[1] Song Z, Li H, Sun K. Finite-time control for nonlinear spacecraft attitude based on terminal sliding mode
technique. ISA transactions. 2014 Jan 1;53(1):117-24.
[2] Zhao L, Jia Y. Finite-time attitude tracking control for a rigid spacecraft using time-varying terminal sliding
mode techniques. International Journal of Control. 2015 Jun 3;88(6):1150-62.
[3] Tiwari PM, Janardhanan SU, un Nabi M. Rigid spacecraft attitude control using adaptive integral second order
sliding mode. Aerospace Science and Technology. 2015 Apr 1;42:50-7.
[4] Zare K, Koofigar HR. Adaptive Second Order Sliding Mode Controller for Two-input Two output Uncertain
Nonlinear Systems and Application to a 2-DOF Helicopter Model. Modares Mechanical Engineering. 2016
Feb 10;15(12):189-99.
[5] Pukdeboon C, Zinober AS, Thein MW. Quasi-continuous higher order sliding-mode controllers for spacecraftattitude-
tracking maneuvers. IEEE Transactions on Industrial Electronics. 2009 Sep 1;57(4):1436-44.
[6] Pukdeboon C, Zinober AS. Control Lyapunov function optimal sliding mode controllers for attitude tracking
of spacecraft. Journal of the Franklin Institute. 2012 Mar 1;349(2):456-75.
[7] Cong B, Liu X, Chen Z. Backstepping based adaptive sliding mode control for spacecraft attitude maneuvers.
Aerospace Science and Technology. 2013 Oct 1;30(1):1-7.
.46- 8] تاجی هروی فرید, "بررسی روشهای کنترل وضعیت ماهواره." نشریه علوم و فناوری فضایی، پاییز 1395 ، دوره 9، شماره 2، صفحه 32 ]
[9] Zou AM, Kumar KD, Hou ZG, Liu X. Finite-time attitude tracking control for spacecraft using terminal sliding
mode and Chebyshev neural network. IEEE Transactions on Systems, Man, and Cybernetics, Part B
(Cybernetics). 2011 Jan 24;41(4):950-63.
[10] Spall JC. Multivariate stochastic approximation using a simultaneous perturbation gradient approximation.
IEEE transactions on automatic control. 1992 Mar;37(3):332-41.
[11] Hou ZS. The parameter identification, adaptive control and model free learning adaptive control for
nonlinear systems. Shenyang: North-eastern University. 1994.
[12] Zhong-Sheng H. Nonparametric Models and Its Adaptive Control Theory.
[13] Hou Z, Jin S. A novel data-driven control approach for a class of discrete-time nonlinear systems. IEEE
Transactions on Control Systems Technology. 2010 Dec 23;19(6):1549-58.
[14] Al-Tamimi AA. Discrete-time control algorithms and adaptive intelligent systems designs. The University
of Texas at Arlington; 2007.
15 ]فتحی, محمد, بلندی. مروری بر ماهواره های انعطاف پذیر: تحلیل دینامیک، بررسی چالش ها و رویکردهای کنترل وضعیت. دانش و فناوری ]
Feb 20;12(2). هوافضا. 2024
غیر خطی برای کنترل وضعیت ماهواره، نشریه فنی و مهندسی مدرس، H∞ 16 ]حمیدی بهشتی محمدتقی, اهوزی علی. طراحی کنترل کننده ]
. تابستان 1383 ، شماره 16 ، صفحه 1تا 21
[17] Wen JY, Kreutz-Delgado K. The attitude control problem. IEEE Transactions on Automatic control. 1991
Oct;36(10):1148-62.
[18] Song J, Zhang Z, Iwasaki A, Wang J, Sun J, Sun Y. An Augmented $ H_\infty $ Filter for Satellite Jitter
Estimation Based on ASTER/SWIR and Blurred Star Images. IEEE Transactions on Aerospace and Electronic
Systems. 2021 Mar 29;57(5):2637-46.
