1,007 research outputs found

    Portrait of Daniel Bump

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    Portrait of Daniel D. Bump, Class of 1906. He attended Tualatin Academy before going to Pacific University. After graduating from Pacific, he attended the University of Oregon Law School and practiced law in Hillsboro with his older brother until 1918. He lived from 1881 to 1966.[back] D D Bump 190

    Portrait of Daniel Bump

    No full text
    Portrait of Daniel D. Bump, Class of 1906. He attended Tualatin Academy before going to Pacific University. After graduating from Pacific, he attended the University of Oregon Law School and practiced law in Hillsboro with his older brother until 1918. He lived from 1881 to 1966.[back] D D Bump 190

    Portrait of Clarence L. and Daniel D. Bump

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    A formal portrait of two young men each wearing a buttoned jacket with a tie and white shirt. Background is a typical studio background.[back] [black printed ink] C. L. Bump and Daniel D. Bump Early 1900’s Picture [black ink] [handwritten] DD & CL Bump; Clarence & Daniel D Bump Daniel first attended Tualatin Academy & graduated from Pacific in 190

    Portrait of Daniel D. Bump

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    A formal portrait of a young man wearing an open coat over a buttoned jacket with a tie and white shirt. He is holding a derby hat in his left hand and his curly hair is parted in the middle. Background looks to be a corner of a room with crown molding at the top.[back] [black printed ink] Picture of Daniel D. Bump, father of Kenneth & Dr. Forrest Bump. Mr. Bump was born July 22, 1881 on the farm owned by his family near Kings Valley, Oregon and located in Polk and Benton Counties. When Daniel was about 19 years of age the family leased the farm and moved to Forest Grove so that he could attend Tualatin Academy from which he graduated and then went on to graduate from Pacific University in 1906. After graduating from Pacific he attended the University of Oregon Law School and graduated with his law degree and passed the Oregon Bar in 1912. He practiced law in Hillsboro with his older brother until 1918 at which time he moved his practice to Forest Grove and practiced there until 1962. He passed away in February of 1966

    Portrait of Mark Bailey Bump

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    Portrait of Mark Bailey Bump, in his twenties, in a dark suit, with white bow tie. Bump has handlebar mustache, wears wire rim glasses, short hair, with curl at forehead. Mark Bailey Bump (1872-1951), Hillsboro lawyer, and brother of Forest Grove resident Daniel Bump.[back] Mark Bum

    Portrait of Mark Bailey Bump

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    Portrait of Mark Bailey Bump, wearing dark jacket and vest, white shirt and high white collar, black bow tie, white flower pinned to his jacket lapel. Wearing wire rim glasses, prominent mustache, and short hair. Mark Bailey Bump (1872-1951), Hillsboro lawyer, and brother of Forest Grove resident Daniel Bump.[back] Mark Bum

    Metaplectic Whittaker functions and the Yang-Baxter equation

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    In 2012, Brubaker, Bump, Friedberg, Chinta and Gunnells proposed statistical-mechanical models for p-adic Whittaker functions on the degree nn metaplectic cover of GL(r)\hbox{GL}(r). In recent work of Brubaker, Buciumas and Bump, the corresponding Yang-Baxter equations have been found. The corresponding quantum group is identified as a Drinfeld twist of Uq(gl^(n))U_q(\widehat{\mathfrak{gl}}(n)). The effect of the Drinfeld twisting is to introduce Gauss sums into the R-matrix. The scattering matrix of the intertwining operators on the (nonunique) Whittaker models, previously studied by Kazhdan-Patterson and Chinta-Gunnells, is thus reinterpreted as the R-matrix of this quantum group. Moreover, the internal states of these generalized ice-type models (which are not visible to the intertwining operator) are built up by tensoring from (n+1)(n+1)-dimensional supersymmetric modules for the quantum affine Lie superalgebra Uq(gl^(n1))U_q(\widehat{gl}(n|1)).Non UBCUnreviewedAuthor affiliation: Stanford UniversityFacult

    Reviews

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    Reviews Katie Kane. Women Writing Culture. (Gary A. Olson and Elizabeth Hirsh, Eds., 1995). Women/ Writing/ Teaching. (Jan Zlotnik Schmidt, Ed., 1998). Sheryl Mylan. ARTiculating: Teaching Writing in a Visual World. (Pamela B. Childers, Eric Hobson, and Joan A. Mullin, 1998). Jerome Bump. Emotional Intelligence. (Daniel Goleman, 1995)

    Duality for Metaplectic Ice

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    This is a report on arXiv:1604.02206 and arXiv:1709.06500, joint with Brubaker, Buciumas and Gray. Whittaker functions on the nn-fold metaplectic cover of GL(r)GL(r) over a nonarchimedean local field were studied by Kazhdan and Patterson, who computed the scattering matrix of the intertwining integrals on the Whittaker models. It was shown in 2016 by Brubaker, Buciumas and Bump that this scattering matrix coincides with the R-matrix of a quantum group, a twist of quantum affine Uq(gl^(n))U_{\sqrt{q}}(\widehat{\mathfrak{gl}}(n)), where qq is the residue cardinality. Moreover, they showed that the spherical Whittaker functions could be expressed as partition functions of solvable lattice models, whose internal structure is related to the quantum affine Lie superalgebra Uq(gl^(n1))U_{\sqrt{q}}(\widehat{\mathfrak{gl}}(n|1)). In recent work, Brubaker, Buciumas, Bump and Gray proved that a second solvable lattice model has the same partition function using Yang-Baxter equations. There may be analogies in mathematical physics, such as Kramers-Wannier duality for the Ising model, where the high-temperature system and the low temperature system have essentially the same partition function.Non UBCUnreviewedAuthor affiliation: Stanford UniversityFacult
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