# Browse by Subject "Mathematics"

• (1972)

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• (2001)
The approach to the ideal membership problem for Z [X] followed here is based on some properties (such as Weierstrass Division) of the ring Z p⟨X⟩ of restricted power series with coefficients in the ring Z ...

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• (1974)

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• (1972)

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• (2004)
In Chapter 5, among other things, we give a new simple proof that ideals generated by c-sequences are of linear type (by adapting a theorem of K. Raghavan about d-sequences), prove that initial subsequences of c-sequences ...

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• (1976)

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• (1957)

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• (1960)

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• (1984)
This paper investigates the following questions. If a compact manifold, M, with positive sectional curvature is isometrically immersed in some ambient space, N, what is the radius of the smallest ball in which its image ...

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• (1998)
Implicit programming adds a novel definitional mechanism that allows functions to be defined implicitly. This new programming feature is especially useful for programming with co-recursively defined data-types such as ...

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• (1998)
In order to better understand the performance of PDES algorithms, a PDES software tool, DSSim, was developed. We describe how a modeler can create SAN models of discrete event systems, partition and map a model to a target ...

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• (2001)
In 1970 Callan, Coleman, and Jackiw found that it is always possible to improve the symmetric stress-energy tensor of a renormalizable relativistic field theory over (3+1)-dimensional flat space-time manifold. The improved ...

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• (1980)
In the notation of H. Halberstam and H.-E. Richert, the small sieve estimate of Selberg is

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• (1994)
A new family of preconditioners for conjugate gradient-like iterative methods applied to large sparse linear least squares problems, $min\Vert Ax-b\Vert\sb2$, is proposed. The family is based on incomplete Gram-Schmidt ...

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• (1962)

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• (1996)
This dissertation includes three topics in the transient analysis of linear systems: indirect numerical integration, difference approximation, and circuit simulation of transmission lines.

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• (1981)
This thesis is divided into two parts. The first part studies the control of the maximal function of N-dimensional Brownian motion, B(,t), by the maximal function of partially observed Brownian motion. Let R denote a fixed ...

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• (1995)
In Chapter 1 we sharpen Burkholder's inequality $\mu(\vert v\vert\geq1)\leq2\Vert u\Vert\sb1$ for two harmonic functions u and v by adjoining an extra assumption. That is, we prove the weak-type inequality \$\mu(\vert ...

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• (2003)
We prove several infinite series identities. In Chapter 2, We extend C. L. Siegel's method of proving the Dedekind-eta function transformation by integrating some selected functions over a positively oriented polygon, ...

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• (1970)

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