Conformal dimensions of two-derivative BMN operators

Journal of High Energy Physics

Volumn 7, Issue 3, 2003, Pages 259-286

  Klose, Thomas ^a  

^a ALBERT EINSTEIN INSTITUT   (Germany)

Author keywords

1 N Expansion; AdS CFT and dS CFT Correspondence; Penrose limit and pp wave background

Indexed keywords

EID: 23044500808     PISSN: 10298479     EISSN: 10298479     Source Type: Journal    
DOI: 10.1088/1126-6708/2003/03/012     Document Type: Article

References (45)

1. D. Berenstein, J.M. Maldacena and H. Nastase, Strings in flat space and PP waves from N = 4 super Yang-Mills, J. High Energy Phys. 04 (2002) 013 [hep-th/0202021].
2. O. Ahaxony, S.S. Gubser, J.M. Maldacena, H. Ooguri and Y. Oz, Large-N field theories, string theory and gravity, Phys. Kept. 323 (2000) 183 [hep-th/9905111].
3. R. Penrose, Any spacetime has a plane wave as a limit, Differential geometry and relativity, Reidel, Dordrecht, 1976, pp. 271-275.
4. M. Blau, J. Figueroa-O'Faxrill, C. Hull and G. Papadopoulos, Penrose limits and maximal supersymmetry, Class, and Quant. Grav. 19 (2002) L87 [hep-th/0201081].
5. G. 't Hooft, A planar diagram theory for strong interactions, Nucl. Phys. B 72 (1974) 461.
6. C. Kristjansen, J. Plefka, G.W. Semenoff and M. Staudacher, A new double-scaling limit of N = 4 super Yang-Mills theory and PP-wave strings, Nucl. Phys. B 643 (2002) 3 [hep-th/0205033].
7. N.R. Constable et al., PP-wave string interactions from perturbative Yang-Mills theory, J. High Energy Phys. 07 (2002) 017 [hep-th/0205089].
8. D.J. Gross, A. Mikhailov and R. Roiban, A calculation of the plane wave string hamiltonian from N = 4 super-Yang-Mills theory, hep-th/0208231.
9. 2/N, hep-th/0210102.
10. R.A. Janik, BMN operators and string field theory, Phys. Lett. B 549 (2002) 237 [hep-th/0209263].
11. J. Gomis, S. Moriyama and J. Park, SYM description of SFT hamiltonian in a PP-wave background, hep-th/0210153.
12. J. Gomis, S. Moriyama and J.-w. Park, SYM description of PP-wave string interactions: singlet sector and arbitrary impurities, hep-th/0301250.
13. D.J. Gross, A. Mikhailov and R. Roiban, Operators with large R charge in N = 4 Yang-Mills theory, Ann. Phys. (NY) 301 (2002) 31 [hep-th/0205066].
14. G. Arutyunov and E. Sokatchev, Conformal fields in the PP-wave limit, J. High Energy Phys. 08 (2002) 014 [hep-th/0205270].
15. M. Bianchi, B. Eden, G. Rossi and Y.S. Stanev, On operator mixing in N = 4 SYM, Nucl. Phys. B 646 (2002) 69 [hep-th/0205321].
16. C.-S. Chu, V.V. Khoze and G. Travaglini, Three-point functions in N = 4 Yang-Mills theory and PP-waves, J. High Energy Phys. 06 (2002) 011 [hep-th/0206005].
17. A. Santambrogio and D. Zanon, Exact anomalous dimensions of N = 4 Yang-Mills operators with large R charge, Phys. Lett. B 545 (2002) 425 [hep-th/0206079].
18. M. Huang, String interactions in PP-wave from N = 4 super Yang-Mills, Phys. Rev. D 66 (2002) 105002 [hep-th/0206248].
19. U. Gursoy, Vector operators in the BMN correspondence, hep-th/0208041.
20. N. Beisert, C. Kristjansen, J. Plefka, G.W. Semenoff and M. Staudacher, BMN correlators and operator mixing in N = 4 super Yang-Mills theory, Nucl. Phys. B 650 (2003) 125 [hep-th/0208178].
