Results 71 to 80 of about 185,197 (192)
Uncertainty, time delays, and jumps often coexist in dynamic game problems due to the complexity of the environment. To address such issues, we can utilize uncertain delay differential equations with jumps to depict the dynamic changes in differential ...
Zhifu Jia
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Dynamic regulations in non –renewable resources oligopolistic markets [PDF]
Traditional economic theory, up to the middle of the twentieth century, builds up the production functions regardless the inputs’ scarcity. In the last few decades has been clear that both the inputs are depletable quantities and a lot of constraints are
Halkos, George
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Integral-Partial Differential Equations of Isaacs' Type Related to Stochastic Differential Games with Jumps [PDF]
In this paper we study zero-sum two-player stochastic differential games with jumps with the help of theory of Backward Stochastic Differential Equations (BSDEs).
Buckdahn, Rainer, Hu, Ying, Li, Juan
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Collaborative Control of UAV Swarms for Target Capture Based on Intelligent Control Theory
Real-time dynamic capture of a single moving target is one of the most crucial and representative tasks in UAV capture problems. This paper proposes a multi-UAV real-time dynamic capture strategy based on a differential game model to address this ...
Yuan Chi +5 more
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Game Theory of Pollution: National Policies and Their International Effects
In this paper we put forward a simple game-theoretical model of pollution control, where each country is in control of its own pollution, while the environmental effects of policies do not stop at country borders. In our noncooperative differential game,
Katharina Schüller +2 more
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Differential games with Lipschitz control functions and fixed initial control positions
AbstractDifferential games in which one or both players are restricted to choosing control functions which are uniformly Lipschitz continuous and which start at fixed initial conditions always have a value. We derive the Hamilton-Jacobi equation which this value satisfies a.e.
openaire +1 more source
Disturbance Decoupling in Dynamic Games [PDF]
A theory for disturbance decoupling problems has been well developed in the area of geometric control theory. The aim of the present study is to introduce disturbance decoupling problems in a dynamic game context.
Broek, W.A. van den, Schumacher, J.M.
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Scalable Learning for Spatiotemporal Mean Field Games Using Physics-Informed Neural Operator
This paper proposes a scalable learning framework to solve a system of coupled forward–backward partial differential equations (PDEs) arising from mean field games (MFGs).
Shuo Liu, Xu Chen, Xuan Di
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On the convergence of monotone schemes for path-dependent PDE
We propose a reformulation of the convergence theorem of monotone numerical schemes introduced by Zhang and Zhuo for viscosity solutions of path-dependent PDEs, which extends the seminal work of Barles and Souganidis on the viscosity solution of PDE.
Ren, Zhenjie, Tan, Xiaolu
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Background Media use literature has predominantly adopted a variable-centered approach. However, a limitation of this approach is that it overlooks the nuanced differences between individual participants or groups in media use types.
Yangmi Lim
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