Junding Chen
Current Organizations / Institutes
The organizations/institutes from the scholar's latest article
Previous Organizations / Institutes
The organizations / institutes from the scholar's other articles in the past ten years
Research Subjects
Junding Chen has a total of 3 co-authors. Here are the top co-authors by number of shared publications:
- Xinan Zhou
University of Chinese Academy of Sciences
3 shared publications - Yunfeng Jiang
Southeast University
2 shared publications - Aleix Gimenez-Grau
Institut des Hautes Études Scientifiques
1 shared publication
Latest Publications
- 8 June 2026
- Published by IOP Publishing in Reports on Progress in Physics
- Vol. 89 (6)
Defect approach to giant graviton dynamics
We develop a framework of zero dimensional defects for analyzing light-lightheavy-heavy (LLHH) correlators in conformal field theories. We specifically apply this formalism to correlators of giant gravitons in N = 4 super Yang-Mills to probe the nontrivial physics beyond planarity. By combining this framework with bootstrap techniques, we compute all four-point functions at strong coupling involving two maximal giant gravitons and two supergravitons of arbitrary dimensions. We identify a partially broken, higherdimensional hidden symmetry -a defect extension of 10d hidden conformal symmetrypresent at both strong and weak coupling, which allows these correlators to be packaged into a single generating function. Furthermore, we perform a systematic OPE analysis of the strong-coupling correlators, extracting the complete spectrum of anomalous dimensions for the defect-channel double-particle operators. Finally, we argue that the defect perspective provides the natural nonperturbative description for any LLHH correlator by showing that four-point conformal blocks reduce to defect two-point blocks in the heavy limit.
- 8 June 2026
- Published by IOP Publishing in Reports on Progress in Physics
- Vol. 89 (6)
Defect approach to giant graviton dynamics
We develop a framework of zero dimensional defects for analyzing light-lightheavy-heavy (LLHH) correlators in conformal field theories. We specifically apply this formalism to correlators of giant gravitons in N = 4 super Yang-Mills to probe the nontrivial physics beyond planarity. By combining this framework with bootstrap techniques, we compute all four-point functions at strong coupling involving two maximal giant gravitons and two supergravitons of arbitrary dimensions. We identify a partially broken, higherdimensional hidden symmetry -a defect extension of 10d hidden conformal symmetrypresent at both strong and weak coupling, which allows these correlators to be packaged into a single generating function. Furthermore, we perform a systematic OPE analysis of the strong-coupling correlators, extracting the complete spectrum of anomalous dimensions for the defect-channel double-particle operators. Finally, we argue that the defect perspective provides the natural nonperturbative description for any LLHH correlator by showing that four-point conformal blocks reduce to defect two-point blocks in the heavy limit.
- Open Access
- 22 August 2025
- Published by American Physical Society (APS) in Physical Review Letters
- Vol. 135 (8) , 081602
Giant Graviton Correlators as Defect Systems
We consider correlation functions of two maximal giant gravitons and two light 1 2 -BPS (Bogomol’nyi–Prasad–Sommerfield) operators in 4D N = 4 SYM (super Yang-Mills). Viewed as two-point correlators in the presence of a zero-dimensional defect, they can be completely fixed at strong coupling using analytic bootstrap techniques. We determine all infinitely such correlators for arbitrary light 1 2 -BPS operators and find that the result can be repackaged into a simple generating function thanks to a hidden higher-dimensional symmetry. We also find evidence that the same symmetry holds at weak coupling for loop correction integrands.
- 22 August 2025
- Published by American Physical Society (APS) in Physical Review Letters
- Vol. 135 (8) , 081602
Open AccessGiant Graviton Correlators as Defect Systems
We consider correlation functions of two maximal giant gravitons and two light 1 2 -BPS (Bogomol’nyi–Prasad–Sommerfield) operators in 4D N = 4 SYM (super Yang-Mills). Viewed as two-point correlators in the presence of a zero-dimensional defect, they can be completely fixed at strong coupling using analytic bootstrap techniques. We determine all infinitely such correlators for arbitrary light 1 2 -BPS operators and find that the result can be repackaged into a simple generating function thanks to a hidden higher-dimensional symmetry. We also find evidence that the same symmetry holds at weak coupling for loop correction integrands.
- Open Access
- 27 March 2024
- Published by American Physical Society (APS) in Physical Review D
- Vol. 109 (6) , L061903
Defect two-point functions in 6D (2,0) theories
We consider correlation functions in 6D (2,0) theories of two -Bogomol’nyi-Prasad-Sommerfield (BPS) operators inserted away from a -BPS surface defect. In the large central-charge limit the leading connected contribution corresponds to sums of tree-level Witten diagram in in the presence of an defect. We show that these correlators can be uniquely determined by imposing only superconformal symmetry and consistency conditions, eschewing the details of the complicated effective Lagrangian. We explicitly compute all such two-point functions. The result exhibits remarkable hidden simplicity.- 27 March 2024
- Published by American Physical Society (APS) in Physical Review D
- Vol. 109 (6) , L061903
Open AccessDefect two-point functions in 6D (2,0) theories
We consider correlation functions in 6D (2,0) theories of two -Bogomol’nyi-Prasad-Sommerfield (BPS) operators inserted away from a -BPS surface defect. In the large central-charge limit the leading connected contribution corresponds to sums of tree-level Witten diagram in in the presence of an defect. We show that these correlators can be uniquely determined by imposing only superconformal symmetry and consistency conditions, eschewing the details of the complicated effective Lagrangian. We explicitly compute all such two-point functions. The result exhibits remarkable hidden simplicity.