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A Bipartite Graph Neural Network
Approach for Scalable Beamforming
Optimization
Abstract
Deep learning (DL) techniques have been intensively studied for the
optimization of multi-user multiple
systems owing to the capability of handling nonconvex formulations. However,
the fixed computation structure of e
flexibility with respect to the system size, i.e., the number of antennas or
users. This paper develops a bipartite graph neural network (BGNN)
framework, a scalable DL solution designed for multi
optimization. The MU-MISO system is first characterized by a bipartite graph
where two disjoint vertex sets, each of which consists of transmit antennas
and users, are connected via pairwise edges. These vertex interconnection
states are modeled by chan
beamforming optimization process is interpreted as a computation task over a
weighted bipartite graph. This approach partitions the beamforming
A Bipartite Graph Neural Network
Approach for Scalable Beamforming
Deep learning (DL) techniques have been intensively studied for the
user multiple-input single-output (MU-MISO) downlink
systems owing to the capability of handling nonconvex formulations. However,
the fixed computation structure of existing deep neural networks (DNNs) lacks
flexibility with respect to the system size, i.e., the number of antennas or
users. This paper develops a bipartite graph neural network (BGNN)
framework, a scalable DL solution designed for multi-antenna beamformi
MISO system is first characterized by a bipartite graph
where two disjoint vertex sets, each of which consists of transmit antennas
and users, are connected via pairwise edges. These vertex interconnection
states are modeled by channel fading coefficients. Thus, a generic
beamforming optimization process is interpreted as a computation task over a
weighted bipartite graph. This approach partitions the beamforming
A Bipartite Graph Neural Network
Approach for Scalable Beamforming
Deep learning (DL) techniques have been intensively studied for the
MISO) downlink
systems owing to the capability of handling nonconvex formulations. However,
xisting deep neural networks (DNNs) lacks
flexibility with respect to the system size, i.e., the number of antennas or
users. This paper develops a bipartite graph neural network (BGNN)
antenna beamforming
MISO system is first characterized by a bipartite graph
where two disjoint vertex sets, each of which consists of transmit antennas
and users, are connected via pairwise edges. These vertex interconnection
nel fading coefficients. Thus, a generic
beamforming optimization process is interpreted as a computation task over a
weighted bipartite graph. This approach partitions the beamforming
optimization procedure into multiple suboperations dedicated to individual
antenna vertices and user vertices. Separated vertex operations lead to
scalable beamforming calculations that are invariant to the system size. The
vertex operations are realized by a group of DNN modules that collectively
form the BGNN architecture. Identical DNNs are reused at all antennas and
users so that the resultant learning structure becomes flexible to the network
size. Component DNNs of the BGNN are trained jointly over numerous MU-
MISO configurations with randomly varying network sizes. As a result, the
trained BGNN can be universally applied to arbitrary MU-MISO systems.
Numerical results validate the advantages of the BGNN framework over
conventional methods.

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A Bipartite Graph Neural Network Approach for Scalable Beamforming Optimization.pdf

  • 1. A Bipartite Graph Neural Network Approach for Scalable Beamforming Optimization Abstract Deep learning (DL) techniques have been intensively studied for the optimization of multi-user multiple systems owing to the capability of handling nonconvex formulations. However, the fixed computation structure of e flexibility with respect to the system size, i.e., the number of antennas or users. This paper develops a bipartite graph neural network (BGNN) framework, a scalable DL solution designed for multi optimization. The MU-MISO system is first characterized by a bipartite graph where two disjoint vertex sets, each of which consists of transmit antennas and users, are connected via pairwise edges. These vertex interconnection states are modeled by chan beamforming optimization process is interpreted as a computation task over a weighted bipartite graph. This approach partitions the beamforming A Bipartite Graph Neural Network Approach for Scalable Beamforming Deep learning (DL) techniques have been intensively studied for the user multiple-input single-output (MU-MISO) downlink systems owing to the capability of handling nonconvex formulations. However, the fixed computation structure of existing deep neural networks (DNNs) lacks flexibility with respect to the system size, i.e., the number of antennas or users. This paper develops a bipartite graph neural network (BGNN) framework, a scalable DL solution designed for multi-antenna beamformi MISO system is first characterized by a bipartite graph where two disjoint vertex sets, each of which consists of transmit antennas and users, are connected via pairwise edges. These vertex interconnection states are modeled by channel fading coefficients. Thus, a generic beamforming optimization process is interpreted as a computation task over a weighted bipartite graph. This approach partitions the beamforming A Bipartite Graph Neural Network Approach for Scalable Beamforming Deep learning (DL) techniques have been intensively studied for the MISO) downlink systems owing to the capability of handling nonconvex formulations. However, xisting deep neural networks (DNNs) lacks flexibility with respect to the system size, i.e., the number of antennas or users. This paper develops a bipartite graph neural network (BGNN) antenna beamforming MISO system is first characterized by a bipartite graph where two disjoint vertex sets, each of which consists of transmit antennas and users, are connected via pairwise edges. These vertex interconnection nel fading coefficients. Thus, a generic beamforming optimization process is interpreted as a computation task over a weighted bipartite graph. This approach partitions the beamforming
  • 2. optimization procedure into multiple suboperations dedicated to individual antenna vertices and user vertices. Separated vertex operations lead to scalable beamforming calculations that are invariant to the system size. The vertex operations are realized by a group of DNN modules that collectively form the BGNN architecture. Identical DNNs are reused at all antennas and users so that the resultant learning structure becomes flexible to the network size. Component DNNs of the BGNN are trained jointly over numerous MU- MISO configurations with randomly varying network sizes. As a result, the trained BGNN can be universally applied to arbitrary MU-MISO systems. Numerical results validate the advantages of the BGNN framework over conventional methods.