I have got a simple network for my assignment:
I know bus admittance matrix have certain properties that let us form the matrix without writing so many lines of KCL
. But is there any property such that one could, without matrix formation, say sum of values in row 2 of the matrix is zero, whereas the sum of values in row 4 is –j1
?
I have formed the admittance matrix and I can confirm that above statement is true but I was wondering what is the rationale behind that statement?
Best Answer
Thanks to
The Photon
for the heads up. I found the comprehensive answer in following textbook:Rau, NS 2003, 'Appendix B: Network Equations', in Optimization Principles: Practical Applications to the Operation and Markets of the Electric Power Industry, Wiley, p. 310.
In a nutshell:
In an admittance matrix the algebraic sum of values in any row is equal to shunt admittance connecting that particular node to the reference node (ground)
.