Dual Domain Learning of Optimal Resource Allocations in Wireless Systems
We consider the problem of finding optimal resource allocations subject to system constraints in a generic class of problems in wireless communications. These problems are inherently challenging due to functional optimization and potential non-convexities. However, these problems can be observed to...
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Published in | Proceedings of the ... IEEE International Conference on Acoustics, Speech and Signal Processing (1998) pp. 4729 - 4733 |
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Main Authors | , , , , |
Format | Conference Proceeding |
Language | English |
Published |
IEEE
01.05.2019
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Subjects | |
Online Access | Get full text |
ISSN | 2379-190X |
DOI | 10.1109/ICASSP.2019.8683150 |
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Abstract | We consider the problem of finding optimal resource allocations subject to system constraints in a generic class of problems in wireless communications. These problems are inherently challenging due to functional optimization and potential non-convexities. However, these problems can be observed to take the form of a regression problem, although one in which the statistical loss function appears as a constraint. This motivates the use of machine learning model parameterizations. To apply gradient-based solution algorithms that do not require model knowledge, we convert the constrained optimization problem to an unconstrained one using Lagrangian duality. Despite the non-convexity in the problem, we formally show that the sub-optimality of the dual domain problem is small when the learning parameterization is sufficiently dense. We then present a primal-dual learning algorithm that looks for solutions to the dual problem using model-free gradient estimates. In a numerical simulation, we demonstrate the near-optimality of the proposed model-free algorithm using a neural network parametrization for a capacity maximization problem. |
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AbstractList | We consider the problem of finding optimal resource allocations subject to system constraints in a generic class of problems in wireless communications. These problems are inherently challenging due to functional optimization and potential non-convexities. However, these problems can be observed to take the form of a regression problem, although one in which the statistical loss function appears as a constraint. This motivates the use of machine learning model parameterizations. To apply gradient-based solution algorithms that do not require model knowledge, we convert the constrained optimization problem to an unconstrained one using Lagrangian duality. Despite the non-convexity in the problem, we formally show that the sub-optimality of the dual domain problem is small when the learning parameterization is sufficiently dense. We then present a primal-dual learning algorithm that looks for solutions to the dual problem using model-free gradient estimates. In a numerical simulation, we demonstrate the near-optimality of the proposed model-free algorithm using a neural network parametrization for a capacity maximization problem. |
Author | Zhang, Clark Eisen, Mark Lee, Daniel D. Ribeiro, Alejandro Chamon, Luiz F. O. |
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Snippet | We consider the problem of finding optimal resource allocations subject to system constraints in a generic class of problems in wireless communications. These... |
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SubjectTerms | duality gap leaning Machine learning Neural networks Numerical models Numerical simulation Optimization resource allocation Resource management Signal processing Signal processing algorithms Speech processing Wireless communication wireless communications |
Title | Dual Domain Learning of Optimal Resource Allocations in Wireless Systems |
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