A. Strominger

collaborators

3 papers

hep-th2026

Soft Algebra for $N = 4$ SYM

Luis F. Alday, Andrew Strominger

Scattering amplitudes of $n$ particles in nonabelian gauge theories admit factorizations of the general form $\mathcal{A}_n \;=\; \mathcal{A}^{\rm soft}_n \times \mathcal{A}^{\rm h…

hep-th2026

EVERY CFT $_{3}$ HAS AN $L_{I^} w_{1 + \infty}$ SYMMETRY

Andrew Strominger, Hongji Wei

Recently a one-parameter family of deformed $L w_{1 + \infty}$ soft symmetry algebras, denoted $L_{I^} w_{1 + \infty}$ , acting on tree-level gravitational theories i…

hep-th2026

Single-minus graviton tree amplitudes are nonzero

Alfredo Guevara, Alexandru Lupsasca, David Skinner +2

Single-minus tree-level $n$ -graviton scattering amplitudes are revisited. Often presumed to vanish, they are shown here to be nonvanishing for certain "half-collinear" configuratio…

Soft Algebra for N=4 SYM

EVERY CFT3​ HAS AN LI^​w1+∞​ SYMMETRY

Single-minus graviton tree amplitudes are nonzero

Soft Algebra for $N = 4$ SYM

EVERY CFT $_{3}$ HAS AN $L_{I^} w_{1 + \infty}$ SYMMETRY