3,775 research outputs found

    Letter from G. W. Conley to J. R. Powell

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    Letter from G. W. Conley to J. R. Powell, concerning suggestions for convention

    Conley, "Recycled Things in Surrealist Collections - 2020"

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    A fascination with objects turned away from their original function lies at the root of surrealist thought. These fundamentally recycled things remained haunted by their previous uses, their former lives. The surrealists connected these objects with aspects of themselves, with the way humans can feel haunted by memories and dreams that lie dormant within them. André Breton, author of the “Manifestoes of Surrealism,” called this life force recycled objects share with humans “force fields,” awaiting activation by the admiring gaze of surrealist thinkers.1 Surrealists lived and worked with their things, going back to their first experiments with automatism conducted in Breton’s apartment, where they sat [2] surrounded by his collection. He already owned oddities discovered in Paris flea markets [3] when he first described the surrealist project as a quest for “revelation” through the “magic dictation” of automatism in 1922.2 The surrealists also prized objects that had had a ceremonial function in their culture of origin, which were available to them, thanks to French colonialism. They exaggerated those parts of the world from which the things they admired things came in their “surrealist map of the world” (1929). [4] When Breton declared « La beauté sera CONVULSIVE ou ne sera pas » at the end of Nadja (1928), he was partly describing the physical charge he felt in response to objects he chose for his collection, a visceral, experiential feeling linked to knowing and to wonder, « le merveilleux », a feeling reminiscent of the awe his baroque forebears found essential in their selection of things for their collections.3 Video presentation. Text is attached as supplemental/additional pdf file.Modern Languages & Literature

    Conley, R G, NX38656

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    This record was harvested from a previous catalogue system and will be withdrawn in 2025. Information in this record may be superseded or incomplete. Visit this record in UMA's new catalogue at: https://archives.library.unimelb.edu.au/nodes/view/378317Surname: CONLEY Given Name(s) or Initials: R G Military Service Number or Last Known Location: NX38656 Missing, Wounded and Prisoner of War Enquiry Card Index Number: 18558192130 Item: [2016.0049.10611] "Conley, R G, NX38656

    Conley, R S, QX10370

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    This record was harvested from a previous catalogue system and will be withdrawn in 2025. Information in this record may be superseded or incomplete. Visit this record in UMA's new catalogue at: https://archives.library.unimelb.edu.au/nodes/view/378319Surname: CONLEY Given Name(s) or Initials: R S Military Service Number or Last Known Location: QX10370 Missing, Wounded and Prisoner of War Enquiry Card Index Number: 6992192132 Item: [2016.0049.10613] "Conley, R S, QX10370

    Conley, R J (Dfc), 425606

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    This record was harvested from a previous catalogue system and will be withdrawn in 2025. Information in this record may be superseded or incomplete. Visit this record in UMA's new catalogue at: https://archives.library.unimelb.edu.au/nodes/view/378314Surname: CONLEY Given Name(s) or Initials: R J (DFC) Military Service Number or Last Known Location: 425606 Missing, Wounded and Prisoner of War Enquiry Card Index Number: 55922192127 Item: [2016.0049.10608] "Conley, R J (Dfc), 425606

    Peace Chief: A Novel of the Real People

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    Piece Chief is the 8th of 12 novels in the Real People series by Robert J. Conley (1940-2014). "A young Indian's rise to a high position in the Cherokee nation. He is Young Puppy and through his eyes is seen a war between, on the one side, the Cherokee allied with the French and, on the other, the Indian slave-catchers working for the Spanish. By the author of War Woman." --Worldcat Summar

    Author Spotlight on: Garrard Conley

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    Celebrate the publication achievements of this KSU faculty member! He will discuss his first novel, Boy Erased, and touch on the editing process for his upcoming second novel. This spotlight is the first in a series of events celebrating Fair Use Week 2021 with the KSU libraries

    Generalized Conley-Zehnder index

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    International audienceThe Conley-Zehnder index associates an integer to any continuous path of symplectic matrices starting from the identity and ending at a matrix which does not admit 11 as an eigenvalue. Robbin and Salamon define a generalization of the Conley-Zehnder index for any continuous path of symplectic matrices; this generalization is half integer valued. It is based on a Maslov-type index that they define for a continuous path of Lagrangians in a symplectic vector space (W,Ω)(W,\overline{\Omega}), having chosen a given reference Lagrangian VV. Paths of symplectic endomorphisms of (R2n,Ω0)(\R^{2n},\Omega_0) are viewed as paths of Lagrangians defined by their graphs in (W=R2nR2n,Ω=Ω0Ω0)(W=\R^{2n}\oplus \R^{2n},\overline{\Omega}=\Omega_0\oplus -\Omega_0) and the reference Lagrangian is the diagonal. Robbin and Salamon give properties of this generalized Conley-Zehnder index and an explicit formula when the path has only regular crossings.We give here an axiomatic characterization of this generalized Conley-Zehnder index.We also give an explicit way to compute it for any continuous path of symplectic matrices

    Generalized Conley-Zehnder index

    No full text
    International audienceThe Conley-Zehnder index associates an integer to any continuous path of symplectic matrices starting from the identity and ending at a matrix which does not admit 11 as an eigenvalue. Robbin and Salamon define a generalization of the Conley-Zehnder index for any continuous path of symplectic matrices; this generalization is half integer valued. It is based on a Maslov-type index that they define for a continuous path of Lagrangians in a symplectic vector space (W,Ω)(W,\overline{\Omega}), having chosen a given reference Lagrangian VV. Paths of symplectic endomorphisms of (R2n,Ω0)(\R^{2n},\Omega_0) are viewed as paths of Lagrangians defined by their graphs in (W=R2nR2n,Ω=Ω0Ω0)(W=\R^{2n}\oplus \R^{2n},\overline{\Omega}=\Omega_0\oplus -\Omega_0) and the reference Lagrangian is the diagonal. Robbin and Salamon give properties of this generalized Conley-Zehnder index and an explicit formula when the path has only regular crossings.We give here an axiomatic characterization of this generalized Conley-Zehnder index.We also give an explicit way to compute it for any continuous path of symplectic matrices

    The Conley index over a phase space for flows

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    We construct the Conley index over a phase space for flows. Our definition is an alternative for the Conley index over a base defined in [M. Mrozek, J.F. Reineck and R. Srzednicki, The Conley index over a base , Trans. Amer. Math. Soc. 352 (2000), 4171-4194]. We also compare it to other Conley-type indices and prove its continuation property
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