The applications include several areas of condensed matter physics and include also a chapter on thermochemistry. Phase transitions and critical phenomena are trea...
We study the orientational profile of a semi-infinite system of cylinders bounded in two different ways: by a flat and by a curved wall.
We use a canonical quantization procedure to set up a quantum Fokker-Planck-Kramers equation that accounts for quantum dissipation in a thermal environment.
Many random phenomena are made up by a set or by a succession of independent trials and therefore described by independent random variables.
Two versions of the threshold contact process–ordinary and conservative–are studied on a square lattice. In the first, particles are created on active sites, those having at least two nearest neighbor sites occupied, and are annihilated spontaneously.
Nonequilibrium phase transitions can be typified in a similar way to equilibrium systems, for instance, by the use of the order parameter.
We study the heat transport properties of a chain of coupled quantum harmonic oscillators in contact at its daniel dantas ator ends with two heat reservoirs at distinct temperatures.
We study in this chapter the phase diagrams of multicomponent systems. The representation that provides the simplest diagrams is that composed only by thermodynamic fields.
This point which determines the end of the website coexistence line and corresponds to the state in which th...
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Walking along the liquid-vapor coexistence line of daniel dantas net worth a pure substance into direction of high pressures and high temperatures, the vapor density increases and the liquid density decreases to the point where the densities of the two phases become equal.
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We analyze a stochastic lattice model describing the spreading of a disease among a community composed by susceptible, infected and removed individuals.