Exact and Approximate Solutions for Linear and Nonlinear Partial Differential Equations via Laplace Residual Power Series Method

The Laplace residual power series method was introduced as an effective technique for finding exact and approximate solutions to various kinds of differential equations. In this context, we utilize the generate analytic partial Then, by resorting above-mentioned technique, derive certain different types linear nonlinear equations, including wave nonhomogeneous space telegraph water Klein–Gordon Fisher a few others. Moreover, numerically examine several results investing some graphs tables comparing our with nominated equations display new approach’s reliability, capability, efficiency.