$$ \mathcal{N} $$ = 4 super-Yang-Mills in LHC superspace part II: non-chiral correlation functions of the stress-tensor multiplet

N $$ \mathcal{N} $$ = 4 super-Yang-Mills in LHC superspace part I: classical and quantum theory

(2017) Dmitry Chicherin et al.   JOURNAL OF HIGH ENERGY PHYSICS

N=4superconformal Ward identities for correlation functions

(2016) A.V. Belitsky et al.   NUCLEAR PHYSICS B

Bootstrapping correlation functions in N = 4 $$ \mathcal{N}=4 $$ SYM

(2016) Dmitry Chicherin et al.   JOURNAL OF HIGH ENERGY PHYSICS

A Twistorial Approach to Integrability in N=4 SYM

(2015) Laura Koster et al.   FORTSCHRITTE DER PHYSIK-PROGRESS OF PHYSICS

Correlation functions of the chiral stress-tensor multiplet in $$ \mathcal{N}=4 $$ SYM

(2015) Dmitry Chicherin et al.   JOURNAL OF HIGH ENERGY PHYSICS

The super-correlator/super-amplitude duality: Part II

(2012) Burkhard Eden et al.   NUCLEAR PHYSICS B

The super-correlator/super-amplitude duality: Part I

(2012) Burkhard Eden et al.   NUCLEAR PHYSICS B

From correlation functions to Wilson loops

(2011) Luis F. Alday et al.   JOURNAL OF HIGH ENERGY PHYSICS

From correlation functions to scattering amplitudes

(2011) Burkhard Eden et al.   JOURNAL OF HIGH ENERGY PHYSICS

A proof of the correlation function/supersymmetric Wilson loop correspondence

(2011) Tim Adamo et al.   JOURNAL OF HIGH ENERGY PHYSICS

Dual superconformal symmetry of scattering amplitudes in super-Yang–Mills theory

(2009) J.M. Drummond et al.   NUCLEAR PHYSICS B

Yangian symmetry of scattering amplitudes in 𝒩 = 4 super Yang-Mills theory

(2009) James Drummond et al.   JOURNAL OF HIGH ENERGY PHYSICS

Dual superconformal symmetry, and the amplitude/Wilson loop connection

(2008) Nathan Berkovits et al.   JOURNAL OF HIGH ENERGY PHYSICS