L
Lawrence J. Lau
Researcher at The Chinese University of Hong Kong
Publications - 200
Citations - 14237
Lawrence J. Lau is an academic researcher from The Chinese University of Hong Kong. The author has contributed to research in topics: China & GNSS applications. The author has an hindex of 44, co-authored 197 publications receiving 13583 citations. Previous affiliations of Lawrence J. Lau include University of Basel & The University of Nottingham Ningbo China.
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Transcendental logarithmic production frontiers
TL;DR: Ebsco as mentioned in this paper focuses on additive and homogeneous production possibility frontiers that have played an important role in formulating statistical tests of the theory of production and characterizes the class of production possibility frontier that are homogeneous and additive.
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Transcendental Logarithmic Utility Functions
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Reform without Losers: An Interpretation of China's Dual‐Track Approach to Transition
TL;DR: In this paper, a simple model to analyze the dual-track approach to market liberalization as a mechanism for implementing efficient Pareto-improving economic reform, that is, reform achieving efficiency without creating losers.
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The Sources of Economic Growth of the East Asian Newly Industrialized Countries
Jong-Il Kim,Lawrence J. Lau +1 more
TL;DR: In this article, the sources of economic growth of the East Asian newly industrialized countries are analyzed empirically using the aggregate meta-production function framework, and the results confirm the Boskin and Lau (Technical Paper 217, Stanford University, 1990) finding that technical progress can be represented as purely capital augmenting in all countries.
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On identifying the degree of competitiveness from industry price and output data
TL;DR: In this paper, it was shown that the competitiveness index of the industry λ cannot be identified from data on industry price P and output Q and other exogenous variables z 1, z 2 alone if and only if the industry inverse demand function P = f (Q, z 1 ) is separable in z 1 but does not take the special form P = Q -1/ λ r (z 1 )+ s (Q ).