Subgame perfect equilibrium with continuous reaction functions
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, December 1990, Pages 304-324
Subgame perfect equilibrium with continuous reaction functions
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Department of Economics, University of North Carolina at Chapel Hill, Chapel Hill, North Carolina 27599, USA
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Department of Economics, University of Wisconsin, Madison, Wisconsin 53706, USA
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Earlier efforts by Friedman examined infinite horizon oligopolies trying (and failing) to show existence of subgame perfect Nash equilibria with the firms' strategies being continuous reaction functions. Here, in a typical game theoretic model with discounting, we prove the existence of such equilibria. The equilibrium strategies mimic trigger strategies in their method of operation but are continuous, so that small defections from equilibrium actions result in small (per period) punishments. We prove our results by constructing equilibria in a fashion analogous to that found in proofs of Folk Theorems in repeated games.
Remember me想入手个笔记本，预支左右。平时做potoshow 搞网页设计东西之类_百度知道Conference Paper
Modelling excitonic-energy transfer in light-harvesting complexes
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AIP Conf. Proc. 1575, 111 (Wed Jan 08 00:00:00 UTC 2014);
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22 July–2 August 2013
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The theoretical and experimental study of energy transfer in photosynthesis has revealed an interesting transport regime, which lies at the borderline between classical transport dynamics and quantum-mechanical interference effects. Dissipation is caused by the coupling of electronic degrees of freedom to vibrational modes and leads to a directional energy transfer from the antenna complex to the target reaction-center. The dissipative driving is robust and does not rely on fine-tuning of specific vibrational modes. For the parameter regime encountered in the biological systems new theoretical tools are required to directly compare theoretical results with experimental spectroscopy data. The calculations require to utilize massively parallel graphics processor units (GPUs) for efficient and exact computations.
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Modelling excitonic-energy transfer in light-harvesting complexes
AIP Conf. Proc. 1575, 111 (Wed Jan 08 00:00:00 UTC 2014);
/content/aip/proceeding/aipcp/10.1701
/content/aip/proceeding/aipcp/10.1701
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Scitation: Modelling excitonic-energy transfer in light-harvesting complexes
http://aip./content/aip/proceeding/aipcp/10.1701
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Hoffmann, Detlev W.; Tignol, Jean-Pierre On $14$-dimensional quadratic forms in $I\sp 3$, $8$-dimensional forms
in $I\sp 2$, and the common value property.
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