UNIVERSITI PUTRA MALAYSIA AN IMPROVED FUZZY PARALLEL DISTRIBUTED LIKE CONTROLLER FOR MULTI-INPUT MULTI-OUTPUT TWIN ROTOR SYSTEM

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Transcription:

UNIVERSITI PUTRA MALAYSIA AN IMPROVED FUZZY PARALLEL DISTRIBUTED LIKE CONTROLLER FOR MULTI-INPUT MULTI-OUTPUT TWIN ROTOR SYSTEM THAIR SH. MAHMOUD FK 2009 72

An Improved Fuzzy Parallel Distributed Like Controller for Multi-Input Multi-Output Twin Rotor System By Thair Sh. Mahmoud Thesis Submitted to the School of Graduate Studies, Univeristi Putra Malaysia, in Fulfillment of the Requirements of the Degree of Master of Science May 2009 i

DEDICATION To my Parents, To my Brother and Sisters, To my Grandmothers Thair ii

Abstract of thesis presented to the Senate of University Putra Malaysia in fulfillment of the requirement of the degree of the Master of Science An Improved Fuzzy Parallel Distributed Like Controller for Multi-Input Multi-Output Twin Rotor System By Thair Sh. Mahmoud December 2008 Chairman : Assoc. Prof. Tang Sai Hong, PhD Faculty : Engineering Twin Rotor Multi Input Multi Output (MIMO) System (TRMS) is a laboratory set-up design for which it has been used for control experiments, control theories developments, and applications of the autonomous helicopter. Fuzzy Logic Control (FLC) has been widely used with different control schemes to cope with control objectives of TRMS. In this work, Self Tuning Fuzzy PD-like Controller (STFPDC) is proposed to make the response of FLC more robust to the interactions and the nonlinearity of the process in terms of less rising time, settling time and overshoot. Adaptive Neuro Fuzzy Inference System (ANFIS) based Fuzzy Subtractive Clustering Method (FSCM) was used to remodel the proposed STFPDC to achieve the control objectives on TRMS with less number of rules. MATLAB/SIMULINK was involved to achieve the simulations in this work. The results showed the iii

proposed controller could simplify the STFPDC to reduce the number of rules from 392 to 73, which is even less than the original FLC that has 196 rules. The conclusion of this work is improving FLC response by using STFPDC and reducing the number of rules used to achieve this improvement by using ANFIS based on FSCM modeling. For future works, it is recommended to develop an optimization algorithm which achieves best selection for the range of influence which gives best response with less number of rules. iv

Abstrakt tesis yang dikemukakan kepada Senat Universiti Putra Malaysia sebagai memenuhi keperluan untuk ijazah Master Sains Kawalan Bagai Agihan Selari Kabur Yang Diperbaharui Bagi Sistem Putaran Kembar Pelbagai Input Pelbagai Output Oleh Thair Sh. Mahmoud Disember 2008 Pengerusi : Prof. Madya Tang Sai Hong, PhD Fakulti : Kejuruteraan Sistem Rotor Kembar Pelbagai Input Pelbagai Output (MIMO) (TRMS) adalah satu reka cipta makmal yang sebelum ini digunakan untuk uji kaji kawalan, pembangunan teori kawalan dan aplikasi helikopter autonom. Kawalan logik kabur (FLC) telah banyak digunakan dengan skim kawalan yang berbeza bagi menampung tujuan kawalan TRMS. Dalam tugas ini, pengawal kabur putaran sendirian bagai PD (STFPDC) dicadangkan untuk menjadikan gerak balas lebih tegap daripada FLC biasa bagi interaksi dan proses yang taksekata dari segi pengurangan masa bangkit, masa tinggal dan keterlanjuran. Cara gugusan penolakan kabur yang berdasarkan sistem kesimpulan kabur penyesuaian saraf (ANFIS) telah digunakan untuk mengubah bentuk cadangan STFPDC untuk mencapai tujuan kawalan TRMS dengan bilangan peraturan yang kurang. MATLAB/SIMULINK telah dilibatkan untuk mencapai simulasi dalam tugas ini. Keputusan ini mununjukkan sistem kawalan yang dicadangkan boleh memudahkan STFPDC dengan mengurangkan bilangan v

peraturan daripada 392 peraturan kepada 73 peraturan, malah kurang daripada FLC tulen yang mempunyai 196 peraturan. Kesimpulan tugas ini ialah memperbaiki gerak balas FLC dengan menggunakan STFPDC dan mengurangkan bilangan peraturan yang digunakan untuk mencapai perbaikian dengan penggunaan pemodelan FSCM berdasarkan ANFIS. Bagi tugas yang akan datang, ia dipertimbangkan untuk memajukan satu algoritme optimasi di mana ia mencapai pilihan terbaik bagi banjaran pengaruh yang memberi gerak balas terbaik dengan bilangan peraturan yang kurang. vi

