arXiv Analytics

Sign in

arXiv:1310.8308 [hep-th]AbstractReferencesReviewsResources

SuperYang-Mills, Chern-Simons couplings and their all order $α'$ corrections in IIB superstring theory

Ehsan Hatefi

Published 2013-10-30, updated 2014-07-24Version 3

We explore the closed form of the correlation function of four spin operators (including one closed string Ramond-Ramond (RR) and two open string fermions) and one current in ten dimensions, to be able to find the complete and the closed form of the amplitude of one closed string Ramond-Ramond, one gauge field and two fermionic strings (with the same chirality) to all orders in $\alpha'$ in IIB superstring theory. In particular we use a special gauge fixing to the amplitude and apply fermions' equations of motion to $<V_{C} V_{A}V_{\bar\psi}V_{\psi} >$ correlator. String amplitude induced that neither there should be any $u-$channel gauge poles for $p=n+2$ case nor there are couplings between two fermions and two gauge fields for $p=n$ case in the field theory of type IIB. All infinite $u-$ channel scalar poles and $t,s-$channel fermion poles of the string amplitude are useful in discovering new couplings of type IIB. More specifically, by making use of the SYM couplings of one scalar, one gauge and two fermions and their all order $\alpha'$ higher derivative corrections, we are able to exactly produce all infinite $(s+t+u)-$ channel scalar poles of $<V_{C} V_{A}V_{\bar\psi}V_{\psi} >$ .

Comments: 25 pages, no figure,Latex file,v3: one reference is added. To appear in EPJC
Journal: Eur. Phys. J. C (2014) 74:3003
Categories: hep-th, math-ph, math.MP
Related articles: Most relevant | Search more
arXiv:1611.00787 [hep-th] (Published 2016-11-02)
On WZ and RR Couplings of BPS Branes and their all order $α'$ Corrections in IIB, IIA
arXiv:0908.1272 [hep-th] (Published 2009-08-10, updated 2009-10-11)
R^2 Corrections to Asymptotically Lifshitz Spacetimes
arXiv:1102.5510 [hep-th] (Published 2011-02-27, updated 2011-05-17)
Towards extending the Chern-Simons couplings at order $O(α'^2)$