This article demonstrates how the new Double Laplace–Sumudu transform (DLST) is
successfully implemented in combination with the iterative method to obtain the exact …

In order to get analytical series solutions of partial differential equations while taking certain
conditions into consideration, this paper presents the new procedure of using the new …

This research introduces a novel approach that combines the conformable double Laplace–
Sumudu transform (CDLST) and the iterative method to handle nonlinear partial problems …

The conformable fractional triple Laplace transform approach, in conjunction with the new
Iterative method, is used to examine the exact analytical solutions of the (2+ 1)‐dimensional …

In this paper, the combined double Sumudu transform with iterative method is successfully
implemented to obtain the approximate analytical solution of the one‐dimensional coupled …

This study focuses on solving three‐dimensional non‐linear Klein‐Gordon equations of four
variables by using the quadruple Laplace transform method coupled with the iterative …

The dynamics of innumerable real-world phenomena is represented with the help of non-
linear ordinary differential equations (NODEs). There is a growing trend of solving these …

This study will present a new modified differential operator for solving third-order boundary
value problems into higher-order ordinary differential equation. We found the differential …

In the present study, the exact analytical solutions of the 2-dimensional nonlinear Klein-
Gordon equation (NLKGE) is investigated using the 3-dimensional Laplace transform …

This article introduces some results about two-dimensional differential transform for
nonlinear complex functions and their derivatives which are needed in this paper to find …