21. N.R. Constable, D.Z. Freedman, M. Headrick and S. Minwalla, Operator mixing and the BMN correspondence, J. High Energy Phys. 10 (2002) 068 [hep-th/0209002].
22. N. Beisert, BMN operators and superconformal symmetry, hep-th/0211032.
23. J.A. Minahan and K. Zarembo, The Bethe-ansatz for N = 4 super Yang-Mills, hep-th/0212208.
24. N. Beisert, C. Kristjansen, J. Plefka and M. Staudacher, BMN gauge theory as a quantum mechanical system, hep-th/0212269.
25. R.R. Metsaev, Type-IIB Green-Schwarz superstring in plane wave Ramond-Ramond background, Nucl. Phys. B 625 (2002) 70 [hep-th/0112044].
26. R.R. Metsaev and A.A. Tseytlin, Exactly solvable model of superstring in plane wave Ramond-Ramond background, Phys. Rev. D 65 (2002) 126004 [hep-th/0202109].
27. M. Spradlin and A. Volovich, Superstring interactions in a PP-wave background, Phys. Rev. D 66 (2002) 086004 [hep-th/0204146].
28. R. Gopakumar, String interactions in PP-waves, hep-th/0205174.
29. Y. Kiem, Y. Kim, S. Lee and J. Park, PP-wave/Yang-Mills correspondence: an explicit check, Nucl. Phys. B 642 (2002) 389 [hep-th/0205279].
30. P. Lee, S. Moriyama and J.-w. Park, Cubic interactions in PP-wave light cone string field theory, Phys. Rev. D 66 (2002) 085021 [hep-th/0206065].
31. M. Spradlin and A. Volovich, Superstring interactions in a PP-wave background, II, J. High Energy Phys. 01 (2003) 036 [hep-th/0206073].
32. C.-S. Chu, V.V. Khoze and G. Travaglini, PP-wave string interactions from n-point correlators of BMN operators, J. High Energy Phys. 09 (2002) 054 [hep-th/0206167].
33. C.-S. Chu, V.V. Khoze, M. Petrini, R. Russo and A. Tanzini, A note on string interaction on the PP-wave background, hep-th/0208148.
34. J.H. Schwarz, Comments on superstring interactions in a plane-wave background, J. High Energy Phys. 09 (2002) 058 [hep-th/0208179].
35. A. Pankiewicz, More comments on superstring interactions in the PP-wave background, J. High Energy Phys. 09 (2002) 056 [hep-th/0208209].
36. A. Pankiewicz and J. Stefanski, B., PP-wave light-cone superstring field theory, hep-th/0210246.
37. C.-S. Chu, M. Petrini, R. Russo and A. Tanzini, String interactions and discrete symmetries of the PP-wave background, hep-th/0211188.
38. Y.-H. He, J.H. Schwarz, M. Spradlin and A. Volovich, Explicit formulas for neumann coefficients in the plane-wave geometry, hep-th/0211198.
39. R. Roiban, M. Spradlin and A. Volovich, On light-cone SFT contact terms in a plane wave, hep-th/0211220.
40. E.T. Akhmedov, On the relations between correlation functions in SYM/PP-wave correspondence, hep-th/0212297.
41. C.-S. Chu and V.V. Khoze, Correspondence between the 3-point BMN correlators and the 3-string vertex on the PP-wave, hep-th/0301036.
42. H. Verlinde, Bits, matrices and 1/N, hep-th/0206059.
43. J.-G. Zhou, PP-wave string interactions from string bit model, Phys. Rev. D 67 (2003) 026010 [hep-th/0208232].
44. D. Vaman and H. Verlinde, Bit strings from N = 4 gauge theory, hep-th/0209215.
45. R. Mertig and R. Scharf, Tarcer: a Mathematica program for the reduction of two-loop propagator integrals, Comput. Phys. Commun. 111 (1998) 265 [hep-ph/9801383].