Abstract
Fifth order, O ({beta}{sup 5}), exact corrections to the non-singlet electron structure function in QED are presented. Calculations were performed in the leading logarithmic approximation using the ad hoc exponentiation prescription proposed by Jadach and Ward and a recurrence formula for the elements of the Jadach-Ward series. A comparison with existing third order, O ({beta}{sup 3}), solutions is also presented. The three next elements of the Jadach-Ward series were calculated numerically and parametrized with an accuracy better than 5.10{sup -6} in the range of x between 0.01 and 1. (orig.).
Przybycien, M
[1]
- Deutsches Elektronen-Synchrotron (DESY), Hamburg (Germany)
Citation Formats
Przybycien, M.
A fifth order perturbative solution to the Gribov-Lipatov equation.
Germany: N. p.,
1992.
Web.
Przybycien, M.
A fifth order perturbative solution to the Gribov-Lipatov equation.
Germany.
Przybycien, M.
1992.
"A fifth order perturbative solution to the Gribov-Lipatov equation."
Germany.
@misc{etde_10148189,
title = {A fifth order perturbative solution to the Gribov-Lipatov equation}
author = {Przybycien, M}
abstractNote = {Fifth order, O ({beta}{sup 5}), exact corrections to the non-singlet electron structure function in QED are presented. Calculations were performed in the leading logarithmic approximation using the ad hoc exponentiation prescription proposed by Jadach and Ward and a recurrence formula for the elements of the Jadach-Ward series. A comparison with existing third order, O ({beta}{sup 3}), solutions is also presented. The three next elements of the Jadach-Ward series were calculated numerically and parametrized with an accuracy better than 5.10{sup -6} in the range of x between 0.01 and 1. (orig.).}
place = {Germany}
year = {1992}
month = {Dec}
}
title = {A fifth order perturbative solution to the Gribov-Lipatov equation}
author = {Przybycien, M}
abstractNote = {Fifth order, O ({beta}{sup 5}), exact corrections to the non-singlet electron structure function in QED are presented. Calculations were performed in the leading logarithmic approximation using the ad hoc exponentiation prescription proposed by Jadach and Ward and a recurrence formula for the elements of the Jadach-Ward series. A comparison with existing third order, O ({beta}{sup 3}), solutions is also presented. The three next elements of the Jadach-Ward series were calculated numerically and parametrized with an accuracy better than 5.10{sup -6} in the range of x between 0.01 and 1. (orig.).}
place = {Germany}
year = {1992}
month = {Dec}
}