Imperial College London

ProfessorRajBhansali

Faculty of Natural SciencesDepartment of Mathematics

Visiting Professor
 
 
 
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Contact

 

r.bhansali

 
 
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Location

 

532Huxley BuildingSouth Kensington Campus

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Summary

 

Publications

Publication Type
Year
to

43 results found

BEENSTOCK M, BHANSALI RJ, 1980, ANALYSIS OF COCOA PRICE SERIES BY AUTOREGRESSIVE MODEL-FITTING TECHNIQUES, JOURNAL OF AGRICULTURAL ECONOMICS, Vol: 31, Pages: 237-242, ISSN: 0021-857X

Journal article

BHANSALI RJ, 1979, MIXED SPECTRUM ANALYSIS OF THE LYNX DATA, JOURNAL OF THE ROYAL STATISTICAL SOCIETY SERIES A-STATISTICS IN SOCIETY, Vol: 142, Pages: 199-209, ISSN: 0035-9238

Journal article

BHANSALI RJ, 1978, LINEAR PREDICTION BY AUTOREGRESSIVE MODEL FITTING IN TIME DOMAIN, ANNALS OF STATISTICS, Vol: 6, Pages: 224-231, ISSN: 0090-5364

Journal article

BHANSALI RJ, 1977, ASYMPTOTIC PROPERTIES OF WIENER-KOLMOGOROV PREDICTOR .2., JOURNAL OF THE ROYAL STATISTICAL SOCIETY SERIES B-METHODOLOGICAL, Vol: 39, Pages: 66-72, ISSN: 0035-9246

Journal article

BHANSALI RJ, DOWNHAM DY, 1977, SOME PROPERTIES OF ORDER OF AN AUTOREGRESSIVE MODEL SELECTED BY A GENERALIZATION OF AKAIKES EPF CRITERION, BIOMETRIKA, Vol: 64, Pages: 547-551, ISSN: 0006-3444

Journal article

BHANSALI RJ, 1976, ESTIMATION OF MOVING AVERAGE REPRESENTATION OF A STATIONARY NONDETERMINISTIC PROCESS, BIOMETRIKA, Vol: 63, Pages: 408-410, ISSN: 0006-3444

Journal article

BHANSALI RJ, 1974, ASYMPTOTIC PROPERTIES OF WIENER-KOLMOGOROV PREDICTOR .1., JOURNAL OF THE ROYAL STATISTICAL SOCIETY SERIES B-METHODOLOGICAL, Vol: 36, Pages: 61-73, ISSN: 0035-9246

Journal article

BHANSALI RJ, 1974, ASYMPTOTIC MEAN-SQUARE ERROR OF PREDICTING MORE THAN ONE-STEP AHEAD USING REGRESSION METHOD, THE ROYAL STATISTICAL SOCIETY SERIES C-APPLIED STATISTICS, Vol: 23, Pages: 35-42, ISSN: 0035-9254

Journal article

BHANSALI RJ, 1973, MONTE-CARLO COMPARISON OF REGRESSION METHOD AND SPECTRAL METHODS OF PREDICTION, JOURNAL OF THE AMERICAN STATISTICAL ASSOCIATION, Vol: 68, Pages: 621-625, ISSN: 0162-1459

Journal article

BHANSALI RJ, 1973, SIMULATION STUDY OF WIENER-KOLMOGOROV PREDICTIOR, SANKHYA-SERIES A-MATHEMATICAL STATISTICS AND PROBABILITY, Vol: 35, Pages: 357-376, ISSN: 0976-836X

Journal article

GOODHART CAE, BHANSALI RJ, 1970, POLITICAL ECONOMY, POLITICAL STUDIES, Vol: 18, Pages: 43-106, ISSN: 0032-3217

Journal article

Bhansali RJ, Giraitis L, Kokoszka P, Decomposition and asymptotic properties of quadratic forms in linear variables

An asymptotic theory is developed for a quadratic form Q_{n,X} in linear random variables X1,…,X_{n} which can exhibit long, short, or negative dependence and whose kernel depends on n. It offers conditions under which Q_{n,X} can be approximated in the L1 and L2 norms by a form Q_{n,Z} in i.i.d. random variables Z1,…,Z_{n}. In some cases, the rate of approximation is faster by the factor n^{-1/2} compared to existing results. The approximation, together with a new CLT for quadratic forms in i.i.d. variables Z_{k} with non-zero diagonal elements, allows us to derive the CLT for the quadratic form Q_{n,X} in the linear variables X_{k}. The assumptions are similar to the well-known classical conditions for the validity of the CLT in the i.i.d. case and require the existence of the fourth moment of the Z_{k}, and in some cases only the (2+e)-th moment where e>0 and small. The results have a number of statistical applications.

Scholarly edition

Bhansali RJ, Giraitis L, Kokoszka P, Estimation of the long memory parameter by fitting fractionally differenced autoregressive models

We examine the estimation of the memory parameter d of I(d) series, by fitting an auto-regressive AR(k) representation where k approaches infinity simultaneously with the observed series length n. Under some conditions on the growth of k with respect to n, and on the short memory component of the spectral density which admits an infinite autoregressive representation, the estimator is shown to be ?(k/n) consistent and asymptotically normal, where k may be taken to be proportional to log n. The joint asymptotic distribution of the long memory parameter and the estimated autoregressive coefficients (increasing in number) is derived.

Scholarly edition

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