most citedDemuskin groups, Galois modules, and the elementary type conjecture

10 citations

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3 papers

math.NT2005★ 10 cited

Demuskin groups, Galois modules, and the elementary type conjecture

John Labute, Nicole Lemire, Jan Minac +1

Let p be a prime and F(p) the maximal p-extension of a field F containing a primitive p-th root of unity. We give a new characterization of Demuskin groups among Galois groups Gal(…

math.CA2005

Generalizations of Goncalves' inequality

Peter Borwein, Michael J. Mossinghoff, Jeffrey D. Vaaler

If is a polynomial with complex coefficients, leading term , and roots , ..., , then Gonçalves' inequality states that is bounded below by $\abs{a_N}…

quant-ph2004

Zero-curvature solutions of the one-dimensional Schrodinger equation

M. Belloni, M. A. Doncheski, R. W. Robinett

We discuss special k=sqrt{2m(E-V(x))/\hbar^2}=0 (i. e. zero-curvature) solutions of the one-dimensional Schrodinger equation in several model systems which have been used as ideali…