Multiple wave scattering by submerged obstacles in an infinite channel of finite depth with ...

Summary

The article discusses a semi-analytical approach to solving wave equations with immersed obstacles using Fourier transformation, polynomials, and applications in hyperbolic geometry, among others. Fourier analysis is used for solving the velocity potential, and the solution involves hyperbolic functions and constructs like the Lemniscate elliptic. It also suggests a convergence with the noncentral chi-squared distribution and involves the Lerch zeta function, potentially in relation to the parameter lambda.