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yangyunxiang银虫 (正式写手)
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[求助]
求助文章是否被检索
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| 谁能帮我查一下我在会议（ICSCMCE2013 ）杂志《Advanced Materials Research》（ Vol. 787 (2013) pp 1006-1010 ）上发表的文章The (G'/G,1/G)-expansion method for solving the (2+1)-dimensional breaking soliton equations是否已被ISTP或EI收录？ |
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piamap4361
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江南的竹: 屏蔽内容 2017-06-14 15:00:06
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本帖内容被屏蔽 |
5楼2017-06-14 14:51:14
baiyuefei
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风雪
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【答案】应助回帖
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jssxh: 金币+2, 检索EPI+1, 谢谢你的参与！希望继续关注本版块！ 2013-11-23 13:14:06
yangyunxiang: 金币+2, ★★★很有帮助, 我是新虫，金币较少，等我苦到更多金币时再大方些。非常感谢你对我这种新手的帮助！ 2013-11-23 14:11:34
yangyunxiang: 金币+2, ★★★★★最佳答案, 帮助非常大。 2013-11-26 08:22:07
yangyunxiang(gruyclewee代发): 金币+1 2013-11-26 09:15:21
jssxh: 金币+2, 检索EPI+1, 谢谢你的参与！希望继续关注本版块！ 2013-11-23 13:14:06
yangyunxiang: 金币+2, ★★★很有帮助, 我是新虫，金币较少，等我苦到更多金币时再大方些。非常感谢你对我这种新手的帮助！ 2013-11-23 14:11:34
yangyunxiang: 金币+2, ★★★★★最佳答案, 帮助非常大。 2013-11-26 08:22:07
yangyunxiang(gruyclewee代发): 金币+1 2013-11-26 09:15:21
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恭喜，EI收录了 Accession number: 20134416917139 Title: The (G/G,1/G) -expansion method for solving the (2+1)-dimensional breaking soliton equations Authors: Yang, Yun Jie1; Zhao, Yun Mei2; Yan, He3 Author affiliation: 1 Department of Mathematics, Kunming University, Kunming, China 2 Department of Mathematics, Honghe University, Mengzi, China 3 Department of Computer Science, Chuxiong Normal University, Chuxiong, China Source title: Advanced Materials Research Abbreviated source title: Adv. Mater. Res. Volume: 787 Monograph title: Advanced Materials Researches, Engineering and Manufacturing Technologies in Industry Issue date: 2013 Publication year: 2013 Pages: 1006-1010 Language: English ISSN: 10226680 ISBN-13: 9783037858028 Document type: Conference article (CA) Conference name: 2013 2nd International Symposium on Materials Science and Engineering Technology, ISMSET 2013 Conference date: June 27, 2013 - June 28, 2013 Conference location: Guangzhou, China Conference code: 100405 Publisher: Trans Tech Publications Ltd, Kreuzstrasse 10, Zurich-Durnten, CH-8635, Switzerland Abstract: In this paper, the (G′/G,1/G) -expansion method is applied to construct more general exact travelling solutions of the (2+1)-dimensional breaking soliton equations. The travelling wave solutions are expressed by the hyperbolic functions, the trigonometric functions and the rational functions. © (2013) Trans Tech Publications, Switzerland. Number of references: 10 Main heading: Solitons Controlled terms: Hyperbolic functions - Rational functions Uncontrolled terms: Expansion methods - Soliton equation - Travelling wave solution - Trigonometric functions Classification code: 921 Mathematics - 921.1 Algebra DOI: 10.4028/www.scientific.net/AMR.787.1006 Database: Compendex Compilation and indexing terms, © 2013 Elsevier |
2楼2013-11-23 10:34:52
baiyuefei
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3楼2013-11-23 10:35:06
baiyuefei
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4楼2013-11-23 10:36:26