[19] Wang P, Shtessel YB. Satellite attitude control using only magnetorquers. InProceedings of the 1998
American Control Conference. ACC (IEEE Cat. No. 98CH36207) 1998 Jun 26 (Vol. 1, pp. 222-226). IEEE.
[20] Joshi SM, Kelkar AG, Wen JY. Robust attitude stabilization of spacecraft using nonlinear quaternion
feedback. IEEE Transactions on Automatic control. 1995 Oct;40(10):1800-3.
[21] Bang H, Tahk MJ, Choi HD. Large angle attitude control of spacecraft with actuator saturation. Control
engineering practice. 2003 Sep 1;11(9):989-97.
[22] Grewal A, Modi VJ. Dynamics and control of flexible multibody systems: an application to orbiting platforms.
In1995 IEEE International Conference on Systems, Man and Cybernetics. Intelligent Systems for the 21st
Century 1995 Oct 22 (Vol. 3, pp. 2093-2098). IEEE.
[23] Di Gennaro S. Output attitude control of flexible spacecraft from quaternion measures: A passivity approach.
InProceedings of the 37th IEEE Conference on Decision and Control (Cat. No. 98CH36171) 1998 Dec 18
(Vol. 4, pp. 4549-4550). IEEE.
[24]Shrivastava SK. Robust low order dynamic controller for flexible spacecraft. InIEE PROCEEDINGS-D 1991
Sep (Vol. 138, No. 5).
[24]Qi Y, Jing H, Wu X. Variable Structure PID Controller for Satellite Attitude Control Considering Actuator
Failure. Applied Sciences. 2022 May 23;12(10):5273.
[25]Zinjanabi AM, Pishkenari HN, Salarieh H, Abdollahi T. Attitude control of an underactuated satellite in
presence of disturbance torque with optimal motion planning. Aerospace Science and Technology. 2022 Feb
1;121:107326.
26 ]ملک زاده, صبوحی, مبین, رضایتی. طراحی کنترلگر مقاوم غیرخطی و پیادهسازی آن بر روی شبیهساز زیرسیستم کنترل وضعیت ماهواره. ]
.Jul 23;48(2):329-38 مهندسی مکانیک دانشگاه تبریز. 2018
[27]John FL, Dogra D. Application research of network learning algorithm based on neural network disturbance
compensation in satellite attitude control. Journal of Ambient Intelligence and Humanized Computing. 2022
May 26:1-8.
[28]Bello A, Olfe KS, Rodríguez J, Ezquerro JM, Lapuerta V. Experimental verification and comparison of fuzzy
and PID controllers for attitude control of nanosatellites. Advances in Space Research. 2023 May 1;71(9):3613-
30.
[29]Livadiotti S, Crisp NH, Roberts PC, Oiko VT, Christensen S, Maria Domínguez R, Herdrich GH. Uncertainties
and design of active aerodynamic attitude control in very low earth orbit. Journal of Guidance, Control, and
Dynamics. 2022 May;45(5):859-74.
[30]Gutierrez RE, Rosário JM, Tenreiro Machado J. Fractional order calculus: basic concepts and engineering
applications. Mathematical problems in engineering. 2010 Mar;2010.
[31]Monje CA, Chen Y, Vinagre BM, Xue D, Feliu-Batlle V. Fractional-order systems and controls: fundamentals
and applications. Springer Science & Business Media; 2010 Sep 28.
[32]Alaviyan Shahri ES, Alfi A, Tenreiro Machado JA. Stability analysis of a class of nonlinear fractional‐ order
systems under control input saturation. International Journal of Robust and Nonlinear Control. 2018 May
10;28(7):2887-905.
[33] Shahri ES, Alfi A, Machado JT. Lyapunov method for the stability analysis of uncertain fractional-order
systems under input saturation. Applied Mathematical Modelling. 2020 May 1;81:663-72.
[34]De la Sen M. About robust stability of Caputo linear fractional dynamic systems with time delays through
fixed point theory. Fixed Point Theory and Applications. 2011 Dec;2011:1-9.
