Abstract
Nowadays it is very frequent that a practitioner faces the problem of modelling large data sets. Some relevant examples include spatio-temporal or panel data models with large N and T. In these cases deciding a particular dynamic model for each individual/population, which plays a crucial role in prediction and inferences, can be a very onerous and complex task. The aim of this paper is thus to examine a nonparametric test for the equality of the linear dynamic models as the number of individuals increases without bound. The test has two main features: (a) there is no need to choose any bandwidth parameter and (b) the asymptotic distribution of the test is a normal random variable.
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Hidalgo, J., & Souza, P. C. L. (2014). Testing for equality of an increasing number of spectral density functions. In Springer Proceedings in Mathematics and Statistics (Vol. 74, pp. 137–154). Springer New York LLC. https://doi.org/10.1007/978-1-4939-0569-0_13
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