Quantum Neural Network Integrating with Gradient Descent Techniques for Enhanced Learning

Quantum Machine Learning refers to the interdisciplinary area of research, blending principles from quantum physics and machine learning that can process information on quantum computers. Quantum machine learning (QML) intentions to exploit the superposition (qubit can exist in multiple states) property and other effects of quantum mechanics for enhanced efficiency and speed in specific machine learning computations, promising exponential-power superiority in particular computations. This paper focusses on Quantum Machine Learning Models to develop the framework to learn complicated associations within the data through the adjustment of the variational parameters during training. This framework serves as a foundational structure for implementing quantum neural networks, allowing for further experimentation and growth in quantum machine learning applications. It highlights the quantum circuits to process and learn from data in a mode distinct from classical neural networks. As the retrieve of quantum computing grows, such frameworks can be adapted and expanded to explore more sophisticated quantum algorithms and architectures. In the circumstances of Quantum Neural Networks, gradient descents is used in minimizing cost or loss function by iteratively adjusting the variational parameters based onto the gradient of the loss with admire to those parameters. The output that indicates the process of installing the Quantum information science Kit (Qiskit) library in Python specifically version 3.7 along with its dependencies.

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Publication Details

Published
2025-04-02
DOI
https://doi.org/10.23919/indiacom66777.2025.11115552
Primary Topic
Quantum Computing Algorithms and Architecture
Type
article
Field-Weighted Citation Impact
0.00
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Quantum Neural Network Integrating with Gradient Descent Techniques for Enhanced Learning

Rajesh Sharma R, U Ananthanagu, Akey Sungheetha, Pellakuri Vidyullatha et al.
Quantum Computing Algorithms and Architecture
article

Quantum Neural Network Integrating with Gradient Descent Techniques for Enhanced Learning

Rajesh Sharma R, U Ananthanagu, Akey Sungheetha, Pellakuri Vidyullatha, G S Pradeep Ghantasala
article en

Abstract

Quantum Machine Learning refers to the interdisciplinary area of research, blending principles from quantum physics and machine learning that can process information on quantum computers. Quantum machine learning (QML) intentions to exploit the superposition (qubit can exist in multiple states) property and other effects of quantum mechanics for enhanced efficiency and speed in specific machine learning computations, promising exponential-power superiority in particular computations. This paper focusses on Quantum Machine Learning Models to develop the framework to learn complicated associations within the data through the adjustment of the variational parameters during training. This framework serves as a foundational structure for implementing quantum neural networks, allowing for further experimentation and growth in quantum machine learning applications. It highlights the quantum circuits to process and learn from data in a mode distinct from classical neural networks. As the retrieve of quantum computing grows, such frameworks can be adapted and expanded to explore more sophisticated quantum algorithms and architectures. In the circumstances of Quantum Neural Networks, gradient descents is used in minimizing cost or loss function by iteratively adjusting the variational parameters based onto the gradient of the loss with admire to those parameters. The output that indicates the process of installing the Quantum information science Kit (Qiskit) library in Python specifically version 3.7 along with its dependencies.

Alliance University (IN), Koneru Lakshmaiah Education Foundation (IN)
Openalex Percentile: Top 89%
Quantum Computing Algorithms and Architecture
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Quantum Neural Network Integrating with Gradient Descent Techniques for Enhanced Learning — Rajesh Sharma R, U Ananthanagu, et al. · (2025) | TGRS Research Map | TGRS