Efficient architecture for improving differential equations based on normal equation method in deep learning

Deep learning has been employed to build applications and greatly promoted the development of the industries from many areas. Among the deep learning algorithms, normal equation method is widely used and is very time-consuming. Thus, it is very urgent to improve normal equation method. First, we pro...

Full description

Bibliographic Details
Main Author: Haibo Yi
Format: Article
Language:English
Published: Elsevier 2020-08-01
Series:Alexandria Engineering Journal
Subjects:
Online Access:http://www.sciencedirect.com/science/article/pii/S1110016820301605
id doaj-b46d4c248c684182953ce5a6017972b8
record_format Article
spelling doaj-b46d4c248c684182953ce5a6017972b82021-06-02T17:37:48ZengElsevierAlexandria Engineering Journal1110-01682020-08-0159424912502Efficient architecture for improving differential equations based on normal equation method in deep learningHaibo Yi0School of Artificial Intelligence, Shenzhen Polytechnic, Shenzhen 518055, ChinaDeep learning has been employed to build applications and greatly promoted the development of the industries from many areas. Among the deep learning algorithms, normal equation method is widely used and is very time-consuming. Thus, it is very urgent to improve normal equation method. First, we propose a systolic Gaussian elimination. Second, we propose a systolic Gauss-Jordan elimination. By integrating other designs, we build an efficient architecture for improving differential equations in normal equation method. We implement our design in the development environment of artificial intelligence, which shows that it is very efficient for deep learning and its applications.http://www.sciencedirect.com/science/article/pii/S1110016820301605Deep learningNormal equation methodDifferential equationSystolic architectureArtificial intelligence
collection DOAJ
language English
format Article
sources DOAJ
author Haibo Yi
spellingShingle Haibo Yi
Efficient architecture for improving differential equations based on normal equation method in deep learning
Alexandria Engineering Journal
Deep learning
Normal equation method
Differential equation
Systolic architecture
Artificial intelligence
author_facet Haibo Yi
author_sort Haibo Yi
title Efficient architecture for improving differential equations based on normal equation method in deep learning
title_short Efficient architecture for improving differential equations based on normal equation method in deep learning
title_full Efficient architecture for improving differential equations based on normal equation method in deep learning
title_fullStr Efficient architecture for improving differential equations based on normal equation method in deep learning
title_full_unstemmed Efficient architecture for improving differential equations based on normal equation method in deep learning
title_sort efficient architecture for improving differential equations based on normal equation method in deep learning
publisher Elsevier
series Alexandria Engineering Journal
issn 1110-0168
publishDate 2020-08-01
description Deep learning has been employed to build applications and greatly promoted the development of the industries from many areas. Among the deep learning algorithms, normal equation method is widely used and is very time-consuming. Thus, it is very urgent to improve normal equation method. First, we propose a systolic Gaussian elimination. Second, we propose a systolic Gauss-Jordan elimination. By integrating other designs, we build an efficient architecture for improving differential equations in normal equation method. We implement our design in the development environment of artificial intelligence, which shows that it is very efficient for deep learning and its applications.
topic Deep learning
Normal equation method
Differential equation
Systolic architecture
Artificial intelligence
url http://www.sciencedirect.com/science/article/pii/S1110016820301605
work_keys_str_mv AT haiboyi efficientarchitectureforimprovingdifferentialequationsbasedonnormalequationmethodindeeplearning
_version_ 1721402545188896768