Abstract
We give a construction for a general class of vertices in superstring field theory which include integration over bosonic moduli as well as the required picture changing insertions. We apply this procedure to find a covariant action for the NS-NS sector of Type II closed superstring field theory.
Article PDF
Similar content being viewed by others
Avoid common mistakes on your manuscript.
References
E. Witten, Noncommutative Geometry and String Field Theory, Nucl. Phys. B 268 (1986) 253 [INSPIRE].
B. Zwiebach, Closed string field theory: Quantum action and the B-V master equation, Nucl. Phys. B 390 (1993) 33 [hep-th/9206084] [INSPIRE].
B. Zwiebach, Oriented open - closed string theory revisited, Annals Phys. 267 (1998) 193 [hep-th/9705241] [INSPIRE].
M.R. Gaberdiel and B. Zwiebach, Tensor constructions of open string theories. 1: Foundations, Nucl. Phys. B 505 (1997) 569 [hep-th/9705038] [INSPIRE].
N. Berkovits, SuperPoincaré invariant superstring field theory, Nucl. Phys. B 450 (1995) 90 [Erratum ibid. B 459 (1996) 439] [hep-th/9503099] [INSPIRE].
N. Berkovits, The Ramond sector of open superstring field theory, JHEP 11 (2001) 047 [hep-th/0109100] [INSPIRE].
Y. Okawa and B. Zwiebach, Heterotic string field theory, JHEP 07 (2004) 042 [hep-th/0406212] [INSPIRE].
N. Berkovits, Y. Okawa and B. Zwiebach, WZW-like action for heterotic string field theory, JHEP 11 (2004) 038 [hep-th/0409018] [INSPIRE].
H. Kunitomo, The Ramond Sector of Heterotic String Field Theory, PTEP 2014 (2014) 043B01 [arXiv:1312.7197] [INSPIRE].
M. Kroyter, Y. Okawa, M. Schnabl, S. Torii and B. Zwiebach, Open superstring field theory I: gauge fixing, ghost structure and propagator, JHEP 03 (2012) 030 [arXiv:1201.1761] [INSPIRE].
N. Berkovits, Constrained BV Description of String Field Theory, JHEP 03 (2012) 012 [arXiv:1201.1769] [INSPIRE].
S. Torii, Gauge fixing of open superstring field theory in the Berkovits non-polynomial formulation, Prog. Theor. Phys. Suppl. 188 (2011) 272 [arXiv:1201.1763] [INSPIRE].
S. Torii, Validity of Gauge-Fixing Conditions and the Structure of Propagators in Open Superstring Field Theory, JHEP 04 (2012) 050 [arXiv:1201.1762] [INSPIRE].
E. Witten, Interacting Field Theory of Open Superstrings, Nucl. Phys. B 276 (1986) 291 [INSPIRE].
R. Saroja and A. Sen, Picture changing operators in closed fermionic string field theory, Phys. Lett. B 286 (1992) 256 [hep-th/9202087] [INSPIRE].
C.J. Yeh, Topics in superstring theory, Ph.D. Thesis, University of California, Berkeley (1993) [UMI-94-30756].
B. Jurčo and K. Muenster, Type II Superstring Field Theory: Geometric Approach and Operadic Description, JHEP 04 (2013) 126 [arXiv:1303.2323] [INSPIRE].
T. Erler, S. Konopka and I. Sachs, Resolving Witten‘s superstring field theory, JHEP 04 (2014) 150 [arXiv:1312.2948] [INSPIRE].
Y. Iimori, T. Noumi, Y. Okawa and S. Torii, From the Berkovits formulation to the Witten formulation in open superstring field theory, JHEP 03 (2014) 044 [arXiv:1312.1677] [INSPIRE].
B. Zwiebach, Introduction to String Field Theory II, KITP Program: Fundamental Aspects of Superstring Theory, Santa Barbara, California, Jan. 2009, http://online.kitp.ucsb.edu/online/strings09/zwiebach2.
H. Matsunaga, Construction of a Gauge-Invariant Action for Type II Superstring Field Theory, arXiv:1305.3893 [INSPIRE].
A. Belopolsky, New geometrical approach to superstrings, hep-th/9703183 [INSPIRE].
E. Witten, Superstring Perturbation Theory Revisited, arXiv:1209.5461 [INSPIRE].
R. Donagi and E. Witten, Supermoduli Space Is Not Projected, arXiv:1304.7798 [INSPIRE].
R. Pius, A. Rudra and A. Sen, Mass Renormalization in String Theory: Special States, JHEP 07 (2014) 058 [arXiv:1311.1257] [INSPIRE].
R. Pius, A. Rudra and A. Sen, Mass Renormalization in String Theory: General States, JHEP 07 (2014) 062 [arXiv:1401.7014] [INSPIRE].
H. Kajiura, Noncommutative homotopy algebras associated with open strings, Rev. Math. Phys. 19 (2007) 1 [math/0306332] [INSPIRE].
T. Lada and J. Stasheff, Introduction to SH Lie algebras for physicists, Int. J. Theor. Phys. 32 (1993) 1087 [hep-th/9209099] [INSPIRE].
T. Lada and M. Markl, Strongly homotopy Lie algebras, hep-th/9406095 [INSPIRE].
H. Sonoda and B. Zwiebach, Covariant closed string theory cannot be cubic, Nucl. Phys. B 336 (1990) 185 [INSPIRE].
H. Kajiura, Homotopy algebra morphism and geometry of classical string field theory, Nucl. Phys. B 630 (2002) 361 [hep-th/0112228] [INSPIRE].
M. Saadi and B. Zwiebach, Closed String Field Theory from Polyhedra, Annals Phys. 192 (1989) 213 [INSPIRE].
N. Moeller, Closed bosonic string field theory at quartic order, JHEP 11 (2004) 018 [hep-th/0408067] [INSPIRE].
N. Moeller, Closed Bosonic String Field Theory at Quintic Order: Five-Tachyon Contact Term and Dilaton Theorem, JHEP 03 (2007) 043 [hep-th/0609209] [INSPIRE].
N. Moeller, Closed Bosonic String Field Theory at Quintic Order. II. Marginal Deformations and Effective Potential, JHEP 09 (2007) 118 [arXiv:0705.2102] [INSPIRE].
Open Access
This article is distributed under the terms of the Creative Commons Attribution License (CC-BY 4.0), which permits any use, distribution and reproduction in any medium, provided the original author(s) and source are credited.
Author information
Authors and Affiliations
Corresponding author
Additional information
ArXiv ePrint: 1403.0940
Rights and permissions
Open Access This article is distributed under the terms of the Creative Commons Attribution 4.0 International License (https://creativecommons.org/licenses/by/4.0), which permits use, duplication, adaptation, distribution, and reproduction in any medium or format, as long as you give appropriate credit to the original author(s) and the source, provide a link to the Creative Commons license, and indicate if changes were made.
About this article
Cite this article
Erler, T., Konopka, S. & Sachs, I. NS-NS sector of closed superstring field theory. J. High Energ. Phys. 2014, 158 (2014). https://doi.org/10.1007/JHEP08(2014)158
Received:
Accepted:
Published:
DOI: https://doi.org/10.1007/JHEP08(2014)158