very grateful for the nice explanation. however, in the objective function of the dual LP (slide 9), i think it should have added the part of lambda to be like ( -b transpose*v+ beq transpose*lambda))??? Anyone can agree with me??
The problem described in the video lecture indeed allows to get both the dispatch and the price. The dispatch is given by the primal solution of the optimization problem, and the price by the dual variable associates with the equality constraint (balance equation).
Thanks, bro!!! This is exactly what I seriously need!! You saved my life!!!
Dear sir, your explanation is good and please share some example for solving an optimization problem related to market clearing
Thankyou for the lectures.They are great.
Thanks!
sir, in the dual problem formulation... the size of the "A" matrix is given as (Ng+Nd)X(Ng+Nd).Should this be (Ng+Nd)X(Ng+Nd+1)??
I was following until now this part but now im already completely fucked :(
very grateful for the nice explanation. however, in the objective function of the dual LP (slide 9), i think it should have added the part of lambda to be like ( -b transpose*v+ beq transpose*lambda))??? Anyone can agree with me??
Is it possible to merge both i.e. the market price and the schedule in one optimization problem. If so, can you please guide me to an example?
The problem described in the video lecture indeed allows to get both the dispatch and the price. The dispatch is given by the primal solution of the optimization problem, and the price by the dual variable associates with the equality constraint (balance equation).
🙏pls help us solve tat optimisation problem in r