ACKNOWLEDGEMENTS I would like to thank many people who assisted me to finish the research. My appreciation and thank to my supervisor, Assoc. Prof. Dr. Tang Sai Hong, for his help and support along with duration of doing this research. I would like to provide my warm appreciation to Assoc. Prof. Dr. Mohammed Hamiruce Marhaban who has provided me with guidance and knowledge support along with the duration of doing this research. I take this opportunity to formally thank my fellow house mates, for their help and support throughout the whole project. I would also especially like to thank my family who has always believed in me. Thair Sh. Mahmoud May 2009 vii

I certify that an Examination Committee has met on 11 May 2009 to conduct the final examination of Thair Sh. Mahmoud on his thesis entitled An Improved Fuzzy Parallel Distributed Like Controller for Multi-Input Multi-Output Twin Rotor System" in accordance with the Universities and University Colleges Act 1971 and the Constitution of the Universiti Putra Malaysia [P.U.(A) 15 March 1998. The Committee recommends that the student be awarded the Master of Science. Members of the Thesis Examination Committee were as follows: Samsul Bahari Mohd Noor, PhD Lecturer Faculty of Engineering Universiti Putra Malaysia (Chairman) Mohd Sapuan Salit, PhD Professor Faculty of Engineering Universiti Putra Malaysia (Internal Examiner) Napsiah Ismail, PhD Professor Faculty of Engineering Universiti Putra Malaysia (Internal Examiner) Mohd Rizal Arshad, PhD Professor Faculty of Computer Science Universiti Sains Malaysia (External Examiner) BUJANG KIM HUAT, PHD Professor/Deputy Dean School of Graduate Studies Universiti Putra Malaysia Date: 28 June 2009 viii

This thesis submitted to the Senate of University Putra Malaysia and has been accepted as fulfillment of the requirement for the degree of Master of Science. The members of the Supervisory are as follow: Tang Sai Hong, PhD Associate Professor Faculty of Engineering Department of Mechanical and Manufacturing Engineering University Putra Malaysia (Chairman) Mohammed Hamiruce Marhaban, PhD Associate Professor Faculty of Engineering Department of Electrical and Electronics Engineering University Putra Malaysia (Member) HASANAH MOHD. GHAZALI, PhD Professor/Deputy Dean School of Graduate Studies Universiti Putra Malaysia Date: 17 July 2009 ix

DECLARATION I hereby declare that the thesis is based on my original work except for quotations and citations, which have been duly acknowledged. I also declare that it has not been previously or concurrently submitted for any other degree at Universiti Putra Malaysia or other institutions. Thair Sh. Mahmoud Date: 11 May 2009 x

TABLE OF CONTENTS DEDICATION ABSTRACT ABSTRAK ACKNOWLEDGEMENTS APPROVAL DECLARATION LIST OF TABLES LIST OF FIGURES LIST OF ABBREVIATIONS AND NOTATIONS Page ii iii v vii viii x xiv xv xix CHAPTER 1 INTRODUCTION 1.1 Background 1 1.2 Problem Statement 2 1.3 Aims and Objectives of the Research 3 1.4 Scope of The Work 4 1.5 Thesis Outlines 5 2 LITERATURE REVIEW 2.1 Introduction 7 2.2 Twin Rotor MIMO System 8 2.3 Twin Rotor MIMO System Modeling and Control Challenges 13 2.3.1 Twin Rotor MIMO System Modeling Challenges 13 2.3.2 Twin Rotor MIMO System Control Challenges 20 2.4 Self-Tuning Fuzzy PD-like Controller 26 2.5 Fuzzy Subtractive Clustering Method 27 2.6 Adaptive Neural Fuzzy Inference Systems (ANFIS) 29 2.7 Summary 31 3 METHODOLOGY 3.1 Introduction 33 3.2 Fuzzy Controller Design 35 3.2.1 Fuzzy Controller Design of one DOF Motion Control of 36 Twin Rotor MIMO System 3.2.2 Fuzzy Controller Design of two DOF Motion Controls of 39 Twin Rotor MIMO System 3.3 Self Tuning Fuzzy PD-like Controller Design 42 3.3.1 Self Tuning Fuzzy PD-like Controller Design of one DOF Motion Control of Twin Rotor MIMO System 42 3.3.2 Self Tuning Fuzzy PD-like Controller Design of two DOF Motion Controls of Twin Rotor MIMO System 43 3.4 Self Tuning Fuzzy PD-like Controller Training 45 3.5 Clusters Estimation 47 3.6 Rules Training 48 3.7 Memory and Time Calculations 49 3.8 Summary 52 xi

