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Collision integral(s) 1 Direct methanol fuel cell 1 Dynamical systems 1 Entropy production 1 Escape rate 1 Faradaic efficiency 1 Fluctuation theorem 1 Hydrocarbon-based membrane 1 Hydrodynamic mode 1 Irreversibility 1 Kinetic equation(s) 1 Mass balance 1 Nonequilibrium work 1 Time-reversal symmetry 1 Transport coefficient 1 Transport coefficient(s) 1 Water transport coefficient 1
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Gaspard, Pierre 1 Kim, Joon-Hee 1 Kobryn, A.E. 1 Omelyan, I.P. 1 Park, Jun-Young 1 Tokarchuk, M.V. 1 Yang, Min-Jee 1
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Physica A: Statistical Mechanics and its Applications 2 Applied Energy 1
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Improvement on performance and efficiency of direct methanol fuel cells using hydrocarbon-based membrane electrode assembly
Kim, Joon-Hee; Yang, Min-Jee; Park, Jun-Young - In: Applied Energy 115 (2014) C, pp. 95-102
In order to improve the energy efficiency (fuel efficiency and electrical power) of direct methanol fuel cells (DMFCs), the hydrocarbon (HC) membrane-based membrane electrode assemblies (MEAs) are investigated under various operating conditions. The MEAs are then compared with the conventional...
Persistent link: https://www.econbiz.de/10011040940
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Hamiltonian dynamics, nanosystems, and nonequilibrium statistical mechanics
Gaspard, Pierre - In: Physica A: Statistical Mechanics and its Applications 369 (2006) 1, pp. 201-246
An overview is given of recent advances in nonequilibrium statistical mechanics on the basis of the theory of Hamiltonian dynamical systems and in the perspective provided by the nanosciences. It is shown how the properties of relaxation toward a state of equilibrium can be derived from...
Persistent link: https://www.econbiz.de/10010590395
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Normal solution and transport coefficients to the Enskog–Landau kinetic equation for a two-component system of charged hard spheres: The Chapman–Enskog method
Kobryn, A.E.; Omelyan, I.P.; Tokarchuk, M.V. - In: Physica A: Statistical Mechanics and its Applications 268 (1999) 3, pp. 607-628
An Enskog–Landau kinetic equation for a many-component system of charged hard spheres is proposed. This equation is obtained from the Liouville equation with modified boundary conditions by the method of nonequilibrium statistical operator. On the basis of this equation the normal solution and...
Persistent link: https://www.econbiz.de/10011057277
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