6,438 research outputs found

    Bivalve mollusc culture research in Thailand

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    An account of research, which explored new biological and socioeconomic perspectives on bivalve mollusc culture to increase production and to improve the livelihood of farmers. It presents a review of the pathways in which aquatic macrophytes may be involved in the food production process, directly as human food, as livestock fodder, as fertilizer (mulch and manure, ash, green manure, compost, biogas slurry), and as food for aquatic herbivores, such as fish, turtles, rodents and manatees. Suggests research areas.Mollusc culture, Research programmes, ICLARM publications, Thailand, Bivalvia

    Exact solution of a 2d random Ising model

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    The model considered is a d=2 layered random Ising system on a square lattice with nearest neighbours interaction. It is assumed that all the vertical couplings are equal and take the positive value J while the horizontal couplings are quenched random variables which are equal in the same row but can take the two possible values J and J-K in different rows. The exact solution is obtained in the limit case of infinite K for any distribution of the horizontal couplings. The model which corresponds to this limit can be seen as an ordinary Ising system where the spins of some rows, chosen at random, are frozen in an antiferromagnetic order. No phase transition is found if the horizontal couplings are independent random variables while for correlated disorder one finds a low temperature phase with some glassy properties.Comment: 10 pages, Plain TeX, 3 ps figures, submitted to Europhys. Let

    Dynamical correlation functions for an impenetrable Bose gas with Neumann or Dirichlet boundary conditions

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    We study the time and temperature dependent correlation functions for an impenetrable Bose gas with Neumann or Dirichlet boundary conditions ψ(x1,0)ψ(x2,t)±,T\langle \psi(x_1,0)\psi^\dagger(x_2,t)\rangle _{\pm,T}. We derive the Fredholm determinant formulae for the correlation functions, by means of the Bethe Ansatz. For the special case x1=0x_1=0, we express correlation functions with Neumann boundary conditions ψ(0,0)ψ(x2,t)+,T\langle\psi(0,0)\psi^\dagger(x_2,t)\rangle _{+,T}, in terms of solutions of nonlinear partial differential equations which were introduced in \cite{kojima:Sl} as a generalization of the nonlinear Schr\"odinger equations. We generalize the Fredholm minor determinant formulae of ground state correlation functions ψ(x1)ψ(x2)±,0\langle\psi(x_1)\psi^\dagger(x_2)\rangle _{\pm,0} in \cite{kojima:K}, to the Fredholm determinant formulae for the time and temperature dependent correlation functions ψ(x1,0)ψ(x2,t)±,T\langle\psi(x_1,0)\psi^\dagger(x_2,t)\rangle _{\pm,T}, tRt \in {\bf R}, T0T \geq 0

    Black Symposium_Correspondence between Stephen Hughes and Rhody McCoy on Participating in Symposium on Black America

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    A letter from University faculty member Stephen Hughes, written on January 8, 1969 to Rhody McCoy, Unit Administrator of Ocean Hill-Brownsville Demonstration School District in Brooklyn New York, to participate in the Symposium on Black America. Rhody McCoy responded on January 15, 1969 accepting the invitation to speak at the Symposium. After the Symposium Stephen Hughes wrote to Rhody McCoy on February 24, 1969 to give thanks for participating in the Symposium and included a check of payment. The last page is a poster created to showcase Rhody McCoy\u27s talk at the University on Monday February 17 at Eight PM in 137 Bennett Hall continuing the series of the Symposium on Black America.https://digitalcommons.library.umaine.edu/racial_justice/1015/thumbnail.jp
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