288 research outputs found

    The Structure of Solutions to the Pseudo-Conformally Invariant Nonlinear Schrodinger Equation

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    Cazenave, Thierry; Weissler, Fred B.. (1989). The Structure of Solutions to the Pseudo-Conformally Invariant Nonlinear Schrodinger Equation. Retrieved from the University Digital Conservancy, https://hdl.handle.net/11299/5076

    Jewish Renewal: Revitalizing Contemporary American Judaism

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    The Carl and Dorothy Bennett Center for Judaic Studies at Fairfield University presents two lectures by Dr. Chava Weissler, Scholar in Residence, April 22-23, 2002. Philip and Muriel Berman Professor of Jewish Civilization, Lehigh University, and author of Voices of the Matriarchs, winner of 1999 Koret Foundation Book Award in Jewish History.https://digitalcommons.fairfield.edu/bennettcenter-posters/1221/thumbnail.jp

    Voices of the Matriarchs: Prayers of Early Modern Jewish Women

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    The Carl and Dorothy Bennett Center for Judaic Studies at Fairfield University presents two lectures by Dr. Chava Weissler, Scholar in Residence, April 22-23, 2002. Philip and Muriel Berman Professor of Jewish Civilization, Lehigh University, and author of Voices of the Matriarchs, winner of 1999 Koret Foundation Book Award in Jewish History.https://digitalcommons.fairfield.edu/bennettcenter-posters/1222/thumbnail.jp

    sj-pdf-1-vmj-10.1177_1358863X221084360 – Supplemental material for Impact of risk factor control on peripheral artery disease outcomes and health disparities

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    Supplemental material, sj-pdf-1-vmj-10.1177_1358863X221084360 for Impact of risk factor control on peripheral artery disease outcomes and health disparities by F Will Pohlman, Cassie B Ford, E Hope Weissler, Michelle M Smerek, N Chantelle Hardy, Dennis I Narcisse, Steven J Lippmann, Melissa A Greiner, Chandler Long, Jennifer A Rymer, J Antonio Gutierrez, Manesh R Patel and W Schuyler Jones in Vascular Medicine</p

    Solid-State Detector Stack for ToF-PET/MR

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    The integration of PET and MR imaging requires a novel type of highly integrated PET detector. To cope with geometric constraints and MR compliance a very compact detector stack was built within the HYPERImage consortium. This allows a four side buttable detector module design with a low dead space in between. The scintillation light coming from a LYSO array is converted in a SiPM sensor tile with a high packing fraction and a high photo detection efficiency to provide sub-ns time-of-flight timing resolution. The analog signals coming from the SiPM elements are digitized close to the sensor to minimize potential crosstalk. A custom mixed-signal ASIC was integrated on a 64 channel sensor stack which is powered and controlled by an FPGA interface board. The complete sensor stack is assembled and characterized to extract the PET relevant parameters, in particular energy, timing and spatial resolution for clinical and pre-clinical PET/MR applications

    Lower bounds for blow-up time in a nonlinear parabolic problem

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    AbstractFor a parabolic problem with a gradient nonlinearity which was introduced by Chipot and Weissler [M. Chipot, F.B. Weissler, Some blow up results for a nonlinear parabolic problem with a gradient term, SIAM J. Math. Anal. 20 (1989) 886–907] (see also [B. Kawohl, L.A. Peletier, Observations on blow up and dead cores for nonlinear parabolic equations, Math. Z. 202 (1989) 207–217]), the question of blow-up is investigated. Specifically, if the solution blows up, a lower bound for the time of blow-up is derive

    Asymptotically self-similar global solutions of a semilinear parabolic equation with a nonlinear gradient term

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    We study the existence and the asymptotic behaviour of global solutions of the semilinear parabolic equation u(0) = ϧwhere a, b ∈ℝ, q &gt; 1, p &gt; 1. Forq=2p/(p+1) and ½ 1(p-1)&gt;1 (equivalently, q &gt; (n + 2)/(n + 1)), we prove the existence of mild global solutions for small initial data with respect to some norm. Some of those solutions are asymptotically self-similar.</jats:p

    Self-Similar Subsolutions and Blowup for Nonlinear Parabolic Equations

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    AbstractFor a wide class of nonlinear parabolic equations of the formut−Δu=F(u,∇u), we prove the nonexistence of global solutions for large initial data. We also estimate the maximal existence time. To do so we use a method of comparison with suitable blowing up self-similar subsolutions. As a consequence, we improve several known results onut−Δu=up, on generalized Burgers' equations, and on other semilinear equations. This method can also apply to degenerate equations of porous medium type and provides a unified treatment for a large class of problems, both semilinear and quasilinear

    Mononuclear Cells From Human Lung Parenchyma Support Antigen‐Induced T Lymphocyte Proliferation

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    We have previously demonstrated that there is a subpopulation of loosely adherent pulmonary mononuclear cells that can be isolated from minced and enzyme‐digested lung tissue with a potent capacity to stimulate allogeneic T lymphocyte proliferation. We now demonstrate that these cells are also capable of stimulating an autologous mixed leukocyte reaction (AMLR) and presenting antigen to autologous T lymphocytes. These loosely adherent mononuclear cells (LAM) were more effective than either alveolar macrophages or monocytes as antigen‐presenting cells. Depletion of phagocytic or Fc receptor‐positive cells from the LAM population enhanced the stimulation of an reaction AMLR while preserving antigen‐induced T lymphocyte proliferation. These results indicate that there are nonphagocytic, Fc receptor‐negative accessory cells in human lung parenchyma capable of activating resting T cells in an AMLR and supporting antigen‐specific T lymphocyte proliferation. The identity of these cells is uncertain, but the data strongly suggest that the cell is not a classical monocyte‐derived macrophage. These antigen‐presenting cells may be critical in the initiation of immune responses within the lung.Peer Reviewedhttps://deepblue.lib.umich.edu/bitstream/2027.42/141257/1/jlb0336.pd
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