Counting Groves-Ledyard equilibria via degree theory

DOI10.1016/0304-4068(83)90011-3zbMath0536.90018OpenAlexW1974249359MaRDI QIDQ792203

Charles J. Titus, Carl P. Simon, Theodore C. Bergstrom

Publication date: 1983

Published in: Journal of Mathematical Economics (Search for Journal in Brave)

Full work available at URL: https://hdl.handle.net/2027.42/101114

zbMATH Keywords

Nash equilibriumnumber of equilibriafree rider problemdegree theory on affine spacesGroves-Ledyard mechanismoptimal amounts of public goods

Mathematics Subject Classification ID

Degree, winding number (55M25) General equilibrium theory (91B50)

Related Items (2)

A characterization of equilibria in the Groves-Ledyard mechanism ⋮ Regular public good economies

Cites Work

• Some results on uniqueness and on stability of equilibrium in general equilibrium theory
• Independence of Allocative Efficiency from Distribution in the Theory of Public Goods
• Homeomorphisms of Compact, Convex Sets and the Jacobian Matrix
• The Existence of Efficient and Incentive Compatible Equilibria with Public Goods
• Optimal Allocation of Public Goods: A Solution to the "Free Rider" Problem
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