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Stochastic Linear-Quadratic Stackelberg Differential Game with Asymmetric Informational Uncertainties: Robust Optimization Approach
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This paper is concerned with a two-person zero-sum indefinite stochastic linear-quadratic Stackelberg differential game with asymmetric informational uncertainties, where both the leader and follower face different and unknown disturbances. We take a robust optimization approach and soft-constraint analysis, a min-max stochastic linear-quadratic optimal control problem is solved by the follower firstly. Then, the leader deal with a max-min stochastic linear-quadratic optimal control problem of forward-backward stochastic differential equations in an augmented space. State feedback representation of the robust Stackelberg equilibrium is given in a more explicit form by decoupling technique, via some Riccati equations.
Forward citations
Cited by 2 Pith papers
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Linear-quadratic Stochastic Stackelberg Differential Games with Affine Constraints
The paper characterizes feedback Stackelberg equilibria for forward linear-quadratic stochastic games with affine constraints under four assumptions (H1-H4).
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Linear-Quadratic Stackelberg Mean Field Games and Teams with Arbitrary Population Sizes
The paper claims exact decentralized Stackelberg-Nash and Stackelberg-team equilibria for LQ mean field games with arbitrary population sizes, but the leader's decoupling derivation has load-bearing algebraic errors.
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