Laplace transform approach to analysis and synthesis of bessel type linear time-varying systems

Two-dimensional Laplace transform (2DLT) is applied as a powerful analysis and synthesis tool for linear time-varying networks resulting in Bessel type linear ordinary differential equations. In this sense a parallel and more powerful closed-form solution (compared to traditional transforms) is obtained which is analogous to that in which one-dimensional Laplace transform is used for linear time-invariant (LTI) systems.