Nội dung được dịch bởi AI, chỉ mang tính chất tham khảo
Ma S của lý thuyết dây loại 0B hai chiều. Phần I. Xem lại lý thuyết nhiễu loạn
Tóm tắt
Chúng tôi nghiên cứu ma S nhiễu loạn của dây đóng trong lý thuyết dây loại 0B hai chiều từ góc nhìn bề mặt thế giới, bằng cách tích phân trực tiếp các hàm tương quan của lý thuyết Liouville với $$ \mathcal{N} $$ = 1. Điều này được tính toán numerically sử dụng các quan hệ hồi quy cho các khối tương đồng super-Virasoro. Chúng tôi cho thấy rằng các biên độ ba và bốn điểm cấp cây tương ứng với các mô hình cơ học lượng tử ma trận đối ngẫu được đề xuất. Các khía cạnh không nhiễu loạn của tính đối ngẫu sẽ được phân tích trong một bài báo đi kèm.
Từ khóa
#lý thuyết dây #ma S #lý thuyết Liouville #khối tương đồng #đối ngẫu lượng tửTài liệu tham khảo
T. Takayanagi and N. Toumbas, A Matrix model dual of type 0B string theory in two-dimensions, JHEP 07 (2003) 064 [hep-th/0307083] [INSPIRE].
M.R. Douglas et al., A New hat for the c = 1 matrix model, in the proceedings of the From Fields to Strings: Circumnavigating Theoretical Physics: A Conference in Tribute to Ian Kogan, (2003), p. 1758–1827 [hep-th/0307195] [INSPIRE].
P. Di Francesco and D. Kutasov, World sheet and space-time physics in two-dimensional (Super)string theory, Nucl. Phys. B 375 (1992) 119 [hep-th/9109005] [INSPIRE].
B. Balthazar, V.A. Rodriguez and X. Yin, The c = 1 string theory S-matrix revisited, JHEP 04 (2019) 145 [arXiv:1705.07151] [INSPIRE].
O. DeWolfe et al., On the S matrix of type 0 string theory, JHEP 11 (2003) 012 [hep-th/0309148] [INSPIRE].
R.C. Rashkov and M. Stanishkov, Three point correlation functions in N = 1 superLiouville theory, Phys. Lett. B 380 (1996) 49 [hep-th/9602148] [INSPIRE].
R.H. Poghossian, Structure constants in the N = 1 superLiouville field theory, Nucl. Phys. B 496 (1997) 451 [hep-th/9607120] [INSPIRE].
T. Fukuda and K. Hosomichi, Super Liouville theory with boundary, Nucl. Phys. B 635 (2002) 215 [hep-th/0202032] [INSPIRE].
A. Belavin, V. Belavin, A. Neveu and A. Zamolodchikov, Bootstrap in Supersymmetric Liouville Field Theory. I. NS Sector, Nucl. Phys. B 784 (2007) 202 [hep-th/0703084] [INSPIRE].
P. Suchanek, Elliptic recursion for 4-point superconformal blocks and bootstrap in N = 1 SLFT, JHEP 02 (2011) 090 [arXiv:1012.2974] [INSPIRE].
L. Hadasz, Z. Jaskolski and P. Suchanek, Recursion representation of the Neveu-Schwarz superconformal block, JHEP 03 (2007) 032 [hep-th/0611266] [INSPIRE].
J. Polchinski, Combinatorics of boundaries in string theory, Phys. Rev. D 50 (1994) R6041 [hep-th/9407031] [INSPIRE].
M.B. Green and M. Gutperle, Effects of D instantons, Nucl. Phys. B 498 (1997) 195 [hep-th/9701093] [INSPIRE].
B. Balthazar, V.A. Rodriguez and X. Yin, ZZ instantons and the non-perturbative dual of c = 1 string theory, JHEP 05 (2023) 048 [arXiv:1907.07688] [INSPIRE].
B. Balthazar, V.A. Rodriguez and X. Yin, Multi-instanton calculus in c = 1 string theory, JHEP 05 (2023) 050 [arXiv:1912.07170] [INSPIRE].
A. Sen, Fixing an Ambiguity in Two Dimensional String Theory Using String Field Theory, JHEP 03 (2020) 005 [arXiv:1908.02782] [INSPIRE].