4 RESULTS AND DISCUSSIONS 4.1 Introduction 53 4.2 Horizontal Part Control Of one DOF Motion Of TRMS 54 4.2.1 Self Tuning Fuzzy PD-Like Controller With Step Input 54 Response in Horizontal Part of one DOF Motion Control of TRMS 4.2.2 Data Generation of The Horizontal Part of one DOF 56 Motion Control of TRMS 4.2.3 Network Structure of the STFPDC of Horizontal Part of 57 one DOF Motion Control of TRMS 4.2.4 Membership Functions Training of the Horizontal Part 59 of one DOF Motion Control of TRMS 4.2.5 Final Membership Functions Shapes and Positions of the 60 Horizontal Part of one DOF Motion Control of TRMS 4.2.6 ANFIS-STFPDC Response with Step and Sinusoidal Input Signals of Horizontal Part of one DOF Motion Control TRMS 61 4.2.7 ANFIS and FLC Response Comparison of Horizontal 63 Part of one DOF Motion Control of TRMS 4.2.8 ANFIS and Self Tuning Fuzzy PD-Like Controller 64 Responses Comparison of Horizontal Part of one DOF Motion Control of TRMS 4.3 Vertical Part Control of one DOF Motion Control of TRMS 66 4.3.1 Self Tuning Fuzzy PD-Like Controller With Step Input 66 Response in Vertical Part of one DOF Motion Control of TRMS 4.3.2 Data Generation of the Vertical Part of one DOF Motion 68 Control of TRMS 4.3.3 Network Structure of the Vertical Part of one DOF Motion Control of TRMS 69 4.3.4 Membership Functions Training of Vertical Part of one 70 DOF Motion Control of TRMS 4.3.5 Final Membership Functions Shapes and Positions of 71 Vertical Part of one DOF Motion Control of TRMS 4.3.6 ANFIS-STFPDC Response with Step and Sinusoidal 73 Input Signals of Vertical Part of one DOF Motion Controls TRMS 4.3.7 ANFIS and FLC Responses Comparison of Vertical Part 75 of one DOF Motion Control of TRMS 4.3.8 ANFIS and Self Tuning Fuzzy PD-like Controller 76 Responses Comparison of Vertical Part of one DOF Motion Control of TRMS 4.4 Cross Couple Control of TRMS 79 4.4.1 Self Tuning Fuzzy PD-like and Fuzzy Logic Controllers Responses Comparisons in two DOF Motion Control of TRMS 79 xii

4.4.2 Data Generation for The Four Controllers of two DOF 80 Motion Controls of TRMS 4.4.3 Network Structures of The two DOF Motion Controls of 84 TRMS 4.4.4 Membership Functions Extraction of The two DOF 87 Motion Controls of RMS 4.4.5 Final Membership Functions Shapes and Positions of the 90 two DOF Motion Controls of TRMS 4.4.6 ANFIS-Self Tuning Fuzzy PD-like Controller and Fuzzy 95 Logic Controller Responses Comparison 4.4.7 ANFIS-Self Tuning Fuzzy PD-like Controller and Self 97 Tuning Fuzzy PD-Like Controller Responses Comparison 4.5 Summary 99 5 CONCLUSION 5.1 Conclusion 101 5.2 Future Work 102 REFERENCES 103 APPENDICES 112 BIODATA OF STUDENT 119 xiii

