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(1999)This thesis combines the theory of ergodic Hp spaces, singular integral operators and the theory of Banach spacevalued operators to establish a new method to study the inequalities for the operators induced by an ergodic, ...
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(1997)The eighth chapter studies the solvability of HJI equations that arise in nonlinear $H\sp{\infty}$ control problems where the system is affine in the control and the disturbance. In each case the existence of viscosity ...
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(1991)The Hanna Neumann Conjecture states that if two subgroups of a finitely generated free group have finite ranks m and n, then their intersection has rank N which satisfies $N$ $$ 1 $\leq$ ($m$ $$ 1)($n$ $$ 1). The current ...
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(1969)
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(1995)We construct examples illustrating various aspects of Hodge theory on Riemannian manifolds. We consider the relationship between the harmonic forms on a product space and the harmonic forms on the factors as well as the ...
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(1958)
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(1981)This thesis is concerned with the properties of recursivelyenumerable setsthat is, sets which can be listed by Turingmachinesand their Turing degrees. We shall use the abbreviationr.e. to stand for the phrase recursively ...
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An Historical and Comparative Study Concerned With the Unsolvability of the Word Problem for Groups (1970)
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(1995)In this paper, we present two new spines for ribbon disc complements. We describe Craggs's 3dimensional spine and introduce a 2dimensional spine ${\cal W}\sp2$ which we show satisfies the homotopy reciprocity law. We ...
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(2006)We use the language of homotopy topoi, as developed by Lurie [17], Rezk [21], Simpson [23], and ToenVezossi [24], in order to provide a common foundation for equivariant homotopy theory and derived algebraic geometry. In ...
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(1964)
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(1989)A famous theorem of P. Hall gives a necessary and sufficient condition for a bipartite graph $\Gamma$ to possess a matching f. (A bipartite graph $\Gamma$ is a subset of the cartesian product of two finite sets X and Y. A ...
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(1997)The second part concerns the notion of complexity, a measure of the growth of the Betti numbers of a module. We show that over a complete intersection R the complexity of the tensor product $M\otimes\sb{R}N$ of two finitely ...
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Now showing items 365384 of 994