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The $w_{1+\infty}$ symmetry algebra appears in the Einstein--Yang--Mills theory, proposed recently by Strominger.
1906
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L. Eberhardt and T. Procházka, “The matrix-extended W 1 + ∞ W_{1+\infty} algebra,” JHEP 12
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C. N. Pope and X. Shen, “Higher Spin Theories, W W (infinity) Algebras and Their Superextensions,” Phys. Lett. B 236
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I. Bakas and E. Kiritsis, “Bosonic Realization of a Universal W W -Algebra and Z ∞ Z_{\infty} Parafermions,” Nucl. Phys. B 343
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S. Odake and T. Sano, “W(1) + infinity and superW(infinity) algebras with SU(N) symmetry,” Phys. Lett. B 258
1991
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C. N. Pope, L. J. Romans, E. Sezgin and X. Shen, “W topological matter and gravity,” Phys. Lett. B 256
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R. Blumenhagen, M. Flohr, A. Kliem, W. Nahm, A. Recknagel and R. Varnhagen, “W algebras with two and three generators,” Nucl. Phys. B 361
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A. Strominger, “w(1+infinity) and the Celestial Sphere,” [arXiv:2105.14346 [hep-th]]
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C. Ahn, “The Grassmannian-like Coset Model and the Higher Spin Currents,” JHEP 03
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C. Ahn, “The Higher Spin Currents in the N=1 Stringy Coset Minimal Model,” JHEP 04
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2019
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