The integrals $$\mathfrak{E}_p (x) = (p!)^{ - 1} \int\limits_0^\infty {\varepsilon ^p (1 + } x\varepsilon ^3 )^{ - 1} e^{ - \varepsilon } d\varepsilon $$ and $$\mathfrak{F}_p (x) = (p!)^{ - 1} \int\limits_0^\infty {\varepsilon ^p (1 + } x\varepsilon ^3 )^

Cites Work

The integrals $$\mathfrak{A}_p (x) = (p!)^{ - 1} \int\limits_0^\infty {\varepsilon ^p (\varepsilon + x} )^{ - 1} e^{ - \varepsilon } d\varepsilon $$ and $$\mathfrak{B}_p (x) = (p!)^{ - 1} \int\limits_0^\infty {\varepsilon ^p (\varepsilon + x} )^{ - 2} e^{ - \varepsilon } d\varepsilon $$ and their tabulationdϕ and their tabulation
The integrals $$\mathfrak{C}_p (x) = (p!)^{ - 1} \int\limits_0^\infty {\varepsilon ^p (\varepsilon ^2 + x^2 } )^{ - 1} e^{ - \varepsilon } d\varepsilon $$ and $$\mathfrak{D}_p (x) = (p!)^{ - 1} \int\limits_0^\infty {\varepsilon ^p (\varepsilon ^2 + x^2 } )^{ - 2} e^{ - \varepsilon } d\varepsilon $$ and their tabulationand their tabulation

This page was built for publication: The integrals $$\mathfrak{E}_p (x) = (p!)^{ - 1} \int\limits_0^\infty {\varepsilon ^p (1 + } x\varepsilon ^3 )^{ - 1} e^{ - \varepsilon } d\varepsilon $$ and $$\mathfrak{F}_p (x) = (p!)^{ - 1} \int\limits_0^\infty {\varepsilon ^p (1 + } x\varepsilon ^3 )^