I need help with integral: $$I(a,b,c,s)=\int_s^\infty K_0(\sqrt{x^2+a})cos(b+cx)dx$$ where $K_0$ is the $0^{th}$ modified Bessel functions of the second kind.
Does this integral have a closed form? And if it does, can someone help me to find it?
I need help with integral: $$I(a,b,c,s)=\int_s^\infty K_0(\sqrt{x^2+a})cos(b+cx)dx$$ where $K_0$ is the $0^{th}$ modified Bessel functions of the second kind.
Does this integral have a closed form? And if it does, can someone help me to find it?
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