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    Four-Dimensional Twisted Group Lattices

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    Four-dimensional twisted group lattices are used as models for space-time structure. Compared to other attempts at space-time deformation, they have two main advantages: They have a physical interpretation and there is no difficulty in putting field theories on these structures. We present and discuss ordinary and gauge theories on twisted group lattices. We solve the free field theory case by finding all the irreducible representations. The non-abelian gauge theory on the two-dimensional twisted group lattice is also solved. On twisted group lattices, continuous space-time translational and rotational symmetries are replaced by discrete counterparts. We discuss these symmetries in detail. Four-dimensional twisted group lattices can also be used as models for non-trivial discrete compactifactions of certain ten-dimensional spaces.Comment: 31 pages (no figures) in Late

    Two Poems

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    Truncations of the D9-brane action and type-I strings

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    The low-energy effective action of type-I superstring theory in ten dimensions is obtained performing a truncation of type-IIB supergravity in a background where D9-branes are present. The open sector corresponds to the first order in the low-energy expansion of the D9-brane action in a type-I background. In hep-th/9901055 it was shown that there are two ways of performing a type-I truncation of the D9-brane action, and the resulting truncated action was obtained in a flat background. We extend this result to a generic type-I background, and argue that the two different truncations are in correspondence with the open sector of the low-energy effective action of the two different consistent ten-dimensional type-I string theories, namely the SO(32) superstring and the USp(32)USp(32) non-supersymmetric string.Comment: 15 pages, LaTeX file. Refs. adde

    Letter from Samuel F. Green to James B. Finley

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    Samuel is now in Cincinnati where he is a member of the Methodist Episcopal Church. He would like Finley to correspond with him. Abstract Number - 514https://digitalcommons.owu.edu/finley-letters/1811/thumbnail.jp
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