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Olivier F. Morand

Researcher at University of Connecticut

Publications -  26
Citations -  370

Olivier F. Morand is an academic researcher from University of Connecticut. The author has contributed to research in topics: Monotone polygon & Lipschitz continuity. The author has an hindex of 10, co-authored 26 publications receiving 362 citations.

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Endogenous Fertility, Income Distribution, and Growth

TL;DR: The authors analyzes the interaction between growth and fertility via income distribution in a model in which fertility decisions are motivated by old-age support and provides an explanation of the demographic transition of an economy from a stage of low fertility, high human capital investments, and high growth.
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A qualitative approach to Markovian equilibrium in infinite horizon economies with capital

TL;DR: Using lattice programming and order theoretic fixpoint theory, this paper developed a new class of monotone iterative methods that provide a qualitative theory of Markovian equilibrium decision processes for a large class of infinite horizon economies with capital.
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Existence and uniqueness of equilibrium in nonoptimal unbounded infinite horizon economies

TL;DR: In this article, sufficient conditions for existence and uniqueness of Markovian equilibrium are provided for the compact state space case, but no similar sufficient conditions exist for unbounded growth, and a computational algorithm that will prove asymptotically consistent when computing Markovians equilibrium is presented.
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Economic growth, longevity and the epidemiological transition.

TL;DR: Investments in health to a standard growth model where physical and human capital investments are the combined engines of growth leads to the important hypothesis that the epidemiological transition may induce an economy to switch to a modern growth regime.
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A Qualitative Approach to Markovian Equilibrium in Infinite Horizon Economies with Capital

TL;DR: A new class of monotone iterative methods that provide a qualitative theory of Markovian equilibrium decision processes for a large class of infinite horizon economies with capital, and provides new conditions for preserving complementarity under maximization, and new generalized envelope theorems for nonconcave dynamic programming problems.