LIST OF TABLES Table Page 2.1 Two Passes in The Hybrid Learning Procedure for ANFIS 31 3.1 Rules Table for the Proposed Fuzzy Systems 38 3.2 One DOF FLC Design Parameters of TRMS 39 3.3 Two DOF FLC Design Parameters of TRMS 40 3.4 One DOF Motion STFPDCs Design Parameters of TRMS 42 3.5 Two DOF Motion STFPDCs Design Parameters of TRMS 44 4.1 ANFIS-STFPDC and FLC Results Comparisons with Other Works For Step Input Response on Horizontal Part of one DOF Motion Control of TRMS 4.2 ANFIS-STFPDC and FLC Results Comparisons with Other Works For Step Input Response on Vertical Part of one DOF Motion Control of TRMS 4.3 ANFIS-STFPDC Improvements in two DOF Motion Controls of TRMS 66 78 99 xiv

LIST OF FIGURES Figure Page 2.1 Schematic Diagram of TRMS 8 2.2 Main Rotor Blades System 9 2.3 Position Sensor 11 2.4 TRMS Showing Location of Locking Screws 12 2.5 Simulink Model for Horizontal Part of TRMS 14 2.6 Simulink Model for Vertical Part of TRMS 15 2.7 Simulink Detailed 2-DOF Model of TRMS 16 2.8 Self Tuning Fuzzy PD-like Controller Scheme 26 2.9 Adaptive Neuro Fuzzy Inference System Structure 29 3.1 Controller Evolution throughout This Work 33 3.2 Methodology Flow Chart 34 3.3 Fuzzy Logic Controller for one DOF; (A) Represents Horizontal Part and (B) is the Vertical Part of one DOF Motion Controls of TRMS 36 3.4 Configuration of Two Inputs PD-like FLC 37 3.5 Cross Coupled (two DOF) TRMS Control System with FLCs 40 3.6 Membership Functions Design for FLC of Horizontal Part of one DOF Motion Control of TRMS 3.7 Membership Functions Design for FLC of Vertical Part of one DOF Motion Control of TRMS 3.8 Membership Functions Design for STF of Horizontal Part of two DOF Motion Controls of TRMS 3.9 Cross Coupled (two DOF) TRMS Control System Simulink Model with STFPDCs 41 41 43 45 xv

3.10 Self Tuning Fuzzy PD-like Controller Training Structure 46 3.11 Mechanism of Using Data for Identification and Learning of New FIS Using ANFIS Structure 46 3.12 Error Training with Specified Number of 48 3.13 ANFIS Parameters Training Scheme 49 3.14 MATLAB/Simulink Profiler Window 50 3.15 Windows Task Manager Window 51 4.1 STFPDC Step Input Response of Horizontal Part in one DOF Motion Control of TRMS 4.2 STFPDC and FLC with Step Input Responses of Horizontal Part of one DOF Motion Control of TRMS 4.3 Training Data of Horizontal Part STFPDC in one DOF Motion Control of TRMS 4.4 Extracted Network Structure of the STFPDC of Horizontal Part In one DOF Motion Control of TRMS 4.5 MATLAB/ANFIS Window Showing Training Error Decreased during Learning for Horizontal Part in one DOF Motion Control of TRMS 4.6 Extracted Membership Functions for Horizontal Part Controller of one DOF Motion Control of TRMS 4.7 Final Membership Functions Shapes in Horizontal Part of one DOF Motion Controls of TRMS after Training 4.8 Step Input Response of the Proposed ANFIS-STFPDC in Horizontal Part of one DOF Motion Control of TRMS 4.9 Sinusoidal Input Response of the Proposed ANFIS-STFPDC for Horizontal Part of one DOF Motion Control of TRMS 4.10 Step Input Responses Comparison between ANFIS-STFPDC and FLC in Horizontal Part of one DOF Motion Control of TRMS 4.11 Step Input Responses Comparison between ANFIS-STFPDC and STFPDC in Horizontal Part of one DOF Motion Control of TRMS 4.12 STFPDC Step Input Response of Vertical Part of one DOF Motion Control of TRMS 55 56 57 58 60 61 61 62 63 64 65 67 xvi

