2,151 research outputs found

    Charles Simic's uses of his-story

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    Dissertação (mestrado) - Universidade Federal de Santa Catarina, Centro de Comunicação e ExpressãoEssa dissertação investiga como os eventos históricos são recriados na poesia de Charles Simic. O propósito dessa investigação é contribuir para uma leitura dos trabalhos de Simic, buscando as inter-relações do pessoal com o histórico, mostrando assim, como a poesia do autor, relacionada principalmente à Segunda Guerra Mundial, é válida como instrumento histórico. Durante este estudo, são analisado diferentes gêneros usados por Simic, como poemas, poemas em prosa, ensaios, artigos e entrevistas. A base teórica pressupõe a leitura e análise de teóricos influentes, como James Longenbach, Friedrich Nietzsche e Hayden Whit

    Reading of selected poetry

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    2007 U.S. Poet Laureate Charles Simic, the author of eighteen collections of poetry, is also an essayist, translator, editor, and professor emeritus of creative writing and literature at the University of New Hampshire. He won the Pulitzer Prize in 1990 for his book of prose poems The World Doesn\u27t End, and his 1996 collection, Walking the Black Cat, was a finalist for the National Book Award for Poetry. His most recent poetry volume is That Little Something (2008). Simic held a MacArthur Fellowship from 1984-1989, and has also held fellowships from the Guggenheim Foundation and the NEA. In 2007, the same day he was appointed Poet Laureate, Simic received the Wallace Stevens Award from the Academy of American Poets for outstanding and proven mastery in the art of poetry

    Reading of selected poetry

    No full text
    2007 U.S. Poet Laureate Charles Simic, the author of eighteen collections of poetry, is also an essayist, translator, editor, and professor emeritus of creative writing and literature at the University of New Hampshire. He won the Pulitzer Prize in 1990 for his book of prose poems The World Doesn\u27t End, and his 1996 collection, Walking the Black Cat, was a finalist for the National Book Award for Poetry. His most recent poetry volume is That Little Something (2008). Simic held a MacArthur Fellowship from 1984-1989, and has also held fellowships from the Guggenheim Foundation and the NEA. In 2007, the same day he was appointed Poet Laureate, Simic received the Wallace Stevens Award from the Academy of American Poets for outstanding and proven mastery in the art of poetry

    Mixture of Gases with Multi-temperature: Identification of a macroscopic average temperature

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    In this paper we present the model of a mixture of gases in which each constituent has it's own temperature. We review some recent results, in particular concerning the global existence of smooth solutions. Than we deduce a solution of the di®er- ential system under the assumption that the ̄elds depend only on time. In this way, we are able to identify a possible natural macroscopic average temperature

    On the Hyperbolic System of a Mixture of Eulerian Fluids: A Comparison Between Single- and Multi-Temperature Models

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    The first rational model of homogeneous mixtures of fluids was proposed by Truesdell in the context of rational thermodynamics. Afterwards, two different theories were developed: one with a single-temperature (ST) field of the mixture and the other one with several temperatures. The two systems are from the mathematical point of view completely different and the relationship between their solutions was not clarified. In this paper, the hyperbolic multi-temperature (MT) system of a mixture of Eulerian fluids will be explained and it will be shown that the corresponding single-temperature differential system is a principal subsystem of the MT one. As a consequence, the subcharacteristic conditions for characteristic speeds hold and this gives an upper-bound esteem for pulse speeds in an ST model. Global behaviour of smooth solutions for large time for both systems will also be discussed through the application of the Shizuta– Kawashima condition. Finally, as an application, the particular case of a binary mixture is considered

    Assessing drive tourists' preferences and motivations: A case study of Bella Coola, British Columbia

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    The objectives of this research were to: 1) Gain an understanding of the drive tourism market in the Bella Coola Valley and particularly visitors’ characteristics, length of stay, and behaviour whilst in the valley. This would be done by implementing a quantitative self completed survey. 2) Trial a qualitative research tool which will seek to explore the psychographic profiles of the RV market. This research tool would consist of in-depth, open ended interviews and focus groups.Final Report of Findings. -- Prepared by Dr. Anne Hardy and Jovan Simic, Resource Recreation and Tourism Program, University of Northern British Columbia, for: BC Ferries, Central Coast Regional District, Bella Coola Valley Tourism, BC Real Estate Partnering Fun

    Average temperature and Maxwellian iteration in multitemperature mixtures of fluids

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    This paper treats the nonequilibrium processes in mixtures of fluids under the assumption that each constituent is characterized by its own velocity and temperature field. First we discuss the concept of the average temperature of mixture based upon considerations that the internal energy of the mixture is the same as in the case of a single-temperature mixture. As a consequence, it is shown that the entropy of the mixture reaches a local maximum in equilibrium. An illustrative example of homogeneous mixtures is given to support the theoretical considerations. Through the procedure of Maxwellian iteration a new constitutive equation for nonequilibrium temperatures of constituents is obtained in a classical limit, together with the Fick’s law for the diffusion flux. These results obtained for n-species are in perfect agreement with a recent classical approach of thermodynamics of irreversible processes in multitemperature case due to Gouin and Ruggeri and generalize our previous papers concerning the case of a binary mixture

    SHOCK STRUCTURE IN A HYPERBOLIC MODEL OF BINARY MIXTURE OF NON-REACTING GASES

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    In this paper the problem of shock structure in binary gas mixture is studied with assumption that temperatures of the constituents may not be equal. Mathematical model is developed within the context of extended thermodynamics leading to a hyperbolic system of quasi-linear partial differential equations. Classical Euler's system of gas dynamics equations appears to be an equilibrium subsystem of the mixture system. Due to the presence of dissipative terms discontinuous shock-wave solution is smoothed out to a continuous shock structure (profile) connecting two equilibrium states. By assuming the shock profile in the form of plane traveling wave a set of ordinary differential equations is derived from the complete set of balance laws. Numerical study revealed that there exists a smooth solution to the problem for shock speeds greater than the highest characteristic speed of the equilibrium subsystem. This solution confirms that mass difference is the main cause for the difference of temperatures of the constituents. Moreover, nonlinear form of source terms, obtained through the use of entropy principle, appear to be crucial for the problem in question since the intermediate states of the system are driven far from equilibrium
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