I am trying to design a metLab code that creates a size graph for a generator-battery system (so that Ratings for a particular generator You can see the battery capacity required to complete the power load). I am making it based on the method set by Arun et al. ().
I have to solve the equation:
Q (T + 1) = Q + (+ P) (T) -D (t)] subject to linear barriers : q (t) ≥ 0 (2) q (t = 0) = q * dt (1)
(t = t) ( 3)
Where t is the end time (i.e., the capacity of the battery should be at the beginning and end of equality).
I know D (t)
(load, a vector), f
(efficiency) and dt = 1
. There are 24 steps in the total (so many days).
P (t)
is generator power at each time, depending on the load, the generator sometimes runs on the part load.
I need to find the Q
, battery capacity, every time I move.
For each stage I get the Q
and P
, under Odds 2 and 3, to analyze equation 1, a Matlab solver I wanted to make a given evaluation P
My initial thought was to use FISMON
. Although I need to integrate this solver with two loops, for the first time looping at rated power and for the second time Q (t + 1), Q (t)
and P ) in order to obtain. )
at every t
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