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Optical soliton solutions to a (2+1) dimensional Schrödinger equation using a couple of integration architectures


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Fig. 1

3D-plot for |v(x,y,t)|2 when y = 0 where μ = −1,λ = 1,γ1 = 1,γ3 = 1,η1 = 1,η3 = 1, C = 0. (combined soliton solution)
3D-plot for |v(x,y,t)|2 when y = 0 where μ = −1,λ = 1,γ1 = 1,γ3 = 1,η1 = 1,η3 = 1, C = 0. (combined soliton solution)

Fig. 2

3D-plot for |v(x,y,t)|2 when y = 0 where μ = −1,λ = 1,γ1 = 1,γ3 = 1,η1 = 1,η3 = 1, C = 0. (combined soliton solution)
3D-plot for |v(x,y,t)|2 when y = 0 where μ = −1,λ = 1,γ1 = 1,γ3 = 1,η1 = 1,η3 = 1, C = 0. (combined soliton solution)

Fig. 3

3D-plot for |v(x,y,t)|2 when y = 0 where a = 1.5 and all other parameter values are 1 (Lucas combined hyperbolic function)
3D-plot for |v(x,y,t)|2 when y = 0 where a = 1.5 and all other parameter values are 1 (Lucas combined hyperbolic function)

Fig. 4

3D-plot for |v(x,y,t)|2 when y = 0 where a = 1.5 and all other parameter values are 1 (Lucas combined hyperbolic function)
3D-plot for |v(x,y,t)|2 when y = 0 where a = 1.5 and all other parameter values are 1 (Lucas combined hyperbolic function)

Fig. 5

3D-plot for |v(x,y,t)|2 when y = 0 where all parameter values are 1 (dark soliton)
3D-plot for |v(x,y,t)|2 when y = 0 where all parameter values are 1 (dark soliton)
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Life Sciences, other, Mathematics, Applied Mathematics, General Mathematics, Physics