How to do comparative dynamics on the back of an envelope for open‐loop Nash equilibria in differential game theory
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Publication:5280138
DOI10.1002/oca.2264zbMath1370.49033OpenAlexW2478745965MaRDI QIDQ5280138
Publication date: 20 July 2017
Published in: Optimal Control Applications and Methods (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1002/oca.2264
Noncooperative games (91A10) Differential games and control (49N70) Differential games (aspects of game theory) (91A23) Applications of game theory (91A80) Actuarial science and mathematical finance (91G99)
Related Items (2)
Comparative Dynamics and Envelope Theorems of Open-Loop Stackelberg Equilibria in Differential Games ⋮ Comparative dynamics in differential games: a note on the differentiability of solutions
Cites Work
- A qualitative characterization of symmetric open-loop Nash equilibria in discounted infinite horizon differential games
- How to do comparative dynamics on the back of an envelope in optimal control theory
- Capital accumulation games of infinite duration
- On the saddle-point stability for a class of dynamic games
- Fundamental symmetries and qualitative properties in the adjustment cost model of the firm
- The intrinsic comparative dynamics of locally differentiable feedback Nash equilibria of autonomous and exponentially discounted infinite horizon differential games
- The envelope theorem for locally differentiable Nash equilibria of finite horizon differential games
- Oligopoly Extraction of a Common Property Natural Resource: The Importance of the Period of Commitment in Dynamic Games
- Capacity Investment, Preemption and Commitment in an Infinite Horizon Model
- Foundations of Dynamic Economic Analysis
- Comparative Dynamics via Envelope Methods in Variational Calculus
- Using Full Duality to Show that Simultaneously Additive Direct and Indirect Utilities Implies Unitary Price Elasticity of Demand
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