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- W2028910329 abstract "The N=2 super W4 algebra is constructed as a certain reduction of the second Gel’fand–Dikii bracket on the dual of the Lie superalgebra of N=1 super pseudodifferential operators. The algebra is put in manifestly N=2 supersymmetric form in terms of three N=2 superfields Φi(X), with Φ1 being the N=2 energy momentum tensor and Φ2 and Φ3 being conformal spin 2 and 3 superfields, respectively. A search for integrable hierarchies of the generalized Korteweg-de Vries (KdV) variety with this algebra as Hamiltonian structure gives three solutions, exactly the same number as for the W2 (super KdV) and W3 (super Boussinesq) cases." @default.
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- W2028910329 title "The <i>N</i>=2 super <i>W</i><sub>4</sub> algebra and its associated generalized Korteweg– de Vries hierarchies" @default.
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- W2028910329 doi "https://doi.org/10.1063/1.530025" @default.
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