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  • Search: subject:"Linear diffusion"
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Year of publication
Subject
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linear diffusion 4 Bayes estimation 2 Markov chain Monte Carlo 2 Missing data 2 Non-linear diffusion 2 Optimal stopping 2 Poisson process 2 Simulation 2 Stochastic differential equation 2 autoregression 2 deviation probability 2 free boundary problem 2 martingale 2 maximum likelihood estimate 2 Algorithm 1 Algorithmus 1 Bayes-Statistik 1 Bayesian inference 1 Brownian bridge 1 Burgers equations 1 Estimation theory 1 Euler approximation 1 Euler-Maruyama approximation 1 Markov chain 1 Markov-Kette 1 Maximum likelihood 1 Maximum likelihood estimation 1 Maximum-Likelihood-Schätzung 1 Metropolis Hastings algorithm 1 Metropolis-Hastings algorithm 1 Monte Carlo simulation 1 Monte-Carlo-Simulation 1 Nichtlineare Regression 1 Nonlinear regression 1 Schätztheorie 1 Stochastic process 1 Stochastischer Prozess 1 difference-differential equations 1 economic growth 1 evolution of industries 1
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Online availability
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Free 7
Type of publication
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Book / Working Paper 7
Type of publication (narrower categories)
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Working Paper 3 Arbeitspapier 1 Graue Literatur 1 Non-commercial literature 1
Language
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English 5 Undetermined 2
Author
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Chib, Siddhartha 2 Lempa, Jukka 2 Liptser, R. 2 Spokoiny, Vladimir G. 2 Elerian, Ola 1 Henkin, Gennadi 1 Pitt, Michael K 1 Polterovich, Victor 1 Shephard, Neil 1 Shephard, Neil G. 1
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Institution
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Economics Group, Nuffield College, University of Oxford 1 Sonderforschungsbereich 373, Quantifikation und Simulation ökonomischer Prozesse, Wirtschaftswissenschaftliche Fakultät 1 Turun Kauppakorkeakoulu, Turun Yliopisto 1 Volkswirtschaftliche Fakultät, Ludwig-Maximilians-Universität München 1
Published in...
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Discussion Papers / Turun Kauppakorkeakoulu, Turun Yliopisto 1 Discussion paper 1 Economics Papers / Economics Group, Nuffield College, University of Oxford 1 MPRA Paper 1 Mathematical finance 1 SFB 373 Discussion Paper 1 SFB 373 Discussion Papers 1
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Source
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RePEc 4 EconStor 2 ECONIS (ZBW) 1
Showing 1 - 7 of 7
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The Optimal Stopping Problem of Dupuis and Wang: A Generalization
Lempa, Jukka - 2008
underlying follows a linear diffusion but the decision maker is not allowed to stop at any time she desires but rather on the …
Persistent link: https://www.econbiz.de/10012502990
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The Optimal Stopping Problem of Dupuis and Wang: A Generalization
Lempa, Jukka - Turun Kauppakorkeakoulu, Turun Yliopisto - 2008
underlying follows a linear diffusion but the decision maker is not allowed to stop at any time she desires but rather on the …
Persistent link: https://www.econbiz.de/10005537236
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Likelihood based inference for diffusion driven models
Chib, Siddhartha; Pitt, Michael K; Shephard, Neil - Economics Group, Nuffield College, University of Oxford - 2004
This paper provides methods for carrying out likelihood based inference for diffusion driven models, for example discretely observed multivariate diffusions, continuous time stochastic volatility models and counting process models. The diffusions can potentially be non-stationary. Although our...
Persistent link: https://www.econbiz.de/10005730357
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Likelihood inference for discretely observed non-linear diffusions
Elerian, Ola; Chib, Siddhartha; Shephard, Neil G. - 2000
Persistent link: https://www.econbiz.de/10009581671
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Deviation probability bound for martingales with applications to statistical estimation
Liptser, R.; Spokoiny, Vladimir G. - 1999
Persistent link: https://www.econbiz.de/10010309988
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Deviation probability bound for martingales with applications to statistical estimation
Liptser, R.; Spokoiny, Vladimir G. - Sonderforschungsbereich 373, Quantifikation und … - 1999
Persistent link: https://www.econbiz.de/10010956410
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A Difference-differential Analogue of the Burgers Equation and Some Models of Economic Development
Polterovich, Victor; Henkin, Gennadi - Volkswirtschaftliche Fakultät, … - 1998
The paper is devoted to investigation of a number of difference-differential equations, among them the following one plays the central role: dFn/dt=φ(Fn)(Fn-1 - Fn) (*) where, for every t, {Fn(t), n = 0, 1, 2, ...} is a probability distribution function, and φ is a positive function on [0, 1]....
Persistent link: https://www.econbiz.de/10008592994
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