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In this paper, we consider an online stochastic resource allocation problem which takes a linear program as its underlying form. We analyze an adaptive allocation algorithm and derives a constant regret bound that is not dependent on the number of time periods (number of decision variables) under the condition that the objective coefficient of the linear program is linear in the corresponding constraint coefficients. Furthermore, the constant regret bound does not assume the knowledge of underlying distribution.
We consider a new and general online resource allocation problem, where the goal is to maximize a function of a positive semidefinite (PSD) matrix with a scalar budget constraint. The problem data arrives online, and the algorithm needs to make an ir
In this paper we consider resource allocation problem stated as a convex minimization problem with linear constraints. To solve this problem, we use gradient and accelerated gradient descent applied to the dual problem and prove the convergence rate
We study online resource allocation in a cloud computing platform, through a posted pricing mechanism: The cloud provider publishes a unit price for each resource type, which may vary over time; upon arrival at the cloud system, a cloud user either t
We consider a resource allocation problem involving a large number of agents with individual constraints subject to privacy, and a central operator whose objective is to optimize a global, possibly nonconvex, cost while satisfying the agents constrai
Distributed resource allocation is a central task in network systems such as smart grids, water distribution networks, and urban transportation systems. When solving such problems in practice it is often important to have nonasymptotic feasibility gu