Pages that link to "Item:Q850949"
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The following pages link to Perturbative gauge theory as a string theory in twistor space (Q850949):
Displaying 50 items.
- Matrix models and D-branes in twistor string theory (Q648659) (← links)
- The no-triangle hypothesis for \(\mathcal N= 8\) supergravity (Q648679) (← links)
- Current algebra on the torus (Q657931) (← links)
- Relations of loop partial amplitudes in gauge theory by Unitarity cut method (Q659360) (← links)
- Are scattering amplitudes dual to super Wilson loops? (Q659419) (← links)
- Pfaffian particles and strings in SO(2N) gauge theories (Q667212) (← links)
- Amplitudes from anomalous superconformal symmetry (Q667264) (← links)
- Special geometry and space-time signature (Q679908) (← links)
- Wilson lines, Grassmannians and gauge invariant off-shell amplitudes in \( \mathcal{N}=4 \) SYM (Q680615) (← links)
- Grassmannian integral for general gauge invariant off-shell amplitudes in \(\mathcal{N}=4 \) SYM (Q682920) (← links)
- Prescriptive unitarity (Q683151) (← links)
- Abelian \(Z\)-theory: NLSM amplitudes and \(\alpha\)'-corrections from the open string (Q683203) (← links)
- Conformal field theories in six-dimensional twistor space (Q694780) (← links)
- S@M, a Mathematica implementation of the spinor-helicity formalism (Q711112) (← links)
- On triple-cut of scattering amplitudes (Q712934) (← links)
- Sigma models with \({\mathcal N}=8\) supersymmetries in \(2+1\) and \(1+1\) dimensions (Q712999) (← links)
- From twistor actions to MHV diagrams (Q713007) (← links)
- Quantum Klein space and superspace (Q723910) (← links)
- Balanced superprojective varieties (Q730803) (← links)
- Higher codimension singularities constructing Yang-Mills tree amplitudes (Q737523) (← links)
- Global residues and two-loop hepta-cuts (Q737560) (← links)
- Scattering amplitudes and toric geometry (Q737611) (← links)
- A link representation for gravity amplitudes (Q737730) (← links)
- The cosmology of a fundamental scalar (Q742171) (← links)
- Applications of subleading-color amplitudes in \({\mathcal N}=4\) SYM theory (Q765432) (← links)
- Twistor strings for \(\mathcal{N} = 8\) supergravity (Q780690) (← links)
- Ambitwistor integrands from tensionless chiral superstring integrands (Q825793) (← links)
- Twistor actions for self-dual supergravities (Q842454) (← links)
- Relaxed super self-duality and \(N=4\) SYM at two loops (Q874218) (← links)
- Renormalization of quantum fields on the lightcone worldsheet. I: Scalar fields (Q874279) (← links)
- A twistor approach to one-loop amplitudes in \(N=1\) supersymmetric Yang-Mills theory (Q874567) (← links)
- One-loop gauge theory amplitudes in \(N=4\) super Yang-Mills from MHV vertices (Q874570) (← links)
- Non-supersymmetric loop amplitudes and MHV vertices (Q875753) (← links)
- New recursion relations for tree amplitudes of gluons (Q875806) (← links)
- One-loop QCD spin chain and its spectrum (Q875838) (← links)
- Spin models and superconformal Yang--Mills theory (Q875845) (← links)
- Orbifolding the twistor string (Q875880) (← links)
- A recursion relation for gravity amplitudes (Q876132) (← links)
- Generalized unitarity and one-loop amplitudes in \(\mathcal N=1\) super-Yang-Mills (Q876181) (← links)
- Marginal deformations of \(\mathcal N=4\) SYM from open/closed twistor strings (Q877393) (← links)
- Brane partons and singleton strings (Q881682) (← links)
- Geometric transitions and integrable systems (Q881684) (← links)
- Superconformal symmetry in linear sigma model on supermanifolds (Q881703) (← links)
- The rational parts of one-loop QCD amplitudes. I: The general formalism (Q881751) (← links)
- The rational parts of one-loop QCD amplitudes. II: The five-gluon case (Q881753) (← links)
- The rational parts of one-loop QCD amplitudes. III: The six-gluon case (Q881754) (← links)
- Recursive structures in string field theory (Q881774) (← links)
- Bethe ansatz for Yangian invariants: towards super Yang-Mills scattering amplitudes (Q887554) (← links)
- Conformal higher-spin symmetries in twistor string theory (Q895357) (← links)
- \(\mathrm{CFT}_{4}\) as \(\operatorname{SO}(4, 2)\)-invariant \(\mathrm{TFT}_{2}\) (Q895404) (← links)