Loyal Durand

collaborators

2 papers

hep-ph2009

Analytic derivation of the leading-order gluon distribution function $G (x, Q^{2}) = xg (x, Q^{2})$ from the proton structure function $F_{2}^{γ p} (x, Q^{2})$ . II. Effect of heavy quarks

Martin M. Block, Loyal Durand

We extend our previous derivation of an exact expression for the leading-order (LO) gluon distribution function $G (x, Q^{2}) = xg (x, Q^{2})$ from the DGLAP evolution equation for the proto…

physics.ed-ph2006

On an identity for the volume integral of the square of a vector field. Remark on a paper by A. M. Stewart

Loyal Durand

Stewart has presented a position-space derivation of the identity for the volume integral of a product of two vector fields noted by Gubarev, Stodolsky, and Zakharov, and applied t…

Analytic derivation of the leading-order gluon distribution function G(x,Q2)=xg(x,Q2) from the proton structure function F2γp​(x,Q2). II. Effect of heavy quarks

On an identity for the volume integral of the square of a vector field. Remark on a paper by A. M. Stewart

Analytic derivation of the leading-order gluon distribution function $G (x, Q^{2}) = xg (x, Q^{2})$ from the proton structure function $F_{2}^{γ p} (x, Q^{2})$ . II. Effect of heavy quarks