Approximation capabilities of multilayer feedforward networks
Neural Networks
Model selection in neural networks
Neural Networks
Neural networks and statistical inference: seeking robust and efficient learning
Computational Statistics & Data Analysis
A simulation study of artificial neural networks for nonlinear time-series forecasting
Computers and Operations Research
Computational algorithms for double bootstrap confidence intervals
Computational Statistics & Data Analysis
Short Communication: On quantile estimation by bootstrap
Computational Statistics & Data Analysis
Bootstrap prediction for returns and volatilities in GARCH models
Computational Statistics & Data Analysis
IEEE Transactions on Neural Networks
Preface: Special Issue on Nonlinear Modelling and Financial Econometrics
Computational Statistics & Data Analysis
A neural network ensemble method with jittered training data for time series forecasting
Information Sciences: an International Journal
A time series bootstrap procedure for interpolation intervals
Computational Statistics & Data Analysis
Sieve bootstrap t-tests on long-run average parameters
Computational Statistics & Data Analysis
Neural Network Sieve Bootstrap Prediction Intervals: Some Real Data Evidence
Proceedings of the 2009 conference on New Directions in Neural Networks: 18th Italian Workshop on Neural Networks: WIRN 2008
An artificial neural network (p,d,q) model for timeseries forecasting
Expert Systems with Applications: An International Journal
Optimization procedure for predicting nonlinear time series based on a non-Gaussian noise model
MICAI'07 Proceedings of the artificial intelligence 6th Mexican international conference on Advances in artificial intelligence
Non-linear time series clustering based on non-parametric forecast densities
Computational Statistics & Data Analysis
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A new method to construct nonparametric prediction intervals for nonlinear time series data is proposed. Within the framework of the recently developed sieve bootstrap, the new approach employs neural network models to approximate the original nonlinear process. The method is flexible and easy to implement as a standard residual bootstrap scheme while retaining the advantage of being a nonparametric technique. It is model-free within a general class of nonlinear processes and avoids the specification of a finite dimensional model for the data generating process. The results of a Monte Carlo study are reported in order to investigate the finite sample performances of the proposed procedure.