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Evaluating Density Forecasting Models. (2006)

by M Carney, P Cunningham
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Kernel-based Copula processes

by Eddie K. H. Ng, Eddie K. H. Ng - In ECML PKDD , 2009
"... The field of time-series analysis has made important contributions to a wide spectrum of applications such as tide-level studies in hydrology, natural resource prospecting in geo-statistics, speech recognition, weather forecasting, financial trading, and economic forecasts and analysis. Nevertheless ..."
Abstract - Cited by 7 (0 self) - Add to MetaCart
The field of time-series analysis has made important contributions to a wide spectrum of applications such as tide-level studies in hydrology, natural resource prospecting in geo-statistics, speech recognition, weather forecasting, financial trading, and economic forecasts and analysis. Nevertheless, the analysis of the non-Gaussian and non-stationary features of time-series remains challenging for the current state-of-art models. This thesis proposes an innovative framework that leverages the theory of copula, combined with a probabilistic framework from the machine learning community, to produce a versatile tool for multiple time-series analysis. I coined this new model Kernel-based Copula Processes (KCPs). Under the new proposed framework, various idiosyncracies can be modeled compactly via a kernel function for each individual time-series, and long-range dependency can be captured by a copula function. The copula function separates the marginal behavior and serial dependency structures, thus allowing them to be modeled separately and with much greater flexibility. Moreover, the codependent structure of a large number of time-series with potentially vastly different characteristics can be captured in a compact and elegant fashion through the notion of a binding copula. This feature allows a highly heterogeneous model to be built,
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...and proposed using it in the evaluation of density forecasts. While the maximized likelihood relates to the predicted density havingChapter 3. The KCP Model 85 minimum variance about the observations=-=[12]-=-, PIT measures how well the predictive distribution generated by a particular model corresponds to the distribution of the true data generating process. The PIT of a particular model is simply the cum...

Forecasting with Bayesian Global Vector Autoregressive Models: A Comparison of Priors *

by Jesús Crespo Cuaresma , Martin Feldkircher , Florian Huber
"... Abstract This paper puts forward a Bayesian version of the global vector autoregressive model (B-GVAR) that accommodates international linkages across countries in a system of vector autoregressions. We compare the predictive performance of B-GVAR models for the one-and four-quarter ahead forecast ..."
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Abstract This paper puts forward a Bayesian version of the global vector autoregressive model (B-GVAR) that accommodates international linkages across countries in a system of vector autoregressions. We compare the predictive performance of B-GVAR models for the one-and four-quarter ahead forecast horizon for standard macroeconomic variables (real GDP, inflation, the real exchange rate and interest rates). Our results show that taking international linkages into account improves forecasts of inflation, real GDP and the real exchange rate, while for interest rates forecasts of univariate benchmark models remain difficult to beat. Our Bayesian version of the GVAR model outperforms forecasts of the standard cointegrated VAR for practically all variables and at both forecast horizons. The comparison of prior elicitation strategies indicates that the use of the stochastic search variable selection (SSVS) prior tends to improve out-of-sample predictions systematically. This finding is confirmed by density forecast measures, for which the predictive ability of the SSVS prior is the best among all priors entertained for all variables at all forecasting horizons.
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...n by CRPS(F, y) := ∫ ∞ −∞ [F (γ)−H(γ − y)]2 dγ, (13) where H(·) denotes the Heavyside function, which equals one if the argument is positive and zero otherwise, F (·) denotes the predictive cumulative distribution function and y are the actual observations. The CRPS is the integral of the Brier score (Hersbach, 2000) at all possible thresholds γ (Gneiting et al., 2005). Assuming that F (γ) is the CDF of a normal distribution allows closed form solutions of the integral in (13). Loosely speaking, the CRPS measures the difference between the predicted and the sample cumulative distributions (Carney and Cunningham, 2006) and thus penalises predictions that are far away from the actual observations.12 Table 3: Relative Forecasting Performance, One-Quarter-Ahead: Root Mean Square Error and Continuous Rank Probability Score NC M SUR IW M-IW SSVS Diffuse Pesaran AR y 1.3580 0.6075 0.8529 1.1874 0.6157 0.5996 0.7023 0.9059 0.7856 (0.0390) (0.0105) (0.0182) (0.0413) (0.0345) (0.0075) (0.0148) - - ∆p 1.0236 0.8825 0.7156 1.0100 0.9172 0.8126 1.1100 1.2493 1.0139(0.0358) (0.0116) (0.0187) (0.0395) (0.0349) (0.0079) (0.0128) - - e 0.6072 0.4870 0.5784 0.5869 0.7126 0.4802 0.8803 0.8519 0.7980 (0.0502) ( 0.0474) (0.077...

of the Working Papers

by Jesús Crespo Cuaresma, Martin Feldkircher, Florian Uberh, Editorial Board, Doris Ritzberger-grünwald, Ernest Gnan, Martin Summer, Coordinating Martin Summer
"... The Working Paper series of the Oesterreichische Nationalbank is designed to disseminate and to provide a platform for discussion of either work of the staff of the OeNB economists or outside contributors on topics which are of special interest to the OeNB. To ensure the high quality of their conten ..."
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The Working Paper series of the Oesterreichische Nationalbank is designed to disseminate and to provide a platform for discussion of either work of the staff of the OeNB economists or outside contributors on topics which are of special interest to the OeNB. To ensure the high quality of their content, the contributions are subjected to an international refereeing process. The opinions are strictly those of the authors and do in no way commit the OeNB. The Working Papers are also available on our website
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...he CDF of a normal distribution allows closed form solutions of the integral in (13). Loosely speaking, the CRPS measures the difference between the predicted and the sample cumulative distributions (=-=Carney and Cunningham, 2006-=-) and thus penalises predictions that are far away from the actual observations.12 Table 3: Relative Forecasting Performance, One-Quarter-Ahead: Root Mean Square Error and Continuous Rank Probability ...

doi:10.5194/adgeo-29-109-2011 © Author(s) 2011. CC Attribution 3.0 License. Advances in

by M. Morawietz, C. -y. Xu, L. Gottschalk
"... Reliability of autoregressive error models as post-processors for probabilistic streamflow forecasts ..."
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Reliability of autoregressive error models as post-processors for probabilistic streamflow forecasts
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