Application of the Exp (−φ(ζ))-expansion method for solitary wave solutions

Figures & data

Figure 1. Represents 3 D plot for $\lambda =0.2,\mathrm{ }\mu =1,\mathrm{ }{c}_1=2,\mathrm{ }{a}_0=1,-30\le x\le 30,\mathrm{ }0\le t\le 5.$

Figure 2. Represents 3 D plot for $\lambda =0.2,\mathrm{ }\mu =1,\mathrm{ }{c}_1=2,\mathrm{ }{a}_0=1,-30\le x\le 30,\mathrm{ }0\le t\le 5.$

Figure 3. Signifies 3 D plot for $\lambda =1,\mathrm{ }\mu =-1,\mathrm{ }{c}_1=0.1,\mathrm{ }{a}_0=2,-30\le x\le 30,\mathrm{ }0\le t\le 4.$

Figure 4. Signifies 3 D plot for $\lambda =1,\mathrm{ }\mu =-1,\mathrm{ }{c}_1=0.1,\mathrm{ }{a}_0=2,-30\le x\le 30,0\le t\le 4.$

Figure 5. Shows 3 D plot for $\lambda =-1,\mathrm{ }\mu =2,\mathrm{ }{c}_1=1,-30\le x\le 30,0\le t\le 5.$

Figure 6. Represents 3 D plot for $\lambda =-1,\mathrm{ }\mu =2,\mathrm{ }{c}_1=0.1,a=3,b=1,-30\le x\le 30,\mathrm{ }0\le t\le 5.$

Figure 7. Represents 3 D plot for $\lambda =-1,\mathrm{ }\mu =2,\mathrm{ }{c}_1=0.1,a=3,b=1,-30\le x\le 30,\mathrm{ }0\le t\le 5.$

Figure 8. Signifies 3 D plot for $\lambda =1,\mathrm{ }\mu =2,\mathrm{ }a=0.1,c_1=1,b=3,-30\le x\le 30,\mathrm{ }0\le t\le 4.$

Figure 9. Signifies 3 D plot for $\lambda =1,\mathrm{ }\mu =2,a=0.1,\mathrm{ }{c}_1=1,b=3,-30\le x\le 30,\mathrm{ }0\le t\le 4.$

Figure 10. Shows 3 D plot for $a=0.1,\mathrm{ }b=1,\mathrm{ }{c}_1=2,-30\le x\le 30,0\le t\le 4.$