Dirichlet forms and equilibrium stochastic dynamics
Poisson cluster measures : Quasi-invariance, integration by parts and equilibrium stochastic dynamics
... n X n , with intensity measure defined as a convolution of the background intensity of cluster centres and the probability distribution of a generic cluster. We show that the measure µ cl is quasi- invariant with respect ...
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Stochastic uncoupled dynamics and Nash equilibrium
... when stochastic moves are allowed, since one may then try to carry out some version of exhaustive search: keep randomizing until by pure chance a Nash equilibrium is hit, and then stop ...considering ...
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Non-equilibrium stochastic dynamics of open ion channels
... channel dynamics, in which transition rates are modulated by many different factors, including long range interactions with ions in the electrolytes, inter- actions with fixed charge on the channel wall, the effects ...
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Stochastic processes induced by Dirichlet (B-) splines: modelling multivariate asset price dynamics
... called Dirichlet splines and polynomial B-splines, and posses some of their interesting geomet- ric ...processes. Dirichlet splines, which have been independently introduced by Karlin et ...
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Large scale dynamics and fluctuations in non equilibrium stochastic particle systems
... In this thesis, we exploit many techniques, both at microscopic and macro- scopic level, to determine observables fluctuations. In particular, we will extend the JV approach to study lower current deviations for ZRPs ...
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Stochastic Search Equilibrium
... that equilibrium, if it exists, is unique and RP, thus constrained ...comparative dynamics property of the best-response contract parallels a single-crossing property of the static BM ...dynamic ...
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Poisson cluster measures : Quasi-invariance, integration by parts and equilibrium stochastic dynamics
... multi-component stochastic systems, it is con- ventional to describe their behaviour in terms of random configurations of “par- ticles” whose spatio-temporal dynamics is driven by interaction of particles ...
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A Markov state modelling approach to characterizing the punctuated equilibrium dynamics of stochastic evolutionary games
... of stochastic evolutionary ...punctuated equilibrium dynamics characterize the system of ...original stochastic evolutionary game on the long time scales; the approach therefore complements ...
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Some Dirichlet forms on graphs as traces of one-dimensional diffusions
... let forms which has many physical interpretations, for example we can say that a process is conservative or stochastic completeness when it has infinite lifetime with probability equals ...for ...
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Consumption dynamics in general equilibrium
... the stochastic discount factor; otherwise, with power utility, the intertemporal elasticity of consump- tion would need to be implausibly high (Mehra and Prescott ...
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Stochastic user equilibrium assignment with elastic demand
... of stochastic loading The stochastic loading process may be any of a number of forms, including the Monte Carlo methods of Burrell (1968), with uniformly distributed link costs, or Daganzo and Sheffi ...
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Consistent formulation of network equilibrium with stochastic flows.
... regarding stochastic variation of various components of the traffic system, and in partic- ular how this may be resolved within the context of an equilibrium ...the equilibrium process, in that the ...
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Stochastic equilibrium, the Phillips curve and Keynesian economics
... the dynamics of approxima- tions taken at the non-stochastic steady state are ...dynamic stochastic concept of equilibrium that can be applied to New Keynesian models and offers a natural ...
201
Consistent formulation of network equilibrium with stochastic flows
... regarding stochastic variation of various components of the traffic system, and in partic- ular how this may be resolved within the context of an equilibrium ...the equilibrium process, in that the ...
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Insider Trading, Stochastic Liquidity and Equilibrium Prices
... the equilibrium price dynamics in a model where a large trader possesses long-lived private information about the value of a stock that will be revealed at some known date, and optimally trades into the ...
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Derivations and Dirichlet forms on fractals
... 5. Structure of Hilbert module and derivation on a finitely ramified set with resistance form In this section we give an explicit description of the structure of the Hilbert module and the derivation map in the case that ...
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On a stochastic Burgers equation with Dirichlet boundary conditions
... CONDITIONS EKATERINA T. KOLKOVSKA Received 5 November 2002 We consider the one-dimensional Burgers equation perturbed by a white noise term with Dirichlet boundary conditions and a non-Lipschitz coefficient. We ob- ...
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Stochastic network equilibrium under stochastic demand
... As noted in section 1, observations of traffic volumes and travel times indicate considerable day-to- day variability, and so it is not difficult to make a case that these quantities are most appropriately represented as ...
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Dirichlet forms methods for error calculus and sensitivity analysis
... These lectures propose tools for studying sensitivity of models to scalar or functional parameters. A Dirichlet forms based language is developed in order to manage the propagation of the variances and the ...
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