Technique | Main feature | Merits | Demerits |
---|---|---|---|
Curve fitting [1] | Time inverse operating characteristics are generated for various types of linear & non-liner functions relay time operating curves. | Only method was available at that time. | Poor accuracy |
Break point relays are identified | Proper selection of break point lead to converged solution of relay coordination problems. | Selection of break point is critical | |
Gradient, lagrange multiplier and other classical problem formulation are formulating relay coordination problems. | Mostly applicable for radial distribution systems. | Requires large no. of iteration and initial guess is essential for convergence of the solution of problem. | |
Relay coordination problem is formulated as linear programming problem. | Helpful for optimizing only TDS | PS are selected based on the experience of the designer/operator | |
Non-Linear optimization Based Techniques [30] | Relay coordination problem is formulated as non-linear programming problem | Both TDS and PS are selected optimally. | Since relay coordination problem are non-convex, therefore there is chance of local minima trap. |
Both analytic and optimization method are applied. | Capable to solve the relay coordination problem for big interconnected systems and global optimal solution can be easily achieved. | Works for fixed network topology. | |
Fuzzy & neuro based optimization [55] | Concept of fuzzy and training of neurons is extended for protection coordination problems. | Effective protection coordination for different network pre-identified network topologies. | Fails for respond when new network topology comes in existence during operational conditions. |