B. Balthazar, V.A. Rodriguez and X. Yin, The S-matrix of 2D type 0B string theory. Part II. D-instanton effects, JHEP 05 (2023) 235 [arXiv:2204.01747] [https://doi.org/10.48550/arXiv.2204.01747].
I.R. Klebanov, String theory in two-dimensions, in the proceedings of the Spring School on String Theory and Quantum Gravity (to be followed by Workshop), Trieste, Italy, 15–23 April 1991 (1991), p. 30–101 [hep-th/9108019] [INSPIRE].
P.H. Ginsparg and G.W. Moore, Lectures on 2-D gravity and 2-D string theory, in the proceedings of the Theoretical Advanced Study Institute (TASI 92): From Black Holes and Strings to Particles, Boulder, Colorado, U.S.A., 3–28 June 1992 (1993), p. 277–469 [hep-th/9304011] [INSPIRE].
A. Jevicki, Development in 2-d string theory, in the proceedings of the Workshop on String Theory, Gauge Theory and Quantum Gravity, Trieste, Italy, 28–29 April 1993 (1993), p. 96–140 [https://doi.org/10.1142/9789814447072_0004] [hep-th/9309115] [INSPIRE].
J. Polchinski, What is string theory?, in the proceedings of the NATO Advanced Study Institute: Les Houches Summer School, Session 62: Fluctuating Geometries in Statistical Mechanics and Field Theory, Les Houches, France, 2 August – 9 September 1994 (1994) [hep-th/9411028] [INSPIRE].
G.W. Moore, M.R. Plesser and S. Ramgoolam, Exact S matrix for 2-D string theory, Nucl. Phys. B 377 (1992) 143 [hep-th/9111035] [INSPIRE].
B. Balthazar, V.A. Rodriguez and X. Yin, Long String Scattering in c = 1 String Theory, JHEP 01 (2019) 173 [arXiv:1810.07233] [INSPIRE].
A.B. Zamolodchikov, Conformal symmetry in two-dimensions: an explicit recurrence formula for the conformal partial wave amplitude, Commun. Math. Phys. 96 (1984) 419 [INSPIRE].
A.B. Zamolodchikov, Conformal symmetry in two-dimensional space: Recursion representation of conformal block, Theor. Math. Phys. 73 (1987) 1088.
J. Maldacena, D. Simmons-Duffin and A. Zhiboedov, Looking for a bulk point, JHEP 01 (2017) 013 [arXiv:1509.03612] [INSPIRE].
D. Friedan, E.J. Martinec and S.H. Shenker, Conformal Invariance, Supersymmetry and String Theory, Nucl. Phys. B 271 (1986) 93 [INSPIRE].
J. Polchinski, String theory. Vol. 2: Superstring theory and beyond, Cambridge University Press (2007) [https://doi.org/10.1017/CBO9780511618123] [INSPIRE].
J. Polchinski, String theory. Vol. 1: An introduction to the bosonic string, Cambridge University Press (2007) [https://doi.org/10.1017/CBO9780511816079] [INSPIRE].
C.-M. Chang et al., Little String Amplitudes (and the Unreasonable Effectiveness of 6D SYM), JHEP 12 (2014) 176 [arXiv:1407.7511] [INSPIRE].
M. Cho, S. Collier and X. Yin, Recursive Representations of Arbitrary Virasoro Conformal Blocks, JHEP 04 (2019) 018 [arXiv:1703.09805] [INSPIRE].
A. Sen, Off-shell Amplitudes in Superstring Theory, Fortsch. Phys. 63 (2015) 149 [arXiv:1408.0571] [INSPIRE].
A. Sen and E. Witten, Filling the gaps with PCO’s, JHEP 09 (2015) 004 [arXiv:1504.00609] [INSPIRE].
J.L. Davis, F. Larsen and N. Seiberg, Heterotic strings in two dimensions and new stringy phase transitions, JHEP 08 (2005) 035 [hep-th/0505081] [INSPIRE].
J.M. Maldacena, Long strings in two dimensional string theory and non-singlets in the matrix model, JHEP 09 (2005) 078 [hep-th/0503112] [INSPIRE].
