Connections between the generalized Hamilton-Lagrange and Brayton-Moser equations

Based on the concept of generalized Euler-Lagrange equations, this paper outlines a g??neralized Hamilton-Lagrange formulation of RLC networks. It is shown that the generalized Lagrange equations along with a set of compatibility constraint equations represents a set of governing differential equations of order equal to the order of complexity of the network. Hamilton equations are also developed and the connection with the Brayton-Moser equations is established.