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    Article

    Composite Thermoelectrics - Exact Results and Calculational Methods

    A theoretical study of composite thermoelectric media has resulted in the development of a number of simple approximations, as well as some exact results. The latter include exact upper and lower bounds on the...

    David J. Bergman, Ohad Levy in MRS Online Proceedings Library (1991)

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    Chapter

    Effective Medium Approximation for Nonlinear Conductivity of a Composite Medium

    Bruggeman’s Self-Consistent Effective Medium Approximation for the linear conductivity of a composite medium is reformulated in a manner such that the averaging procedure that must be used becomes unambiguous....

    David J. Bergman in Composite Media and Homogenization Theory (1991)

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    Article

    Thermoelectric Properties of Two Component Composites

    An explicit expression for the bulk effective thermoelectric coefficient αe of a two component composite is derived. This coefficient is found to depend only on the bulk effective electric conductivity σe and the...

    Ohad Levy, David J. Bergman in MRS Online Proceedings Library (1990)

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    Article

    Bulk Effective Moduli: Their Calculation and Usage for Describing Physical Properties of Composite Media

    While not telling the whole story, the representation of a composite medium by a homogeneous effective medium is often an excellent approximation for describing its macroscopic physical properties. Modern meth...

    David J. Bergman in MRS Online Proceedings Library (1990)

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    Article

    Current distribution on a three-dimensional, bond-diluted, random-resistor network at the percolation threshold

    Current and logarithm-current distributions on a three-dimensional random-bond percolation cubic network were studied at the percolation threshold by computer simulations. Predictions of a hierarchical model t...

    Edgardo Duering, David J. Bergman in Journal of Statistical Physics (1990)

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    Article

    Discrete network models for the low-field Hall effect near a percolation threshold: Theory and simulations

    The critical behavior of the weak-field Hall effect near a percolation threshold is studied with the help of two discrete random network models. Many finite realizations of such networks at the percolation thr...

    David J. Bergman, Edgardo Duering, Michael Murat in Journal of Statistical Physics (1990)

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    Chapter

    Critical Behavior of Elastic Stiffness Moduli in a Random Network of Rigid and Nonrigid Bonds

    For many years no research was done on elastic properties near the percolation threshold of a composite medium, even though at the same time the electrical properties of such media were being investigated very...

    Edgardo R. Duering, David J. Bergman in Time-Dependent Effects in Disordered Materials (1987)

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    Chapter and Conference Paper

    The Effective Dielectric Coefficient of a Composite Medium: Rigorous Bounds from Analytic Properties

    The analytic properties of the bulk effective dielectric coefficient εe of a composite medium, viewed as a function of the component coefficients ε12,…, are reviewed in Section I, and are then used to discuss r...

    David J. Bergman in Homogenization and Effective Moduli of Materials and Media (1986)

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    Chapter and Conference Paper

    Resonances in the bulk properties of composite media — theory and applications

    David J. Bergman in Macroscopic Properties of Disordered Media (1982)

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    Chapter

    Hydrodynamic Theory of Fourth Sound in a Moving Superfluid — A Discussion of Size Effects

    A previous discussion of fourth sound in a moving superfluid is extended to include a detailed estimate of size effects. Comparison with experiment still shows a considerable disagreement. This might indicate ...

    David J. Bergman in Quantum Statistics and the Many-Body Problem (1975)

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    Article

    Hydrodynamic theory of fourth sound in clamped conditions

    The hydrodynamic theory of fourth sound is developed in detail for the cases of a flat capillary and a porous superleak filled with superfluid helium whose normal fluid motion is completely clamped. The attenu...

    Ya'akov Achiam, David J. Bergman in Journal of Low Temperature Physics (1974)

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    Article

    Bose-Einstein condensation in one- and two-dimensional gases

    We show that the one- and two-dimensional ideal Bose gases undergo a phase transition if the temperature is lowered at constant pressure. At the pressure-dependent transition temperature Tc (P) and in their therm...

    L. Gunther, Yoseph Imry, David J. Bergman in Journal of Statistical Physics (1974)

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    Chapter

    Developments in the Theory of Third Sound and Fourth Sound

    The simplest theory of third sound simply starts out from two-fluid hydrodynamics in the helium film, ignoring all dissipative processes.

    David J. Bergman in Low Temperature Physics-LT 13 (1974)

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    Chapter

    Bose-Einstein Condensation in Two-Dimensional Systems

    It is a well-known and accepted fact that two- and one-dimensional systems of bosons do not undergo Bose-Einstein condensation at any finite temperature.1 We would like to point out that while this is true when t...

    Y. Imry, David J. Bergman, L. Gunther in Low Temperature Physics-LT 13 (1974)

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    Article

    Exactly soluble magnetoelastic lattice with a magnetic phase transition

    We examine the soluble magnetoelastic Ising model developed by Baker and Essam and give a detailed discussion of its thermodynamic properties. Particular attention is devoted to the properties of the magnetic ...

    David J. Bergman, Yoseph Imry, Leon Gunther in Journal of Statistical Physics (1973)

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