1 / 37

Martin Block Northwestern University

Martin Block Northwestern University. Nucleon-nucleon, g p and gg scattering , using factorization: the Aspen Model and analytic amplitude analysis. Outline.

mardi
Download Presentation

Martin Block Northwestern University

An Image/Link below is provided (as is) to download presentation Download Policy: Content on the Website is provided to you AS IS for your information and personal use and may not be sold / licensed / shared on other websites without getting consent from its author. Content is provided to you AS IS for your information and personal use only. Download presentation by click this link. While downloading, if for some reason you are not able to download a presentation, the publisher may have deleted the file from their server. During download, if you can't get a presentation, the file might be deleted by the publisher.

E N D

Presentation Transcript


  1. Martin Block Northwestern University Nucleon-nucleon, gp and gg scattering, using factorization:the Aspen Model and analytic amplitude analysis mblock@northwestern.edu

  2. Outline • Part I: fitting stot, r values and B, nuclear slopes of accelerator data--p-p and pbar-p--using a QCD-inspired model (Aspen Model)M.M. Block, E.M. Gregores, F. Halzen & G. Pancheri • Part II: global fit using both cosmic ray and accelerator data simultaneously M.M. Block, F. Halzen & T. Stanev • Part III: predictions of forward scattering parameters for LHC (14 TeV)---stot, selastic, r, and B mblock@northwestern.edu

  3. Part V-Experimental evidence for • factorization, quark counting and vector • dominance in n-n, gp and gg collisions, using the • Aspen Model • M. M. Block, F. Halzen, A .B. Kaidalov and G. Pancheri • Part IV-The factorization hypothesis: relating n-n, gp and gg collisions M. M. Block and A. B. Kaidalov • Part VI-Experimental evidence for • factorization, using real analytical amplitudes, • for n-n, gp and gg collisions • M. M. Block and K. Kang mblock@northwestern.edu

  4. Eduardo, Martin, Francis 3 of 4 authors working hard! Giulia, #4 author Part I: fitting stot, r values and B, nuclear slopes, of accelerator data--p-p and pbar-p-- using a QCD-inspired model (Aspen Model) M.M. Block, E.M. Gregores, F. Halzen & G. Pancheri mblock@northwestern.edu

  5. mblock@northwestern.edu

  6. mblock@northwestern.edu

  7. mblock@northwestern.edu

  8. We set mblock@northwestern.edu

  9. mblock@northwestern.edu

  10. s vs. energy r vs. energy B vs. energy Results of the c2 Fit to s, r and B data from pp and pbar-p mblock@northwestern.edu

  11. Part II: global fit using both cosmic ray and accelerator data simultaneously M.M. Block, F. Halzen & T. Stanev Francis wearing money tie (for ICE CUBE?) Todor thinking? mblock@northwestern.edu

  12. The published cosmic ray data (the Diamond and Triangles) are the problem Accelerator data give good fit mblock@northwestern.edu

  13. Monte Carlo Example Fly’s Eye Shower Profile Fig. 7 Xmax distribution with exponential trailing edge Fig. 1 An extensive air shower that survives all data cuts. The curve is a Gaisser-Hillas shower-development function: shower parameters E=1.3 EeV and Xmax =727 ± 33 g cm-2 give the best fit. EXPERIMENTAL PROCEDURE mblock@northwestern.edu

  14. Extraction of stot(pp) from Cosmic Ray Extensive Air Showers mblock@northwestern.edu

  15. See R. Engel et al, Phys. Rev. D58, 014019 (1998), for stot(p-air) curves, using Glauber theory Published Fly’s Eye Result: stot(p-air)= 540 ± 50 mb, at 30 TeV mblock@northwestern.edu

  16. s vs. energy Result of Global fit for stot(pp) and stot(pbar-p), using both Accelerator and Cosmic Ray Data mblock@northwestern.edu

  17. mblock@northwestern.edu

  18. Alexei Consequences of the Factorization Hypothesis in nucleon-nucleon, g-p and g-g Collisions, M. M. Block, Northwestern University A. B. Kaidalov, Moscow University mblock@northwestern.edu

  19. all s mblock@northwestern.edu

  20. mblock@northwestern.edu

  21. mblock@northwestern.edu

  22. B c.m.s. energy mblock@northwestern.edu

  23. Does factorization depend on using a dipole-dipole form factor? Could we also use a monopole-monopole for gg, with a monopole-dipole for g-p? mblock@northwestern.edu

  24. dipole-dipole dipole-monopole monopole-monopole Fourier transforms set <b2>nn = <b2>gg yields energy –independent relation: n = m /Ö2 mblock@northwestern.edu

  25. Total cross section and the ratio of elastic to total cross section nn uses dipole-dipole, gp uses monopole-dipole, gg uses monopole-monopole mblock@northwestern.edu

  26. Kyungsik Kang, In Paris To test factorization, we will utilize real analytical amplitudes Part VI: Experimental evidence for factorization, using real analytical amplitudes, for n-n, gp and gg collisions M. M. Block and K. Kang mblock@northwestern.edu

  27. even: odd: Real Analytic Amplitudes mblock@northwestern.edu

  28. Real analytic amplitudes for gp and gg mblock@northwestern.edu

  29. sgg, using either PHOJET or PYTHIA--data are from L3 and OPALM. Acciari et al, Phys. Lett. B519, 33 (2001),G. Abbiendi et al, Eur. Phys. J. C14 ,199 (2000). mblock@northwestern.edu

  30. GOOD BAD GLOBAL FIT mblock@northwestern.edu

  31. spp , spbar-pvs.Ös mblock@northwestern.edu

  32. rpp , rpbar-pvs.Ös mblock@northwestern.edu

  33. sg-p=(2/3*Phad)snn mblock@northwestern.edu

  34. curve: sgg =(2/3*Phad)2snndata: L3 and OPAL, renormalized by factor 0.929, using PHOJET mblock@northwestern.edu

  35. solid line: rnn=rgp=rggdotted line: rnn from QCD-Inspired Fit (Aspen Model) mblock@northwestern.edu

  36. mblock@northwestern.edu

  37. mblock@northwestern.edu

More Related