654 research outputs found

    Graduate Recital: David S. Golden, Jr., Trumpet; Beverly Pauli, Piano; April 29, 1975

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    Hayden AuditoriumTuesday EveningApril 29, 19758:30 p.m

    Extended QCD(2) from dimensional projection of QCD(4)

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    We study an extended QCD model in (1+1) dimensions obtained from QCD in 4D by compactifying two spatial dimensions and projecting onto the zero-mode subspace. We work out this model in the large NcN_c limit and using light cone gauge but keeping the equal-time quantization. This system is found to induce a dynamical mass for transverse gluons -- adjoint scalars in QCD(2), and to undergo a chiral symmetry breaking with the full quark propagators yielding non-tachyonic, dynamical quark masses, even in the chiral limit. We study quark-antiquark bound states which can be classified in this model by their properties under Lorentz transformations inherited from 4D. The scalar and pseudoscalar sectors of the theory are examined and in the chiral limit a massless ground state for pseudoscalars is revealed with a wave function generalizing the so called 't Hooft pion solution.Comment: JHEP class, 16 pages, 3 figures. Change in the title, some improvements in section 2, minors changes and comments added in introduction and conclusions. References added. Version appearing in JHE

    Gravitational and electroweak unification by replacing diffeomorphisms with larger group

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    The covariance group for general relativity, the diffeomorphisms, is replaced by a group of coordinate transformations which contains the diffeomorphisms as a proper subgroup. The larger group is defined by the assumption that all observers will agree whether any given quantity is conserved. Alternatively, and equivalently, it is defined by the assumption that all observers will agree that the general relativistic wave equation describes the propagation of light. Thus, the group replacement is analogous to the replacement of the Lorentz group by the diffeomorphisms that led Einstein from special relativity to general relativity, and is also consistent with the assumption of constant light velocity that led him to special relativity. The enlarged covariance group leads to a non-commutative geometry based not on a manifold, but on a nonlocal space in which paths, rather than points, are the most primitive invariant entities. This yields a theory which unifies the gravitational and electroweak interactions. The theory contains no adjustable parameters, such as those that are chosen arbitrarily in the standard model.Comment: 28 pages

    Confined Quantum Time of Arrival for Vanishing Potential

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    We give full account of our recent report in [E.A. Galapon, R. Caballar, R. Bahague {\it Phys. Rev. Let.} {\bf 93} 180406 (2004)] where it is shown that formulating the free quantum time of arrival problem in a segment of the real line suggests rephrasing the quantum time of arrival problem to finding a complete set of states that evolve to unitarily arrive at a given point at a definite time. For a spatially confined particle, here it is shown explicitly that the problem admits a solution in the form of an eigenvalue problem of a class of compact and self-adjoint time of arrival operators derived by a quantization of the classical time of arrival. The eigenfunctions of these operators are numerically demonstrated to unitarilly arrive at the origin at their respective eigenvalues.Comment: accepted for publication in Phys. Rev.

    Confined Quantum Time of Arrivals

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    We show that formulating the quantum time of arrival problem in a segment of the real line suggests rephrasing the quantum time of arrival problem to finding states that evolve to unitarily collapse at a given point at a definite time. For the spatially confined particle, we show that the problem admits a solution in the form of an eigenvalue problem of a compact and self-adjoint time of arrival operator derived by a quantization of the classical time of arrival, which is canonically conjugate with the Hamiltonian in closed subspace of the Hilbert space.Comment: Figures are now include

    Nonperturbative Renormalization in Light-Cone Quantization

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    Two approaches to nonperturbative renormalization are discussed for theories quantized on the light cone. One is tailored specifically to a calculation of the dressed-electron state in quantum electrodynamics, where an invariant-mass cutoff is used as a regulator and a Tamm-Dancoff truncation is made to include no more than two photons. The other approach is based on Pauli-Villars regulators and is applied to Yukawa theory and a related soluble model. In both cases discretized light-cone quantization is used to obtain a finite matrix problem that can be solved nonperturbatively.Comment: 10 pages, LaTeX/RevTex, no figures, to appear in the proceedings of Orbis Scientiae 1997: Twenty-Five Coral Gables Conferences and their Impact on High Energy Physics and Cosmology, B.N. Kursunoglu, e

    Desenvolvimento de um Processo para Anodização com Utilização de Cátodo de Carbono em Parafusos Biomédicos

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    A partir da intensificação do processo de Globalização Tecnológica e o advento da chamada Indústria 4.0 e seus processos supereficientes, inúmeras áreas da indústria de transformação buscam o aperfeiçoamento técnico como única garantia de oferecer aos clientes produtos de qualidade competitiva ao nível global, além da obtenção de processos eficientes e de baixo custo, capazes de reduzir os custos finais e assim, apresentar preços competitivos, destacando-se nesse sentido a indústria médica e odontológica. O presente estudo parte da importância dos biomateriais para a indústria biomédica, especialmente o caso do titânio. Em parceria firmada com a empresa Protus Materiais para Medicina, foi idealizado um novo processo de anodização de alguns corpos de prova de titânio puro Grau 2, utilizando eletrólito de ácido sulfúrico para coloração dos corpos de prova. As cores obtidas podem ser utilizadas para fins de identificação de componentes fabricados com as liga de titânio, e esta tecnologia pode vir a ser implantadas em diversas empresas da área de biomateriais. Conclui-se, a respeito do novo processo, que foi possível obter a coloração dos corpos de prova exatamente como esperado, caracterizando-se uma inovação de processo

    On Quantum State Observability and Measurement

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    We consider the problem of determining the state of a quantum system given one or more readings of the expectation value of an observable. The system is assumed to be a finite dimensional quantum control system for which we can influence the dynamics by generating all the unitary evolutions in a Lie group. We investigate to what extent, by an appropriate sequence of evolutions and measurements, we can obtain information on the initial state of the system. We present a system theoretic viewpoint of this problem in that we study the {\it observability} of the system. In this context, we characterize the equivalence classes of indistinguishable states and propose algorithms for state identification
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