Fast Convergence in Population Games Itai Arieli Peyton Young∗ September 25, 2011 Abstract A stochastic learning dynamic exhibits fast convergence in a population game if the expected waiting time until the process com

Source URL: www.econ2.jhu.edu

ESTIMATING THE STRUCTURE OF INTERACTING COORDINATES FOR A MULTIVARIATE STOCHASTIC PROCESS Jes´us E. Garc´ıa1a and V. A. Gonz´alez-L´opez1b 1 a

Source URL: www.me.inf.kyushu-u.ac.jp

DELFT UNIVERSITY OF TECHNOLOGY REPORTExtension of Stochastic Volatility Models with Hull-White Interest Rate Process L.A. Grzelak, C.W. Oosterlee, S. van Weeren

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Stochastic Volatility with Reset at Jumps Jun Pan December 18, 1997 Abstract This paper presents a model for asset returns incorporating both stochastic volatility and jump eects. The return process is driven by

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“A stochastic process is simply a probability process; that is, any process in nature whose evolution we can analyze successfully in terms of probability. We shall not attempt an exhaustive description. On the empirica

Source URL: www.statistik.tu-dortmund.de

Chapter 5 Random Numbers Contents 5.1

Source URL: www.ks.uiuc.edu

• Pseudorandom number generators
• Applied mathematics
• Pseudorandomness
• Theoretical computer science
• Random walk
• Random number generation
• Stochastic process
• Normal distribution
• Random variable
• Statistics
• Probability and statistics
• Randomness

Ann Inst Stat Math:557–572 DOIs10463Probabilistic properties of second order branching process Akanksha S. Kashikar · S. R. Deshmukh

Source URL: www.ism.ac.jp

• Stochastic processes
• Branching process
• Probability

Models beyond the Dirichlet process

Source URL: www.carloalberto.org

• Stochastic processes
• Bayesian statistics
• Dirichlet process
• Gamma distribution
• Prior probability
• Probability distribution
• Support
• Exponentials
• Conjugate prior
• Statistics
• Mathematical analysis
• Probability and statistics

Introduction to spatial point processes

Source URL: people.math.aau.dk

• Measure theory
• Markov processes
• Point process
• Poisson process
• Locally finite measure
• Support
• Probability distribution
• Measure
• Borel set
• Statistics
• Mathematical analysis
• Stochastic processes

Stochastic Geometry and Random Tessellations Jesper Møller1 and Dietrich Stoyan2 1 2 Department of Mathematical Sciences, Aalborg University,

Source URL: people.math.aau.dk

• Diagrams
• Discrete geometry
• Mosaic
• Tessellation
• Voronoi diagram
• Point process
• Stochastic geometry
• Poisson process
• Dietrich Stoyan
• Statistics
• Stochastic processes
• Markov processes