 660-665. (1967) 
10. G. H. Hardy E. M. Wright, An Introduction to the theory of numbers, Clarendon 1938. (1938) MR0568909
11. V. Doležal, The existence of a continuous basis of a certain linear subspace of $E_r$ which depends on a parameter, Čas. pěst. mat. 89 (1964), 466-469. (1964) MR0181644

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