Oliver Linton

Professor of Econometrics


Learn about your right to a smoke free workplace at ASH

Some Photos from Recent CEMMAP Conference

Some Photos of Colleagues in Interesting Situations

Photos of My Children

CV pdf

Talks

Research

My research is mostly to do with nonparametric and semiparametric methods. My dissertation was on Edgeworth expansions for semiparametric regression models. The practical application of this work is to bandwidth choice and to efficiency comparisons between first order equivalent procedures. This lead me into a closer examination of the nonparametric methods used in semiparametric procedures. The main practical problems there seem to be: (a) how to choose bandwidth; (b) the curse of dimensionality; (c) how to obtain good approximations to the actual sampling variability of the estimators. Investigation of the curse of dimensionality, leads one to consider models like additive regression that only involve one dimensional functions. However, the problem there is that the functions of interest can't be directly expressed as a regression function of observable data; estimating such models requires `tricks'. My work with Jens Perch Nielsen led to a number of papers on estimating additive and other separable models. We introduced a new method which we called marginal integration for estimating additive nonparametric regression. This procedure is much simpler than the main competitor called backfitting, which was promoted by Hastie and Tibshirani (1990). More recently, I have worked with Jens Perch Nielsen and Enno Mammen on deriving the asymptotic properties of a general class of iterative smoothing procedures which includes as a special case a variant of backfitting. It turns out that the backfitting method can be shown to be more efficient than the marginal integration method and to be better behaved in the boundaries, although the finite sample comparison is more complex, see the simulation study by Stefan Sperlich. I am also working with Arthur Lewbel on estimating a general class of nonparametric index models, which includes models for censored and truncated regression as well as models representing homotheticity. These structures also lead to non-standard estimation problems. I am also interested in financial econometrics and have a number of projects under way on estimating yield curves, factor models, and semiparametric ARCH models.

The Quantilogram and its Furry Friends

The Stochastic Dominance Project

The Froot-Stein Model Revisited

Some Papers

(The following papers can be viewed or downloaded in Postscript or Acrobat pdf format.)


Some Computer Programs in GAUSS and Fortran 95

Try this place
GAUSS Resources

Graduate Students


Some Links


Some Econometricians at the LSE


The Econometrics Seminars at the LSE

This year they are on Thursdays 5-6.30 in S50 this year. Seminar Schedule

For my German Friends.... GOAL!!!