<?xml version="1.1" encoding="utf-8"?>
<article xsi:noNamespaceSchemaLocation="http://jats.nlm.nih.gov/publishing/1.1/xsd/JATS-journalpublishing1-mathml3.xsd" dtd-version="1.1" xmlns:xlink="http://www.w3.org/1999/xlink" xmlns:mml="http://www.w3.org/1998/Math/MathML" xmlns:xsi="http://www.w3.org/2001/XMLSchema-instance"><front><journal-meta><journal-id journal-id-type="publisher-id">EST</journal-id><journal-title-group><journal-title>Educational Science Theory</journal-title></journal-title-group><issn>2995-4835</issn><eissn>2995-4843</eissn><publisher><publisher-name>Art and Technology</publisher-name></publisher></journal-meta><article-meta><article-id pub-id-type="doi">10.61369/EST.8693</article-id><article-categories><subj-group subj-group-type="heading"><subject>Article</subject></subj-group></article-categories><title>耦合非线性可变（2+1）维Maccari 系统的精确显式解</title><url>https://artdesignp.com/journal/EST/2/3/10.61369/EST.8693</url><author>谭璞</author><pub-date pub-type="publication-year"><year>2024</year></pub-date><volume>2</volume><issue>3</issue><history><date date-type="pub"><published-time>2024-03-20</published-time></date></history><abstract>本文利用动力系统定性理论和分支方法研究耦合非线性可变（2+1）维Maccari 系统，计算出它在参数条件不同的情况下的精确显式解。</abstract><keywords>Maccari 系统,相图分支,精确解</keywords></article-meta></front><body/><back><ref-list><ref id="B1" content-type="article"><label>1</label><element-citation publication-type="journal"><p>[1]Seadawy, Aly, R.Three-Dimensional Weakly Nonlinear Shallow Water Waves Regime and its Traveling Wave Solutions［J］．International Journal of Computational Methods, 2018.[2]Seadawy A R. Three-dimensional weakly nonlinear shallow water waves regime and its traveling wave solutions［J］．International Journal of ComputationalMethods, 2018, 15(03): 1850017.[3]Khater AH, Callebaut DK, Seadawy AR. General soliton solutions for nonlinear dispersive waves in convective type instabilities. Phys Scr 2006;74:384&amp;ndash;93.[4]Ting PJ, Xun GL. Exact solutions to Maccari&amp;rsquo;s system. Commun Theor Phys (Beijing, China) 2007;48:07&amp;ndash;10.[5] 刘正荣．微分方程定性方法和数值模拟［M］．华南理工大学出版社，2013.[6] 董海玲，唐娟，肖地长．带马尔可夫跳和可变迟滞的非线性耦合神经网络同步问题［J］．应用概率统计，2022,38(06):836-846.[7] 焦贤发，王如彬．刺激下可变耦合神经振子群活动的非线性随机演化模型［J］．控制与决策，2005(08):897-900.[8] 鲍鹏，姜忻良．离散元- 无限元非线性耦合法［J］．华中科技大学学报（自然科学版），2004(11):91-93.[9] 池坤， 高坤． 多故障耦合转子系统非线性动力学研究［J］． 技术与市场，2023,30(06):49-55.[10] 陈静．PT 对称非局域非线性耦合系统中复合波的研究［D］．山西大学，2023.</p><pub-id pub-id-type="doi"/></element-citation></ref></ref-list></back></article>
