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Jan R Magnus

Biographic Data

ID5738825
NAMEJan R Magnus
GIVEN NAMESJan R
FAMILY NAMEMagnus
SIGNATUREMAGNUS J R
AFFILIATIONSVrije Universiteit Amsterdam and Tinbergen Institute Amsterdam the Netherlands
ORCID0000-0002-3390-639X
VERIFIEDYes
TOTAL WORKS4
TOTAL CITATIONS0
AUTHOR COUNT4
EDITOR COUNT0
FIRST PUBLICATION YEAR1988
LATEST PUBLICATION YEAR2025
H-INDEX0
  • Bayesian Estimation of the Normal Location Model: A Non‐Standard Approach

    Open Access•Giuseppe De Luca, Jan R Magnus et al.•ARTICLE•Oxford Bulletin of Economics and…•2025

    We consider the estimation of the location parameter in the normal location model and study the sampling properties of shrinkage estimators derived from a non‐standard Bayesian approach that places the prior on a scaled version of , interpreted as the “population ‐ratio.” We show that the finite‐sample distribution of these estimators is not centred at and is generally non‐normal. In the asymptotic theory, we prove uniform ‐consistency of our est…

  • Separability and Aggregation

    Jan R Magnus, Alan Woodland et al.•ARTICLE•Economica•1990

    This paper examines the conditions for homothetic separability of a technology that is an aggregate of technologies of individual firms or industries. Given that the primitive (industry or firm) technologies exhibit homothetic separability, the authors establish necessary and sufficient conditions for the aggregate (sectoral) technology to also exhibit homothetic separability. These conditions are expressed in terms of the cost functions of the p…

  • Econometric Applications of Maximum Likelihood Methods

    Jan R Magnus, J S Cramer•ARTICLE•Economica•1988

    The advent of electronic computing permits the empirical analysis of economic models of far greater subtlety and rigour than before, when many interesting ideas were not followed up because the calculations involved made this impracticable. The estimation and testing of these more intricate models is usually based on the method of Maximum Likelihood, which is a well-established branch of mathematical statistics. Its use in econometrics has led to…

  • Specification Analysis in the Linear Model

    Jan R Magnus, Maxwell L King et al.•ARTICLE•Economica•1988

No prominent works on this page.

  • Econometric Applications of Maximum Likelihood Methods

    Jan R Magnus, J S Cramer•ARTICLE•Economica•1988

    The advent of electronic computing permits the empirical analysis of economic models of far greater subtlety and rigour than before, when many interesting ideas were not followed up because the calculations involved made this impracticable. The estimation and testing of these more intricate models is usually based on the method of Maximum Likelihood, which is a well-established branch of mathematical statistics. Its use in econometrics has led to…

  • Specification Analysis in the Linear Model

    Jan R Magnus, Maxwell L King et al.•ARTICLE•Economica•1988

  • Separability and Aggregation

    Jan R Magnus, Alan Woodland et al.•ARTICLE•Economica•1990

    This paper examines the conditions for homothetic separability of a technology that is an aggregate of technologies of individual firms or industries. Given that the primitive (industry or firm) technologies exhibit homothetic separability, the authors establish necessary and sufficient conditions for the aggregate (sectoral) technology to also exhibit homothetic separability. These conditions are expressed in terms of the cost functions of the p…

  • Bayesian Estimation of the Normal Location Model: A Non‐Standard Approach

    Open Access•Giuseppe De Luca, Jan R Magnus et al.•ARTICLE•Oxford Bulletin of Economics and…•2025

    We consider the estimation of the location parameter in the normal location model and study the sampling properties of shrinkage estimators derived from a non‐standard Bayesian approach that places the prior on a scaled version of , interpreted as the “population ‐ratio.” We show that the finite‐sample distribution of these estimators is not centred at and is generally non‐normal. In the asymptotic theory, we prove uniform ‐consistency of our est…

Econometrics (4 works) · Economics (3 works) · Mathematics (3 works) · Computer Science (2 works) · Estimation (2 works) · Statistics (2 works) · Advanced Data Processing Techniques (1 works) · Bayes estimator (1 works) · Bayesian probability (1 works) · Complex Systems and Time Series Analysis (1 works)

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