id	author	title	date	pages	extension	mime	words	sentence	flesch	summary	cache	txt
ejpam-3471	Yaro, Rasmane; Pare, Youssouf; Abbo, Bakari	Comparison of SBA Numerical Method and Method of Separation of Variables (Fourier) on Wawe Equations	2019	17	.pdf	application/pdf	3938	268	88	= 0 (30) Solving yhe wave equation involves identifyinf the functions u(x, y, t) that solve the partial differential equation that represent the amplitude of the wave at any position x and y at any time t. • Solving by SBA method By Integrating (29) we get the Adomian canonical form The method of separation of variables relies upon the assumption that a function of the form: u(x, t) = X(x)T (t) (8) if we are in the case of one -dimension x of space(1−D) and u(x, y, t) = U(x, y)T (t) = X(x)Y (y)T (t) (9) if we are in the case of two dimension x and y of space (2 −D) will be a solution to linear homogeneous partial differential equation in x and t when when we are in (1−D) and x, y and t when when we are in (2.−D).	cache/ejpam-3471.pdf	txt/ejpam-3471.txt