4.13 STFPDC and FLC with Step Input Responses of Vertical Part of one DOF Motion Control of TRMS 4.14 Training Data of Vertical Part STFPDC in one DOF Motion Control of TRMS 4.15 Extracted Network Structure of The STFPDC of The Vertical Part of TRMS 4.16 MATLAB/ANFIS Window Showing Training Error Decreased during Learning for Vertical Control Part of TRMS 4.17 Extracted Membership Functions for Vertical Part of one DOF Motion Control of TRMS 4.18 Final Membership Functions Shapes for Vertical Part of one DOF Motion Control of TRMS 4.19 Step Input Response of the Proposed ANFIS-STFPDC for Vertical Part of one DOF Motion Control of TRMS 4.20 Square Input Response of the Proposed ANFIS-STFPDC for Vertical Part of one DOF Motion Control of TRMS 4.21 Step Input Responses Comparison between ANFIS-STFPDC and FLC in Vertical Part of one DOF Motion Control of TRMS 4.22 Step Input Responses Comparison between ANFIS-STFPDC and STFPC in Vertical Part of one DOF Motion Control of TRMS 4.23 Comparison between STFPDC and FLC in two DOF motion controls of TRMS 4.24 Training Data of Horizontal Part STFPDC in two DOF Motion Controls of TRMS 4.25 Training Data of Horizontal to Vertical Interaction Part STFPDC in two DOF Motion Controls of TRMS 4.26 Training Data of Vertical to Horizontal Interaction Part STFPDC in two DOF Motion Controls of TRMS 4.27 Training Data of Vertical Part STFPDC in two DOF Motion Controls of TRMS 4.28 Extracted Network Structure of the STFPDC of Horizontal Part in two DOF Motion Controls of TRMS 4.29 Extracted Network Structure of the STFPDC of the Vertical to Horizontal Interaction Part in two DOF Motion Controls of TRMS 68 69 70 71 72 72 73 75 76 77 80 82 83 83 84 85 86 xvii

4.30 Extracted Network Structure of the STFPDC of the Vertical Part in two DOF Motion Controls of TRMS 4.31 Training Error for Horizontal Part in two DOF Motion Controls of TRMS 4.32 Training Error for Horizontal to Vertical Interaction Part of two DOF Motion Controls of TRMS 4.33 Training Error for Horizontal to Vertical Interaction Part of two DOF Motion Controls of TRMS 4.34 Training Error for Vertical Part in two DOF Motion Controls of TRMS 4.35 Extracted Membership Functions for Horizontal Part Controller of two DOF Motion Controls of TRMS 4.36 Final Membership Functions Shapes for Horizontal Part of two DOF of TRMS after Training 4.37 Extracted Membership Functions for Horizontal to Vertical Interaction Part Controller of two DOF Motion Controls of TRMS 4.38 Final Membership Functions Shapes for Horizontal to Vertical Interaction Part Controller of two DOF Motion Controls of TRMS 4.39 Extracted Membership Functions for Vertical to Horizontal Interaction Part Controller of two DOF Motion Controls of TRMS 4.40 Final Membership Functions Shapes for Vertical to Horizontal Interaction Part Controller of two DOF Motion Controls of TRMS 4.41 Extracted Membership Functions for Vertical Part Controller in two DOF Motion Controls of TRMS 4.42 Final Membership Functions Shapes for Vertical Part Controller of two DOF Motion Controls of TRMS 4.43 Comparison between ANFIS-STFPDC and FLC of two DOF Motion Controls of TRMS 4.44 Comparison between ANFIS-STFPDC and STFPDC in two DOF Motion Controls of TRMS 4.45 The Evolution of the Response with Computation Resources Considerations 86 88 88 89 89 91 91 92 92 93 94 94 95 96 97 98 xviii

LIST OF ABBRIVIATIONS AND NOTATIONS AI ANFIS CGA CPU D/A DC DOF FIS FSCM GUI HLA ITSE LQ MIMO MLP MRAN NARX NN PDC PID PSO RBF RGA RLS STFPDC Artificial Intelligence Adaptive Neuro Fuzzy Inference System Conjugate Gradient Algorithm Central Processing Unit Digital to Analog converter Direct Current Degree Of Freedom Fuzzy Inference System Fuzzy Subtractive Method Graphic User Interface Hybrid Learning Algorithm Integral of Time Multiplied by Square Error Criterion Linear Quadratic Multi Input Multi Output Multi Layer Preceptron Minimal Resource Allocating network Non-linear Auto Regressive process with external input Neural Networks Parallel Distributed Compensator Proportional Integral Derivative Particle Swarm Optimization Radial Basis Function Real valued Genetic Algorithms Recursive Least Square Self Tuning Fuzzy PD-like Controller xix

SISO SNN TRMS TSK UAV Single Input Single Output Single Neural Net Twin Rotor MIMO System Takagi-Sugeno-Kang Unmanned air Vehicle xx