[35]Xing-wang G, Ai-jun L, Yang-yang G, Chang-qing W. Fractional order attitude stability control for subsatellite
of tethered satellite system during deployment. Applied Mathematical Modelling. 2018 Oct 1;62:272-
86.
[36]Shahvali M, Naghibi-Sistani MB, Modares H. Distributed consensus control for a network of incommensurate
fractional-order systems. IEEE Control Systems Letters. 2019 Mar 5;3(2):481-6.
[37]Eshaghi S, Ordokhani Y. Dynamical Behaviors of the Caputo–Prabhakar Fractional Chaotic Satellite System.
Iranian Journal of Science and Technology, Transactions A: Science. 2022 Oct;46(5):1445-59.
[38]Sayed AM, Matouk AE, Kumar S, Ali V, Bachioua L. Chaotic dynamics and chaos control in a fractionalorder
satellite model and its time-delay counterpart. Discrete Dynamics in Nature and Society. 2021 Jul
21;2021:1-1.
[38]Salazar FJ, Prado AF. Suppression of chaotic motion of tethered satellite systems using tether length control.
Journal of Guidance, Control, and Dynamics. 2022 Mar;45(3):580-6.
[39]Shafiq M, Ahmad I, Almatroud OA, Al-Sawalha MM. Robust attitude control of the three-dimensional
unknown chaotic satellite system. Transactions of the Institute of Measurement and Control. 2022
Apr;44(7):1484-504.
[40]Khan A, Kumar S. Study of chaos in chaotic satellite systems. Pramana. 2018 Jan;90:1-9.
[41]Mohammadbagheri A, Yaghoobi M. Lorenz-Type Chaotic attitude control of satellite through predictive
control. In2011 Third International Conference on Computational Intelligence, Modelling & Simulation 2011
Sep 20 (pp. 147-152). IEEE.
[42]Rahman ZA, Jasim BH, Al-Yasir YI, Abd-Alhameed RA, Alhasnawi BN. A new no equilibrium fractional
order chaotic system, dynamical investigation, synchronization, and its digital implementation. Inventions.
2021 Jul 6;6(3):49.
[43]Matouk AE. Chaotic attractors that exist only in fractional-order case. Journal of Advanced Research. 2023
Mar 1;45:183-92.
[44]Kumar S, Matouk AE, Chaudhary H, Kant S. Control and synchronization of fractional‐ order chaotic satellite
systems using feedback and adaptive control techniques. International Journal of Adaptive Control and Signal
Processing. 2021 Apr;35(4):484-97.
[45] Wen XJ, Wu ZM, Lu JG. Stability analysis of a class of nonlinear fractional-order systems. IEEE Transactions
on circuits and systems II: Express Briefs. 2008 Nov;55(11):1178-82.
[46] Vannelli A, Vidyasagar M. Maximal Lyapunov functions and domains of attraction for autonomous nonlinear
systems. Automatica. 1985 Jan 1;21(1):69-80.
[47]Rozgonyi S, Hangos KM, Szederkényi G. Improved estimation method of region of stability for nonlinear
autonomous systems. In7th International PhD Workshop, Czech Republic 2006.
[48]Chesi G. Estimating the domain of attraction via union of continuous families of Lyapunov estimates. Systems
& control letters. 2007 Apr 1;56(4):326-33.
[49]Giesl P, Hafstein S. Existence of piecewise affine Lyapunov functions in two dimensions. Journal of
mathematical analysis and applications. 2010 Nov 1;371(1):233-48.
[50] Amato F, Calabrese F, Cosentino C, Merola A. Stability analysis of nonlinear quadratic systems via
polyhedral Lyapunov functions. In2008 American Control Conference 2008 Jun 11 (pp. 2291-2296). IEEE.
[51]Liu S, Jiang W, Li X, Zhou XF. Lyapunov stability analysis of fractional nonlinear systems. Applied
Mathematics Letters. 2016 Jan 1;51:13-9.
[52]Lim YH, Oh KK, Ahn HS. Stability and stabilization of fractional-order linear systems subject to input
saturation. IEEE Transactions on Automatic Control. 2012 Sep 11;58(4):1062-7.