Evaluating $\int_{1}^{\infty}\frac{(a(x^{2}-1))^{m}}{1+ x}\frac{\exp(-a(x^{2}-1))}{(1+b(x^{2}-1))^{n}}{\it d}x$

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Evaluating $\int_{1}^{\infty}\frac{(a(x^{2}-1))^{m}}{1+ x}\frac{\exp(-a(x^{2}-1))}{(1+b(x^{2}-1))^{n}}{\it d}x$

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