Showing 2491 - 2500 of 5714 Items

Thermodynamics of the localized D2-D6 system

Date: 2005-05-02

Creator: Marta Gómez-Reino, Stephen G. Naculich, Howard J. Schnitzer

Access: Open access

An exact fully-localized extremal supergravity solution for N2 D2-branes and N6 D6-branes, which is dual to 3-dimensional supersymmetric SU(N2) gauge theory with N6 fundamentals, was found by Cherkis and Hashimoto. In order to consider the thermal properties of the gauge theory we present the non-extremal extension of this solution to first order in an expansion near the core of the D6-branes. We compute the Hawking temperature and the black-brane horizon area/entropy. The leading-order entropy, which is proportional to N23/2N61/2 TH2, is not corrected to first order in the expansion. This result is consistent with the analogous weak-coupling result at the correspondence point N2 ∼ N6. © 2005 Elsevier B.V. All rights reserved.


Miniature of Characterization of an <i>Arabidopsis thaliana </i>Adhesion Mutant
Characterization of an Arabidopsis thaliana Adhesion Mutant
This record is embargoed.
    • Embargo End Date: 2025-05-14

    Date: 2020-01-01

    Creator: Jacob Dexter-Meldrum

    Access: Embargoed



      Bowdoin College Catalogue (1903-1904)

      Date: 1904-01-01

      Access: Open access



      Requirement for the induced expression of a cell wall associated receptor kinase for survival during the pathogen response

      Date: 1998-04-01

      Creator: Zheng Hui He, Deze He, Bruce D. Kohorn

      Access: Open access

      Pathogen infection of angiosperms must rely on some interaction between the extracellular matrix (ECM) and the invading agent, and may be accompanied by signaling between the ECM and cytoplasm. An Arabidopsis cell wall associated receptor kinase (Wak1) has an amino-terminal domain that is tightly associated with the ECM, spans the plasma membrane and has a cytoplasmic protein kinase domain. Wak1 expression is induced when Arabidopsis plants are infected with pathogen, or when the pathogen response is stimulated either by exogenous salicylate (SA) or its analog 2,2-dichloroisonicotinic acid (INA). This Wak1 induction requires the positive regulator NPR1/NIM1. Thus Wak1 is a pathogen-related (PR) protein. Expression of an antisense and a dominant negative allele of Wak1 shows that induced expression of Wak1 is needed for a plant to survive if stimulated by INA. Ectopic expression of the entire Wak1, or the kinase domain alone, can provide resistance to otherwise lethal SA levels. These experiments suggest that Wak1 expression and other PR proteins are protecting plants from detrimental effects incurred during the pathogen response. These results provide a direct link between a protein kinase that could mediate signals from the ECM, to the events that are precipitated by a pathogen infection.


      Report of the President, Bowdoin College 1925-1926

      Date: 1926-01-01

      Access: Open access




      Report of the President, Bowdoin College 1935-1936

      Date: 1936-01-01

      Access: Open access



      Random subgroups of Thompson's group F

      Date: 2010-01-13

      Creator: Sean Cleary, Murray Elder, Andrew Rechnitzer, Jennifer Taback

      Access: Open access

      We consider random subgroups of Thompson's group F with respect to two natural stratifications of the set of all k-generator subgroups. We find that the isomorphism classes of subgroups which occur with positive density are not the same for the two stratifications. We give the first known examples of persistent subgroups, whose isomorphism classes occur with positive density within the set of k-generator subgroups, for all sufficiently large k. Additionally, Thompson's group provides the first example of a group without a generic isomorphism class of subgroup. Elements of F are represented uniquely by reduced pairs of finite rooted binary trees. We compute the asymptotic growth rate and a generating function for the number of reduced pairs of trees, which we show is D-finite (short for differentiably finite) and not algebraic. We then use the asymptotic growth to prove our density results. © European Mathematical Society.


      Leonard Baskin

      Date: 1962-01-01

      Access: Open access

      This catalogue issued in lieu of Bulletin vol. II, no. 1 "Designed by Leonard Baskin. Set in type at the Stinehour Press and printed at the Meriden Gravure Company"--Colophon


      Bowdoin Orient, v. 54, no. 17

      Date: 1924-11-19

      Access: Open access