Výsledky vyhledávání - "McGuire, Paul"

Dissertation/ Thesis

Composing with an expanded instrumental palette

Autor: McGuire, Paul

This thesis is comprised of a portfolio of musical compositions with accompanying media and a written commentary. In each of the seven compositions, the timbral palettes of musical instruments have been expanded through unconventional physical manipu

Externí odkaz: http://ethos.bl.uk/OrderDetails.do?uin=uk.bl.ethos.685464

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Linking particle properties to paste extrusion flow characteristics using discrete element simulations

Autor: Ness, Christopher, Ooi, Jin Y., Sun, Jin, Marigo, Michele, McGuire, Paul, Xu, Han, Stitt, Hugh

Extrusion is a widely used process for forming pastes into designed shapes, and is central to the manufacture of many industrial products. The extrusion through a square-entry die of a model paste of non-Brownian spheres suspended in a Newtonian flui

Externí odkaz: http://arxiv.org/abs/1608.06188

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A Convex Stone-Weierstrass Theorem & Applications

Autor: Feldman, Nathan S., McGuire, Paul J.

A convex-polynomial is a convex combination of the monomials $\{1, x, x^2, \ldots\}$. This paper establishes that the convex-polynomials on $\mathbb R$ are dense in $L^p(\mu)$ and weak$^*$ dense in $L^\infty(\mu)$, precisely when $\mu([-1,\infty)) =

Externí odkaz: http://arxiv.org/abs/1510.08878

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Convex-Cyclic Matrices, Convex-Polynomial Interpolation & Invariant Convex Sets

Autor: Feldman, Nathan S., McGuire, Paul

We define a convex-polynomial to be one that is a convex combination of the monomials $\{1, z, z^2, \ldots\}$. This paper explores the intimate connection between peaking convex-polynomials, interpolating convex-polynomials, invariant convex sets, an

Externí odkaz: http://arxiv.org/abs/1507.08323

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