cepgen is hosted by Hepforge, IPPP Durham
CepGen 1.2.3
A generic central exclusive processes event generator
Loading...
Searching...
No Matches
Bibliography
[1]

K. Abe and others. Measurements of R=σLT for 0.03 < x < 0.1 and fit to world data. Phys. Lett., B452:194–200, 1999.

[2]

H. Abramowicz and A. Levy. The ALLM parameterization of σtot(γ^* p): An Update. 1997.

[3]

H. Abramowicz, E. M. Levin, A. Levy, and U. Maor. A Parametrization of σT(γ^ ast p) above the resonance region Q2 gtrsim 0. Phys. Lett. B, 269:465–476, 1991.

[4]

J. Arrington, W. Melnitchouk, and J. A. Tjon. Global analysis of proton elastic form factor data with two-photon exchange corrections. Phys. Rev., C76:035205, 2007.

[5]

J. Beringer and others. Review of Particle Physics (RPP). Phys. Rev., D86:010001, 2012.

[6]

Martin M. Block, Loyal Durand, and Phuoc Ha. Connection of the virtual γ^*p cross section of ep deep inelastic scattering to real γ p scattering, and the implications for ν N and ep total cross sections. Phys. Rev., D89(9):094027, 2014.

[7]

Arie Bodek, Un Ki Yang, and Yang Xu. Inelastic axial and vector structure functions for lepton-nucleon scattering 2021 Update, 8 2021.

[8]

P. E. Bosted and M. E. Christy. Empirical fit to inelastic electron-deuteron and electron-neutron resonance region transverse cross-sections. Phys. Rev. C, 77:065206, 2008.

[9]

E. J. Brash, A. Kozlov, S. Li, and G. M. Huber. New empirical fits to the proton electromagnetic form-factors. Phys. Rev., C65:051001, 2002.

[10]

F. W. Brasse, W. Flauger, Joerg Gayler, S. P. Goel, R. Haidan, M. Merkwitz, and H. Wriedt. Parametrization of the q2 dependence of gamma V p total cross sections in the resonance region. Nucl. Phys., B110:413–433, 1976.

[11]

A. Capella, A. Kaidalov, C. Merino, and J. Tran Thanh Van. Structure functions and low x physics. Phys. Lett. B, 337:358–366, 1994.

[12]

A. Donnachie and P. V. Landshoff. Proton structure function at small \(Q^2\). Z. Phys. C, 61:139–146, 1994.

[13]

Manuel Drees and D. Zeppenfeld. Production of supersymmetric particles in elastic \(ep\) collisions. Phys. Rev. D, 39:2536, 1989.

[14]

R. Fiore, A. Flachi, Laszlo L. Jenkovszky, A. I. Lengyel, and V. K. Magas. Explicit model realizing parton hadron duality. Eur. Phys. J. A, 15:505–515, 2002.

[15]

J. J. Kelly. Simple parametrization of nucleon form factors. Phys. Rev. C, 70:068202, 2004.

[16]

Spencer R. Klein, Joakim Nystrand, Janet Seger, Yuri Gorbunov, and Joey Butterworth. STARlight: A Monte Carlo simulation program for ultra-peripheral collisions of relativistic ions. Comput. Phys. Commun., 212:258–268, 2017.

[17]

S. A. Kulagin and V. V. Barinov. Hybrid model of proton structure functions. Phys. Rev. C, 105:045204, 2022.

[18]

G. Peter Lepage. A New Algorithm for Adaptive Multidimensional Integration. J. Comput. Phys., 27:192, 1978.

[19]

Marta Luszczak, Wolfgang Schäfer, and Antoni Szczurek. Production of W^+ W^- pairs via γ^*γ^* to W^+ W^- subprocess with photon transverse momenta. JHEP, 05:064, 2018.

[20]

P. Mergell, Ulf G. Meissner, and D. Drechsel. Dispersion theoretical analysis of the nucleon electromagnetic form-factors. Nucl. Phys., A596:367–396, 1996.

[21]

O. Nachtmann, F. Nagel, M. Pospischil, and A. Utermann. Effective-Lagrangian approach to γγ to W^+W-. I. Couplings and amplitudes. Eur. Phys. J., C45:679–691, 2006.

[22]

M. Osipenko and others. A Kinematically complete measurement of the proton structure function F2 in the resonance region and evaluation of its moments. Phys. Rev., D67:092001, 2003.

[23]

William H. Press and Glennys R. Farrar. Recursive stratified sampling for multidimensional Monte Carlo integration. Submitted to: Comp.in Phys., 1989.

[24]

G. Ricco, S. Simula, and M. Battaglieri. Power corrections in the longitudinal and transverse structure functions of proton and deuteron. Nucl. Phys., B555:306–334, 1999.

[25]

A. Sibirtsev and P. G. Blunden. Q2 evolution of the electric and magnetic polarizabilities of the proton. Phys. Rev., C88(6):065202, 2013.

[26]

Ashok Suri and Donald R. Yennie. The space-time phenomenology of photon absorption and inelastic electron scattering. Annals Phys., 72:243, 1972.

[27]

A. Szczurek and V. Uleshchenko. On the range of validity of the QCD improved parton model. Phys. Lett., B475:120–126, 2000.

[28]

J. A. M. Vermaseren. Two Photon Processes at Very High-Energies. Nucl. Phys., B229:347–371, 1983.

[29]

Bryan R. Webber. QCD power corrections from a simple model for the running coupling. JHEP, 10:012, 1998.

[30]

L. W. Whitlow, Stephen Rock, A. Bodek, E. M. Riordan, and S. Dasu. A Precise extraction of R = σLT from a global analysis of the SLAC deep inelastic e p and e d scattering cross-sections. Phys. Lett., B250:193–198, 1990.