The 7 linked references in paper A. Golubev E., А. Голубев Е. (2016) “Стабилизация билинейных систем третьего порядка в классе постоянных управлений // Stabilization of third-order bilinear systems using constant controls” / spz:neicon:technomag:y:2014:i:7:p:143-154

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  2. Fomichev V.V., Shepit'ko A.S. [The method of rotating lyapunov functions in the stabilization problem for two-dimensional bilinear systems].Differentsial'nye uravneniia, 2000, vol. 36, no. 8, pp. 1136{1138. (English translation:Differential Equations, 2000, vol. 36, iss. 8, pp. 1262{1265. DOI:10.1007/BF02754198).
  3. Leonov G.A. [The Brocket Stabilization Problem].Avtomatika i telemekhanika, 2001, no. 5, pp. 190{193. (English translation:Automation and Remote Control, 2001, vol. 62, iss. 5, pp. 847{849. DOI:10.1023/A:1010291327649).
  4. Bo Hu., Zhai G., Michel A.N. Stabilization of two-dimensional single-input bilinear systems with a finite number of constant feedback controllers.Proc. of the 2002 American Control Conference. Vol. 3. IEEE, 2002, pp. 1874{1879. DOI:10.1109/ACC.2002.1023906
  5. Emel'ianov S.V., Krishchenko A.P. [Stabilization of irregular systems].Differentsial'nye uravneniia, 2012, vol. 48, no. 11, pp. 1515{1524. (English translation:Differential Equations, 2012, vol. 48, iss. 11, pp. 1492{1501. DOI:10.1134/S0012266112110079).
  6. Emel'ianov S.V., Krishchenko A.P. [Stabilizability of bilinear systems of canonical form]. Doklady akademii nauk, 2012, vol. 445, no. 6, pp. 636{639. (English translation:Doklady Mathematics, 2012, vol. 86, iss. 1, pp. 591{594. DOI:10.1134/S1064562412040400).
  7. Lin Tie. On stabilization of continuous-time and discrete-time symmetric bilinear systems by constant controls.2013 9th Asian Control Conference (ASCC). IEEE, 2013, pp. 1{6. DOI: 10.1109/ASCC.2013.6606375