Hybrid Approaches-Based Sliding-Mode Control for pH Process Control
暂无分享,去创建一个
[1] Jong Woo Kim,et al. Data-driven offset-free multilinear model predictive control using constrained differential dynamic programming , 2021, Journal of Process Control.
[2] O. Camacho,et al. Adaptive Sliding Mode Control for a pH Neutralization Reactor: An approach based on Takagi-Sugeno Fuzzy Multimodel , 2021, 2021 IEEE Fifth Ecuador Technical Chapters Meeting (ETCM).
[3] Víctor H. Andaluz,et al. LAMDA Controller Applied to the Trajectory Tracking of an Aerial Manipulator , 2021, Applied Sciences.
[4] Andrés Rosales,et al. An intelligent sliding mode controller based on LAMDA for a class of SISO uncertain systems , 2021, Inf. Sci..
[5] Jiashuang Wan,et al. A multiple-model based internal model control method for power control of small pressurized water reactors , 2020 .
[6] Jun Liang,et al. Optimization and Sliding Mode Control of Dividing-Wall Column , 2020 .
[7] Manuel Mera,et al. A sliding-mode based controller for trajectory tracking of perturbed Unicycle Mobile Robots , 2020 .
[8] Kwang Y. Lee,et al. Multi-model based predictive sliding mode control for bed temperature regulation in circulating fluidized bed boiler , 2020 .
[9] Clara M. Ionescu,et al. Generalization of the FOPDT Model for Identification and Control Purposes , 2020, Processes.
[10] Vadim I. Utkin,et al. Road Map for Sliding Mode Control Design , 2020 .
[11] Mohammad Haeri,et al. A multi-model control of nonlinear systems: A cascade decoupled design procedure based on stability and performance , 2020, Trans. Inst. Meas. Control.
[12] Claudia Isaza,et al. LAMDA-HAD, an Extension to the LAMDA Classifier in the Context of Supervised Learning , 2020, Int. J. Inf. Technol. Decis. Mak..
[13] Oscar Camacho,et al. Flash Distillation Control Using a Feasible Operating Region: A Sliding Mode Control Approach , 2020 .
[14] A. Seshagiri Rao,et al. Evaluation of gap-metric based multi-model control schemes for nonlinear systems: An experimental study. , 2019, ISA transactions.
[15] Hongjiu Yang,et al. Observer-based sliding mode control for bilateral teleoperation with time-varying delays , 2019, Control Engineering Practice.
[16] L. Morales,et al. Applicability of LAMDA as classification model in the oil production , 2019, Artificial Intelligence Review.
[17] Leonid Fridman,et al. When is it reasonable to implement the discontinuous sliding‐mode controllers instead of the continuous ones? Frequency domain criteria , 2018, International Journal of Robust and Nonlinear Control.
[18] Paulo Leica,et al. P+d Plus Sliding Mode Control for Bilateral Teleoperation of a Mobile Robot , 2018, International Journal of Control, Automation and Systems.
[19] Bing Wu,et al. An integrated output space partition and optimal control method of multiple-model for nonlinear systems , 2018, Comput. Chem. Eng..
[20] Utkal V. Mehta,et al. Smith predictor with sliding mode control for processes with large dead times , 2017 .
[21] R Sanz,et al. A generalized smith predictor for unstable time-delay SISO systems. , 2017, ISA transactions.
[22] Shaoyuan Li,et al. Switched Offline Multiple Model Predictive Control with Polyhedral Invariant Sets , 2017 .
[23] Sami El-Ferik,et al. Modeling and Identification of Nonlinear Systems: A Review of the Multimodel Approach—Part 2 , 2017, IEEE Transactions on Systems, Man, and Cybernetics: Systems.
[24] Andrés Rosales,et al. A dynamical sliding mode control approach for long deadtime systems , 2017, 2017 4th International Conference on Control, Decision and Information Technologies (CoDIT).
[25] Paulo Leica,et al. A fixed-frequency Sliding-mode control in a cascade scheme for the Half-bridge Bidirectional DC-DC converter , 2016, 2016 IEEE Ecuador Technical Chapters Meeting (ETCM).
[26] R. Dhanasekar,et al. Sliding mode control of electric drives/review , 2016, 2016 IEEE International Conference on Automatica (ICA-ACCA).
[27] Andrés Rosales,et al. Experimental comparison of control strategies for trajectory tracking for mobile robots , 2016, Int. J. Autom. Control..
[28] Vadim I. Utkin,et al. Chattering analysis of conventional and super twisting sliding mode control algorithm , 2016, 2016 14th International Workshop on Variable Structure Systems (VSS).
[29] B. Meenakshipriya,et al. Designing of PID Controllers for pH Neutralization Process , 2016 .
[30] Jingjing Du,et al. Multilinear model decomposition of MIMO nonlinear systems and its implication for multilinear model-based control , 2013 .
