# Browse Dept. of Mathematics by Title

• (1991)
We determine the existence of 1-factorizations of certain tensor products of graphs. The properties of these 1-factorizations are of interest; to study them, we develop results about the automorphism group of tensor products ...

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• (1964)

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• (1963)

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• (1958)

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• (1964)

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• (1964)

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• (1969)

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• (1972)

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• (1973)

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• (1976)

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• (1996)
The techniques of algebraic geometry have been widely and successfully applied to the study of linear codes over finite fields since the early 1980's. Recently, there has been an increased interest in the study of linear ...

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• (2011-05-25)
A filling subgroup of a finitely generated free group F(X) is a subgroup which does not fix a point in any very small action free action on an R-tree. For the free group of rank two, we construct a combinatorial algorithm ...

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• (1970)

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• (1963)

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• (1979)

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• (1984)
An (omega)-language is a set of infinite ((omega)-type) strings of symbols. We study the classes of (omega)-languages accepted by Turing Acceptors when infinite computations are allowed. There are various possible ...

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• (1981)
Two algorithms of use in sparse matrix computation are studied. The rounding errors of the computational Lanczos algorithm are examined in order to account for the differences between the ideal and the machine-operator ...

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• (2011-08-26)
In this thesis, we provide connections between analytic properties in Euclidean R^n and analytic properties in sub-Riemannian Carnot groups. We introduce weak s-John domains, in analogy with weak John domains, and we prove ...

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• (2013-08-22)
In this paper we examine an approximation of the Maxwell-Boltzmann equation for a 1D gas. In the manner of classical gas dynamics, we derive a balance law and use it to determine the grossly determined solutions, a sub-class ...

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• (1990)
In 1983, Bhatia, Davis and McIntosh proved that if A and B are self-adjoint with dist($\sigma(A),\sigma(B)) \geq \delta$ then there is some $c\sb{sa} < 2$ (independent of A and B) such that \$c\sb{sa}\vert\vert\vert AQ - ...

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