Journal
SOFT COMPUTING
Volume 25, Issue 10, Pages 6999-7008Publisher
SPRINGER
DOI: 10.1007/s00500-021-05627-2
Keywords
Generalized Calogero– Bogoyavlenskii– Schiff equation; Bernoulli sub-equation function method; Modified exponential function method; Exponential function solution; Complex function solution; Contour surfaces
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Funding
- Harran University
- project HUBAP [20124]
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This paper focuses on the generalized Calogero-Bogoyavlenskii-Schiff equation and extracts new complex solutions using two analytical methods. Simulations are conducted to better understand the physical meanings of the solutions. Strain conditions for validity of complex solutions are archived, and the conclusion highlights the novelties of the paper.
This paper focuses on the generalized Calogero-Bogoyavlenskii-Schiff equation to extract new complex solutions by using two analytical methods, namely, Bernoulli sub-equation function method, Modified exponential function method. For better understanding of physical meanings of solutions, simulations are reported by using a computational package program. Moreover, strain conditions for validity of complex solutions are also archived. Finally, a conclusion part completes the paper by mentioning the novelties of paper.
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