# Browse by Subject "Mathematics"

• (2005)
Finally, new techniques of scientific visualization, which is an integral part of computational science research, are explored in the context of boundary element method. This investigation includes developing new modules ...

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• (2006)
Finally, we look at some nonabelian, real, Galois extensions K of Q , such that GK(2) is not free but has a free subgroup of index 2. In particular we focus on finite split metacyclic extensions and again we explicitly ...

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• (2006)
We use modular forms to come up with an infinite family of groups that can be realized with just one finite ramifying prime. Namely, we establish that ramQ (GL2( F l)) = 1 for infinitely many primes l and for all primes ...

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• (1974)

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• (1959)

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• (1978)

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• (1958)

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• (1962)

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• (1970)

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• (2001)
In this thesis we study generalizations of the Rogers-Ramanujan continued fraction. The Rogers-Ramanujan continued fraction arises from a three-term q-difference equation. We consider (m + 1)-term q-difference equations ...

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• (2002)
Let Nq(g) be the maximal number of rational points a global function field of genus g with constant field Fq can have. Let A(q) = lim sup g→infinity Nqg g . As an application of our results, we improve the best ...

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• (1985)
Let R and S be two rings with identity elements and let l : R (--->) S be a ring homomorphism preserving their identity elements. Then any S-module W can be regarded as an R-module W(,R). Also, for any right R-module ...

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• (1966)

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• (1963)

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• (1963)

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• (1984)
A Peiffer-Whitehead word system W, or generalized group presentation, consists of generators for a free group and words of various orders n (GREATERTHEQ) 2 representing elements of the free group (n = 2), a free crossed ...

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• (1991)
We obtain the following generalization of the Kummer congruence: G\sb{c}(j,\chi,n) = -\left\lbrack{p\sp{-1}\Delta\sb{\rm c}\atop j}\right\rbrack {1\over n}(1 - \chi\omega\sp{-n}(p)\ p\sp{n-1}) B\sb{n,\chi\omega\sp{-n}} ...

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• (2007)
Generalized local cohomology is used to study the Canonical Element Conjecture. Among other things, we prove special cases of a more general theorem that hold irrespective of the validity of the Canonical Element Conjecture.

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• (1964)

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• (1965)

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