CHAPTER 1 INTRODUCTION 1.1 Background In recent years, Unmanned Aerial Vehicles (UAVs) have attracted significant research interests. UAVs can do piloted aerial vehicles jobs in risky places without risking pilot s life. UAVs are very useful in doing missions in hostile environments. Unmanned helicopters have practical interesting dynamic features among autonomous flying systems. The main difficulties in designing controllers for them come from nonlinearities and couplings. Twin Rotor MIMO System (TRMS) is a laboratory set-up design for which it has been used for control experiments, control theories developments, and applications of the autonomous helicopter. Basically, it resembles in certain aspects the behavior of helicopter. It introduces some of the platforms and control architectures, and exemplifies a high order non-linear system with significant cross-couplings from control engineering point of view. A detailed approach to the control problems connected with the TRMS involves some theoretical knowledge of laws and physics (Feedback Corp. 1998). Modeling and controlling of TRMS are considered challenging for control community. It has attracted many researchers in the last decade. The researchers have started working of

solving TRMS control problems with conventional PID controller. It seems to be inadequate for this complex problem, and resulting to a poor performance with the non-linearity and coupling effects. PID controller performance can be improved by adjusting gains, but this still has its limitation (Juang and Liu, 2006a). Artificial intelligence has also been used to improve control performance and reduce interactions effects. Artificial Intelligence (AI) is necessary to achieve successful embedded control systems with good control performance. So, computation resources and complexity of the used AI algorithm need to be considered for less computation resources and more flexibility in developing the embedded software's that achieve the control objectives on the systems. 1.2 Problem Statement TRMS control has been studied in the last few years as it represents a control and modeling challenge for researchers. Fuzzy Logic Control (FLC) has been widely used with different control schemes to cope with control objectives of TRMS. It has been shown that FLC was superior to classical controllers in terms of tracking and transient response of TRMS (Islam et al., 2003; Juang and Liu, 2006a). FLC has been utilized in many different hybrid schemes, and implemented with the use of classical and/or intelligent control like Genetic Algorithms (GA). As mentioned by many researchers (Jang et al., 2005; Adebrez et al., 2006; Rahideh et al., 2006; Jang et al., 2006a, 2006b; 2

Jang et al., 2008), fuzzy logic has been proposed in different schemes with the use of Genetic Algorithms (GA) and conventional PID controller. From the literature, it looks that the limitation of FLC is related to the difficulty in predicting changes in the operating conditions of a system and then adjusting for them. Hence, it is desirable to develop a self-tuning fuzzy controller that can improve FLC performance based on its experience, and to adapt its response in relation to variations in TRMS dynamics (Zhang and Liu, 2006). In this work Self Tuning Fuzzy PD-like Controller (STFPDC) is proposed to make the response more robust to the interactions and non-linearity of the process. For this work, it is obvious that STFPDC scheme is using eight fuzzy reasoning blocks; each with forty-nine rules at least for this system. The eight fuzzy reasoning blocks are needed to achieve control objectives for horizontal, vertical, and the two de-coupling parts; each with two fuzzy reasoning blocks. It is considered complex control scheme with high number of the used fuzzy rules. 1.3 Aims and Objectives of the Research The aims of this study is to improve FLC trajectory tracking performance and reduce cross coupling of TRMS by adding self tuning fuzzy inference system to the original FLC. Then, ensure achieving same control objectives with simpler control strategy in terms of less number of rules. 3

To achieve these aims, three specific objectives need to be achieved: i) Proposing Self Tuning Fuzzy PD-like Controllers to improve FLC response in terms of solving control problems and interactions between each degree of freedom. ii) Developing an Adaptive Neural Fuzzy Inference System (ANFIS) based on Fuzzy Subtractive Clustering Method (FSCM) from the original proposed Self Tuning Fuzzy PD-like Controllers. iii) Controlling TRMS with new Adaptive Neuro Fuzzy Inference Systems based Self Tuning Fuzzy PD-Like Controllers. 1.4 Scope of the Work In this work, ANFIS-STFPDC based Fuzzy Subtractive Clustering Method (FSCM) is proposed to control TRMS. This work will neither cover optimization of achieving best parameters selections of FLC nor any method achieve best selection of range of influence in FSCM. This project will try to solve trajectory and interaction problems between yaw and pitch angles of TRMS with better response than that of FLC using STFPDC. This work will achieve same performance of STFPDC with less number of rules. In this work, all the simulations and designs are made under MATLAB /SIMULINK. 4