The integrals $$\mathfrak{C}_p (x) = (p!)^{ - 1} \mathop \smallint \limits_0^\infty \varepsilon ^p (\varepsilon ^2 + x^2 )^{ - 1} e^{ - 6} d\varepsilon $$ and $$\mathfrak{D}_p (x) = (p!)^{ - 1} \mathop \smallint \limits_0^\infty \varepsilon ^p (\varepsilon ^2 + x^2 )^{ - 2} e^{ - 6} d\varepsilon $$ and their tabulationand their tabulation
- 1 January 1957
- journal article
- research article
- Published by Springer Nature in Flow, Turbulence and Combustion
- Vol. 6 (1) , 155-164
- https://doi.org/10.1007/bf02410423
Abstract
No abstract availableKeywords
This publication has 4 references indexed in Scilit:
- 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 tabulationApplied Scientific Research, Section B, 1957
- A remark on the influence of high frequency electric fields and uniform magnetic fields on electronic conductionPhysica, 1956
- The integrals $$Ci_n \left( x \right) = \int\limits_1^\infty {u^{ - n} \cos ux du} $$ and $$Si_n \left( x \right) = \int\limits_1^\infty {u^{ - n} \sin ux du} $$ and their tabulationand their tabulationApplied Scientific Research, Section B, 1955
- XCIV. Scattering of electrons and holes by charged donors and acceptors in semiconductorsJournal of Computers in Education, 1955