Norros I.

Name:	Norros I.
Affiliation:	(VTT Technical Research Centre of Finland
E-mail:	(only provided to users who are logged into talks.cam)
Last login:	None

Public lists managed by Norros I.

Talks given by Norros I.

Obviously this only lists talks that are listed through talks.cam. Furthermore, this facility only works if the speaker's e-mail was specified in a talk. Most talks have not done this.

• Aggregation and Coalescence III
• On the stability of file-sharing systems

Talks organised by Norros I.

This list is based on what was entered into the 'organiser' field in a talk. It may not mean that Norros I. actually organised the talk, they may have been responsible only for entering the talk into the talks.cam system.

• Moment explosions and long-term behaviour of affine stochastic volatility models
• Title to be confirmed
• A model for the evolution of an order book
• Super-Brownian motion among Poissonian obstacles
• Random attractors for stochastic Navier-Stokes equations in some unbounded domains
• Where does randomness lead in spacetime?
• Behaviour near the extinction time in stable fragmentation processes
• Large deviaitons, metastability, and stochastic resonance
• Large deviations, metastability, and stochastic resonance
• Large deviations, metastability, and stochastic resonance
• Title to be confirmed
• Title to be confirmed
• Title to be confirmed
• Title to be confirmed
• Title to be confirmed
• A natural notion of Ornstein-Uhlenbeck processes with applications to simulated annealing
• Random walks in random environment in the sub-ballistic regime: ageing and localization
• Optimal Skorokhod embeddings with applications to pricing and hedging of double barrier options
• A characterization of forward utility functions
• Birth-and-death Markov processes in spatial ecology
• Recent progress in the multi-patricle Anderson tight binding model
• On the relations between implied and spot volatilities
• The discrete Feynman integral
• Dynamics for the Brownian web
• Random even graphs and the Ising model
• Double phase transition for a self-repelling Brownian particle
• Coalescing Brownian motions