Nonlinear Dynamics of Nanosystems 2010
DOI: 10.1002/9783527629374.ch1
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Nonequilibrium Nanosystems

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Cited by 6 publications
(5 citation statements)
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“…Our approach is formulated in the framework of network theory as applied to steady state systems. Inspired by the Kirchoff laws, applications of this theory to the performance analysis of chemical reaction networks are well-known in diverse areas such as chemical engineerng and chemical biology, but we are not aware of such work on photovoltaic systems. The starting point is a representation of the system dynamics by a kinetics scheme comprising system states connected by (assumed known) rates, similar in spirit to transport theories based on lattice gas approaches, that find applications in other contexts, e.g., use a master equation approach to analyze cell dynamics. ,,, In the graph theory approach this kinetic scheme is represented by a graph that comprises nodes (corresponding to states) and edges (representing transitions between states), on which fluxes associated with the nonequilibrium dynamics flow along interconnected linear and cyclical paths.…”
Section: Introductionmentioning
confidence: 99%
“…Our approach is formulated in the framework of network theory as applied to steady state systems. Inspired by the Kirchoff laws, applications of this theory to the performance analysis of chemical reaction networks are well-known in diverse areas such as chemical engineerng and chemical biology, but we are not aware of such work on photovoltaic systems. The starting point is a representation of the system dynamics by a kinetics scheme comprising system states connected by (assumed known) rates, similar in spirit to transport theories based on lattice gas approaches, that find applications in other contexts, e.g., use a master equation approach to analyze cell dynamics. ,,, In the graph theory approach this kinetic scheme is represented by a graph that comprises nodes (corresponding to states) and edges (representing transitions between states), on which fluxes associated with the nonequilibrium dynamics flow along interconnected linear and cyclical paths.…”
Section: Introductionmentioning
confidence: 99%
“…The authors of the present paper have previously proved that the symmetry relation (24) has as consequence not only the Onsager reciprocity relations, which only hold in the linear regimes, but also generalizations of these relations that extend to the nonlinear response coefficients [11]- [13], [35]. These generalizations of Onsager reciprocity relations are remarkable, in particular, because they can be used to express the response coefficients in terms of quantities characterizing the diffusivities of the currents and higher cumulants in the regime of nonlinear transport by effusion.…”
Section: Nonlinear Response Coefficientsmentioning
confidence: 66%
“…so that all these tensors are totally symmetric. The fluctuation theorem for the currents (24) has as consequence the following relationships starting from the Onsager reciprocity relations for the linear response coefficients and extending to the nonlinear response coefficients [11]- [13], [35]…”
Section: Nonlinear Response Coefficientsmentioning
confidence: 99%
“…In this paper we formulate this task in the framework of network theory as applied to steady state systems. [40][41][42][43][44][45][46] Inspired by the Kirchoff laws, 47 applications of this theory to the performance analysis of chemical reaction networks are well known in diverse areas such as chemical engineering 48 and chemical biology, 49 but we are not aware of such work on photovoltaic systems. We will limit ourselves to the open circuit (OC), reversible operation limit, leaving dynamic considerations to a subsequent publication.…”
Section: Introductionmentioning
confidence: 99%