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Transverse-momentum distribution from the Bloch-Nordsieck method
Physical Review D, 1977The transverse-momentum distribution is studied using the Bloch-Nordsieck method. An approximate analytic form for the above distribution is found, which maintains the normalization as well as reproduces the exact result for the average (squared) transverse momentum, $〈{{k}_{\ensuremath{\perp}}}^{2}〉$. For large ${k}_{\ensuremath{\perp}}$, our proposed
G. Pancheri-Srivastava, Y. Srivastava
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Starting in maximum-polynomial-degree Nordsieck-Gear methods
Applied Mathematics and Computation, 1977The intent of this paper is to show that the Nordsieck-Gear methods with maximum polynomial degree k+1, first described in [1], admit of matched starting methods which are exact for all polynomials of degree =
Danchick, Roy, Pope, David A.
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On The Stability of Variable Stepsize Adams Methods in Nordsieck Form
1987The aim of our paper is to show that the stability of Adams methods can be ascertained under weaker assumptions than the ones given in [5] and [13]. In particular it is proved that (k+1)-value Adams methods remain stable if there exists a fixed p ≥ 0, so that after consecutive arbitrary stepsizes whose number is ≤p, there are at least k-1 steps of ...
Manuel Calvo +2 more
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Efficient Nordsieck second derivative general linear methods: construction and implementation
Calcolo, 2018zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Ali Abdi, Batoul Behzad
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On Nordsieck's method for the numerical solution of ordinary differential equations
BIT, 1966The connection between the class of methods suggested by Nordsieck and the class of linear multi-step methods is examined. It is shown that the starting procedure suggested by Nordsieck is specially suited to the Adams method.
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Solving the order reduction phenomenon in variable step size quasi-consistent Nordsieck methods
Computational Mathematics and Mathematical Physics, 2012G Yu Kulikov
exaly
Solution of the Bloch-Nordsieck model by the Delbourgo-West method
Theoretical and Mathematical Physics, 1980A. I. Alekseev, A. Ya. Rodionov
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