[31] Hare Krishna Mohanta,et al. Neural Control of Neutralization Process using Fuzzy Inference System based Lookup Table , 2013 .
[32] M. Z. Jahromi,et al. Chattering-free fuzzy sliding mode control in MIMO uncertain systems , 2009 .
[33] Mehdi Roopaei,et al. Adaptive fuzzy sliding mode control scheme for uncertain systems , 2009 .
[34] Ridha Ben Abdennour,et al. Real-time application of discrete second order sliding mode control to a chemical reactor , 2009 .
[35] R. Bozorgmehry Boozarjomehry,et al. A fuzzy sliding mode control approach for nonlinear chemical processes , 2009 .
[36] Der-Cherng Liaw,et al. A Study of T–S Model-Based SMC Scheme With Application to Robot Control , 2008, IEEE Transactions on Industrial Electronics.
[37] Joao P. Hespanha,et al. Multi-model adaptive control of a simulated pH neutralization process , 2007 .
[38] E. Iglesias,et al. Fuzzy surface-based sliding mode control. , 2007, ISA transactions.
[39] Jeongho Cho,et al. Quasi-sliding mode control strategy based on multiple-linear models , 2007, Neurocomputing.
[40] G. Feng,et al. A Survey on Analysis and Design of Model-Based Fuzzy Control Systems , 2006, IEEE Transactions on Fuzzy Systems.
[41] Ahmet Palazoglu,et al. Multimodel Scheduling Control of Nonlinear Systems Using Gap Metric , 2004 .
[42] Wen Tan,et al. Multimodel analysis and controller design for nonlinear processes , 2004, Comput. Chem. Eng..
[43] Jose A. Romagnoli,et al. Real-time implementation of multi-linear model-based control strategies––an application to a bench-scale pH neutralization reactor , 2004 .
[44] Oscar Camacho,et al. A sliding mode control proposal for open-loop unstable processes. , 2004, ISA transactions.
[45] Emad Ali,et al. pH Control Using PI Control Algorithms With Automatic Tuning Method , 2001 .
[46] Sigurd Skogestad,et al. pH-neutralization: integrated process and control design , 2000, Comput. Chem. Eng..
[47] Robert Shorten,et al. On the interpretation and identification of dynamic Takagi-Sugeno fuzzy models , 2000, IEEE Trans. Fuzzy Syst..
[48] Smith,et al. Sliding mode control: an approach to regulate nonlinear chemical processes , 2000, ISA transactions.
[49] Dale E. Seborg,et al. Adaptive nonlinear control of a pH neutralization process , 1994, IEEE Trans. Control. Syst. Technol..
[50] Masayoshi Tomizuka,et al. Fuzzy gain scheduling of PID controllers , 1992, [Proceedings 1992] The First IEEE Conference on Control Applications.
[51] H. Sira-Ramírez. Dynamical sliding mode control strategies in the regulation of nonlinear chemical processes , 1992 .
[52] Guang-Chyan Hwang,et al. A stability approach to fuzzy control design for nonlinear systems , 1992 .
[53] R. A. Wright,et al. Nonlinear control of pH processes using the strong acid equivalent , 1991 .
[54] A. Rosales,et al. A Fuzzy Sliding-Mode Control Based on Z-Numbers and LAMDA , 2021, IEEE Access.
[55] P. Leica,et al. LAMDA Control Approaches Applied to Trajectory Tracking for Mobile Robots , 2021, IEEE Access.
[56] Hugo Leiva,et al. An approach of dynamic sliding mode control for chemical processes , 2020 .
[57] Jose Aguilar,et al. An Automatic Merge Technique to Improve the Clustering Quality Performed by LAMDA , 2020, IEEE Access.
[58] L. Estofanero,et al. Predictive Controller Applied to a pH Neutralization Process , 2019, IFAC-PapersOnLine.
[59] Snehal D. Kambale,et al. Controllers used in pH Neutralization Process: A Review , 2015 .
[60] Ravindra Munje,et al. Design of Sliding Mode Controller to Chemical Processes for Improved Performance , 2011 .
[61] Raymond A. de Callafon,et al. IDENTIFICATION FOR CONTROL , 2009 .
[62] A.,et al. Principles and Practice of Automatic Process Control , 2007 .
[63] Marco E. Sanjuan,et al. Using fuzzy logic to enhance control performance of sliding mode control and dynamic matrix control , 2006 .
[64] Oscar Camacho,et al. A PREDICTIVE APPROACH BASED-SLIDING MODE CONTROL , 2002 .
[65] Dimiter Driankov,et al. Fuzzy Model Identification , 1997, Springer Berlin Heidelberg.
[66] Michel Gevers,et al. Identification for control , 1996 .
[67] Weiping Li,et al. Applied Nonlinear Control , 1991 .