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- W2560152814 abstract "Based on the infinite-dimensional algebras we have introduced, SUe 00) is identified with general hamiltonian flows in 2-d phase-space, SOC 00) with flows generated by x-p-odd hamiltonians, and USp( 00) with those of hamiltonians of special symmetry. Gauge theories for S U( 00) , SOC 00), and USp( 00) are thus formulated in terms of surface (sheet) coordinates for toroidal phase-space. Spacetime-independent configurations of their gauge fields directly yield the quadratic Schild-Eguchi string action. This is an eclectic summary of recent observations made with David Fairlie and Paul Fletcher, with whom 1 introduced new infinite-dimensional algebras involving trigonometric functions in their structure constants(ll. The generators of the algebras we have introduced are indexed by 2-vectors -m = (ml> m2). The components of these vectors do not need to be integers to satisfy the Jacobi identities, but we take them to be integral for the sake of interpreting them as Fourier modes:" @default.
- W2560152814 created "2016-12-16" @default.
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- W2560152814 date "1990-01-01" @default.
- W2560152814 modified "2023-09-27" @default.
- W2560152814 title "HAMILTONIAN FLOWS, SU(oo), SO(oo), USp(oo), AND STRINGS" @default.
- W2560152814 hasPublicationYear "1990" @default.
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