@conference {
	title = {Optimal strategies for linear quadratic differential games with costly information},
	author = {Maity, Dipankar., Baras, John S.},
	year = {2016},
	month = {12/2016},
	abstract = {A two players stochastic differential game is considered~with a given cost function. The players engage in a~non-cooperative game where one tries to minimize the cost and~the other tries to maximize the same. The players are given a~dynamical system and their actions serve as the control inputs~to the dynamical system. Their job is to control the state of~this dynamical system to optimize the given objective function.~We use the term {\textquotedblleft}state of the game{\textquotedblright} to describe the state of~this dynamical system. The challenge being that none of the~players has access to the state of the game for all time, rather~they can access the state intermittently and only after paying~some information cost. Thus the cost structure is non-classical~for a linear-quadratic game and it incorporates the value of~information. We provide the Nash equilibrium strategy for the~players under full state information access at no cost, as well~as costly state information access. The optimal instances for~accessing the state information are also provided for the players.},
	address = {Las Vegas, Nevada},
	booktitle = {55th IEEE Conference on Decision and Control },
	pages = {pp. 276-282}
}
