activity
20052016
most citedGaussian pseudo-maximum likelihood estimation of fractional time series models

68 citations · 169 across the 6 of their papers we have counts for

collaborators

6 papers

math.ST2016★ 31 cited

Central limit theorems for long range dependent spatial linear processes

S. N. Lahiri, Peter M. Robinson

Central limit theorems are established for the sum, over a spatial region, of observations from a linear process on a -dimensional lattice. This region need not be rectangular,…

stat.ME2015★ 2 cited

Identifying Cointegration by Eigenanalysis

Rongmao Zhang, Peter Robinson, Qiwei Yao

We propose a new and easy-to-use method for identifying cointegrated components of nonstationary time series, consisting of an eigenanalysis for a certain non-negative definite mat…

math.ST2012★ 20 cited

Inference on power law spatial trends

Peter M. Robinson

Power law or generalized polynomial regressions with unknown real-valued exponents and coefficients, and weakly dependent errors, are considered for observations over time, space o…

math.ST2012★ 68 cited

Gaussian pseudo-maximum likelihood estimation of fractional time series models

Javier Hualde, Peter M. Robinson

We consider the estimation of parametric fractional time series models in which not only is the memory parameter unknown, but one may not know whether it lies in the stationary/inv…

math.ST2006★ 10 cited

Pseudo-maximum likelihood estimation of ARCH models

Peter M. Robinson, Paolo Zaffaroni

Strong consistency and asymptotic normality of the Gaussian pseudo-maximum likelihood estimate of the parameters in a wide class of ARCH processes are established. The co…

math.ST2005★ 38 cited

Efficiency improvements in inference on stationary and nonstationary fractional time series

P. M. Robinson

We consider a time series model involving a fractional stochastic component, whose integration order can lie in the stationary/invertible or nonstationary regions and be unknown, a…