We consider online convex optimization (OCO) problems with switching costs and noisy predictions. While the design of online algorithms for OCO problems has received considerable attention, the design of algorithms in the context of noisy predictions is largely open. To this point, two promising algorithms have been proposed: Receding Horizon Control (RHC) and Averaging Fixed Horizon Control (AFHC). The comparison of these policies is largely open. AFHC has been shown to provide better worst-case performance, while RHC outperforms AFHC in many realistic settings. In this paper, we introduce a new class of policies, Committed Horizon Control (CHC), that generalizes both RHC and AFHC. We provide average-case analysis and concentration results...
We present a unified, black-box-style method for developing and analyzing online convex optimization...
This dissertation presents several contributions at the interface of methods for convex optimization...
We study Online Convex Optimization in the unbounded setting where neither predictions nor gradient ...
We consider online convex optimization (OCO) problems with switching costs and noisy predictions. Wh...
Abstract. Making use of predictions is a crucial, but under-explored, area of online algorithms. Thi...
Making use of predictions is a crucial, but under-explored, area of online algorithms. This paper st...
Making use of predictions is a crucial, but under-explored, area of online algorithms. This paper st...
We study a novel variation of online convex optimization where the algorithm is subject to ramp cons...
Abstract—We study a novel variation of online convex opti-mization where the algorithm is subject to...
We consider Online Convex Optimization (OCO) in the setting where the costs are mm-strongly convex a...
Making use of predictions is a crucial, but under-explored, area of sequential decision problems wit...
We study online optimization in a setting where an online learner seeks to optimize a per-round hitt...
Recently a line of work has shown the applicability of tools from online optimization for control, l...
We examine the problem of smoothed online optimization, where a decision maker must sequentially cho...
We study the performance of an online learner under a framework in which it receives partial informa...
We present a unified, black-box-style method for developing and analyzing online convex optimization...
This dissertation presents several contributions at the interface of methods for convex optimization...
We study Online Convex Optimization in the unbounded setting where neither predictions nor gradient ...
We consider online convex optimization (OCO) problems with switching costs and noisy predictions. Wh...
Abstract. Making use of predictions is a crucial, but under-explored, area of online algorithms. Thi...
Making use of predictions is a crucial, but under-explored, area of online algorithms. This paper st...
Making use of predictions is a crucial, but under-explored, area of online algorithms. This paper st...
We study a novel variation of online convex optimization where the algorithm is subject to ramp cons...
Abstract—We study a novel variation of online convex opti-mization where the algorithm is subject to...
We consider Online Convex Optimization (OCO) in the setting where the costs are mm-strongly convex a...
Making use of predictions is a crucial, but under-explored, area of sequential decision problems wit...
We study online optimization in a setting where an online learner seeks to optimize a per-round hitt...
Recently a line of work has shown the applicability of tools from online optimization for control, l...
We examine the problem of smoothed online optimization, where a decision maker must sequentially cho...
We study the performance of an online learner under a framework in which it receives partial informa...
We present a unified, black-box-style method for developing and analyzing online convex optimization...
This dissertation presents several contributions at the interface of methods for convex optimization...
We study Online Convex Optimization in the unbounded setting where neither predictions nor gradient ...