THE ET INTERVIEW: PROFESSOR W. ERWIN DIEWERT
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Publication:4643221
DOI10.1017/S0266466617000226zbMath1387.01015OpenAlexW2621821883MaRDI QIDQ4643221
Publication date: 24 May 2018
Published in: Econometric Theory (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1017/s0266466617000226
Applications of statistics to economics (62P20) Biographies, obituaries, personalia, bibliographies (01A70) History of statistics (62-03)
Cites Work
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- The Nonparametric Approach to Demand Analysis
- On the estimation of returns to scale, technical progress and monopolistic markups
- Decompositions of profitability change using cost functions
- Malmquist and Törnqvist productivity indexes: Returns to scale and technical progress with imperfect competition
- Scanner data, time aggregation and the construction of price indexes
- Nine kinds of quasiconcavity and concavity
- Exact and superlative index numbers
- Decomposing productivity indexes into explanatory factors
- Flexible functional forms and tests of homogeneous separability
- CAPITALIZING R&D EXPENDITURES
- The Economic Theory of Index Numbers and the Measurement of Input, Output, and Productivity
- The Measurement of Waste within the Production Sector of an Open Economy
- Generalized Concavity
- The Nonparametric Approach to Production Analysis
- EXACT AND SUPERLATIVE PRICE AND QUANTITY INDICATORS
- Flexible Functional Forms and Global Curvature Conditions
- Productivity- and Pareto-Improving Changes in Taxes and Tariffs
- The Measurement of Deadweight Loss Revisited
- Intertemporal Consumer Theory and the Demand for Durables
- On a System of Inequalities in Demand Analysis: An Extension of the Classical Method
- Frank Knight's Theorem in Linear Programming Revisited
- Superlative Index Numbers and Consistency in Aggregation
- Flexible Functional Forms and Expenditure Distributions: An Application to Canadian Consumer Demand Functions
- Expenditure Functions, Local Duality, and Second Order Approximations
- Functional Forms for Revenue and Factor Requirements Functions
- The Construction of Utility Functions from Expenditure Data
- The Coefficient of Resource Utilization
- Measuring industry productivity and cross-country convergence
