We consider the herding-to-non-herding transition caused by idiosyncratic choices or imperfect imitation in the context of the Kirman Model for financial markets, or equivalently the Noisy Voter Model for opinion formation. In these original models, this is a finite-size transition that disappears for a large number of agents. We show how the introduction of two different mechanisms makes this transition robust and well defined. A first mechanism is nonlinear interactions among agents taking into account the nonlinear effect of local majorities. The second one is aging, so that the longer an agent has been in a given state the more reluctant she becomes to change state
Existing models of herding suffer from the drawback that conventional measures assume it is constant...
Treballs Finals de Grau de Física, Facultat de Física, Universitat de Barcelona, Any: 2014, Tutor: M...
We propose a generic model for multiple choice situations in the presence of herding and compare it ...
We consider the herding-to-non-herding transition caused by idiosyncratic choices or imperfect imita...
[EN] We consider the herding-to-non-herding transition caused by idiosyncratic choices or imperfect ...
[eng] The noisy voter model is a stochastic binary state model where the agents evolve according to...
Non-Markovian dynamics pervades human activity and social networks and it induces memory effects and...
The voter model rules are simple, with agents copying the state of a random neighbor, but they lead ...
The influence of zealots on the noisy voter model is studied theoretically and numerically at the me...
The influence of contrarians on the noisy voter model is studied at the mean-field level. The noisy ...
We study the noisy voter model using a specific non-linear dependence of the rates that takes into a...
We give a comprehensive mean-field analysis of the Partisan Voter Model (PVM) and report analytical ...
We study memory dependent binary-state dynamics, focusing on the noisy-voter model. This is a non-Ma...
We study theoretically and numerically the voter model with memory-dependent dynamics at the mean-fi...
The conventional voter model is modified so that an agent's switching rate depends on the `age' of t...
Existing models of herding suffer from the drawback that conventional measures assume it is constant...
Treballs Finals de Grau de Física, Facultat de Física, Universitat de Barcelona, Any: 2014, Tutor: M...
We propose a generic model for multiple choice situations in the presence of herding and compare it ...
We consider the herding-to-non-herding transition caused by idiosyncratic choices or imperfect imita...
[EN] We consider the herding-to-non-herding transition caused by idiosyncratic choices or imperfect ...
[eng] The noisy voter model is a stochastic binary state model where the agents evolve according to...
Non-Markovian dynamics pervades human activity and social networks and it induces memory effects and...
The voter model rules are simple, with agents copying the state of a random neighbor, but they lead ...
The influence of zealots on the noisy voter model is studied theoretically and numerically at the me...
The influence of contrarians on the noisy voter model is studied at the mean-field level. The noisy ...
We study the noisy voter model using a specific non-linear dependence of the rates that takes into a...
We give a comprehensive mean-field analysis of the Partisan Voter Model (PVM) and report analytical ...
We study memory dependent binary-state dynamics, focusing on the noisy-voter model. This is a non-Ma...
We study theoretically and numerically the voter model with memory-dependent dynamics at the mean-fi...
The conventional voter model is modified so that an agent's switching rate depends on the `age' of t...
Existing models of herding suffer from the drawback that conventional measures assume it is constant...
Treballs Finals de Grau de Física, Facultat de Física, Universitat de Barcelona, Any: 2014, Tutor: M...
We propose a generic model for multiple choice situations in the presence of herding and compare it ...