A5026566630- Microgrid Control and Optimization
- Advanced DC-DC Converters
- Advanced Control Systems Design
- Fractional Differential Equations Solutions
- Multilevel Inverters and Converters
- Smart Grid Energy Management
- Extremum Seeking Control Systems
- Smart Grid Security and Resilience
- Photovoltaic System Optimization Techniques
- Advanced Antenna and Metasurface Technologies
- Islanding Detection in Power Systems
- Metaheuristic Optimization Algorithms Research
- Solar Thermal and Photovoltaic Systems
- Quantum-Dot Cellular Automata
- Hybrid Renewable Energy Systems
- Low-power high-performance VLSI design
- Microwave Engineering and Waveguides
- Advanced Battery Technologies Research
- Power System Optimization and Stability
- Antenna Design and Analysis
- Electromagnetic Compatibility and Noise Suppression
- Power Systems and Renewable Energy
Indian Institute of Information Technology Allahabad
2022-2025
Rajasthan Technical University
2016
This article propose a hybrid fractional order PID controller which is optimized with classical proportional integral derivative (PID) gives an exquisite response. Here the two tuning method are used to evaluate parameters of controller, first one Ziegler-Nichols and other Astrom-Hagglund method. The FO-PID in use as constant, constant by In obtain required solutions, non-linear equations derived find term step response shows benefits above discussed when comparing existing controller....
Differential Evolution algorithm has recently emerged as a simple yet very powerful technique for real parameter optimization. This article describes an application of DE the design fractional order proportional Integral Derivative controller. FOPID controller are composed constant, integral derivative and integer order, its is more complex than that conventional PID Here synthesis based on minimising square error given plant by which single objective optimization problem achieved. proposes...
This article proposes a hybrid fractional order PID controller optimized with Tilted integral derivative (TID) which gives an exquisite response. The coefficients of are tuned ziegler-Nichols and Astrom-Hagglund method. FO-PID parameters i.e. proportional constant(Kp), constant (Ki) taken by Ziegler-Nichols, (Kd) Astrom- Hagglund method Astrom-Hagglund. In to calculate required solutions, two non-linear equations derived find the term (λ) (μ). step response shows benefits above discussed...