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jimome木虫 (正式写手)
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那位同志帮忙检索查一下是否sci检索
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那位同志帮忙检索查一下是否sci检索？提供报告文本，谢谢啦 1. 论文题目：Separation of Overlapped Peak-Signals Based on the Tsallis Model 论文作者：LI Yuanlu 检索学校名：Nanjing Univ Informat Sci & Technol 邮编：210044 2. 论文题目：Haar wavelet operational matrix of fractional order integration and its applications in solving the fractional order differential equations 论文作者：Yuanlu Li 检索学校名：Nanjing Univ Informat Sci & Technol 邮编：210044 3. 论文题目：Solving a nonlinear fractional differential equation using Chebyshev wavelets 论文作者：Yuanlu Li 检索学校名：Nanjing Univ Informat Sci & Technol 邮编：210044 |
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Jimmyoung
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jimome(金币+1):谢谢参与
jimome(金币+2): 2010-10-13 12:59:33
jimome(金币+1):谢谢参与
jimome(金币+2): 2010-10-13 12:59:33
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ISI: 1: Tsallis model-based separation of overlapped peak signals more options Author(s): Li YL (Li YuanLu)1, Zhang YC (Zhang YingChao)1, Tang HQ (Tang HuiQiang)1 Source: SCIENCE CHINA-INFORMATION SCIENCES Volume: 53 Issue: 4 Pages: 823-832 Published: APR 2010 Times Cited: 0 References: 15 Citation MapCitation Map Abstract: A simple scheme for separating overlapped peak signals (OPS) is proposed, with the Tsallis distribution as the model for OPS processing and fractional-order differentiation as tool for the signal analysis, the relationships of the maxima and zero-crossing values of the Tsallis peak signal, separately, to the order of differentiation are established, leading to two types of parameter estimators, which are utilized, by adjusting the peak-shape parameter, to calculate the parameters of position, height and width of the Gaussian, Lorentzian and Tsallis distribution. The obtained characteristic parameters can be employed to fit the peak signals to be treated, thereby fulfilling the OPS decomposition. Document Type: Article Language: English Author Keywords: fractional differentials filter; overlapped peak signal; Tsallis model; separation of overlapped peak signals KeyWords Plus: BLIND SEPARATION; RESOLUTION Reprint Address: Li, YL (reprint author), Nanjing Univ Informat Sci & Technol, Coll Informat & Control, Nanjing 210044, Peoples R China Addresses: 1. Nanjing Univ Informat Sci & Technol, Coll Informat & Control, Nanjing 210044, Peoples R China E-mail Addresses: yuanlu_li@yahoo.com.cn Funding Acknowledgement: Funding Agency Grant Number Foundation of Nanjing University of Information Science Technology 20080305 20080256 Jiangsu Ordinary University Science Research Project 08KJD410002 09KJB510007 [Show funding text] This work was supported by the Foundation of Nanjing University of Information Science & Technology (Grant Nos. 20080305, 20080256) and in part by Jiangsu Ordinary University Science Research Project (Grant Nos. 08KJD410002, 09KJB510007). Publisher: SCIENCE CHINA PRESS, 16 DONGHUANGCHENGGEN NORTH ST, BEIJING 100717, PEOPLES R CHINA IDS Number: 584TF ISSN: 1674-733X DOI: 10.1007/s11432-010-0054-4 |
2楼2010-10-13 11:40:13
Jimmyoung
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2: Haar wavelet operational matrix of fractional order integration and its applications in solving the fractional order differential equations more options Author(s): Li YL (Li, Yuanlu)1, Zhao WW (Zhao, Weiwei)2 Source: APPLIED MATHEMATICS AND COMPUTATION Volume: 216 Issue: 8 Pages: 2276-2285 Published: JUN 15 2010 Times Cited: 0 References: 34 Citation MapCitation Map Abstract: Haar wavelet operational matrix has been widely applied in system analysis, system identification, optimal control and numerical solution of integral and differential equations. In the present paper we derive the Haar wavelet operational matrix of the fractional order integration, and use it to solve the fractional order differential equations including the Bagley-Torvik, Ricatti and composite fractional oscillation equations. The results obtained are in good agreement with the existing ones in open literatures and it is shown that the technique introduced here is robust and easy to apply. Crown Copyright (C) 2010 Published by Elsevier Inc. All rights reserved. Document Type: Article Language: English Author Keywords: Operational matrix; Haar wavelet; Fractional calculus; Fractional order differential equations KeyWords Plus: NUMERICAL-SOLUTION; TRANSFORM METHOD; INTEGRODIFFERENTIAL EQUATIONS; LINEAR-SYSTEMS; FREDHOLM; SERIES Reprint Address: Li, YL (reprint author), Nanjing Univ Informat Sci & Technol, Inst Informat & Syst Sci, Nanjing 210044, Peoples R China Addresses: 1. Nanjing Univ Informat Sci & Technol, Inst Informat & Syst Sci, Nanjing 210044, Peoples R China 2. Nanjing Univ Informat Sci & Technol, Sch Informat & Control, Nanjing 210044, Peoples R China E-mail Addresses: yuanlu_xueshu@yahoo.cn Funding Acknowledgement: Funding Agency Grant Number Foundation of NUIST 20080305 20080256 Jiangsu Ordinary University 08KJD410002 09KJB510007 [Show funding text] The author would like to thank the reviewers for their suggestions to improve the quality of the paper. The work was supported by the Foundation of NUIST under Grants (20080305, 20080256) and in part by Jiangsu Ordinary University Science Research Project under Grants (08KJD410002, 09KJB510007). Publisher: ELSEVIER SCIENCE INC, 360 PARK AVE SOUTH, NEW YORK, NY 10010-1710 USA IDS Number: 602PS ISSN: 0096-3003 DOI: 10.1016/j.amc.2010.03.063 |
3楼2010-10-13 11:42:32
Jimmyoung
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3: Solving a nonlinear fractional differential equation using Chebyshev wavelets more options Author(s): Li YL (Li, Yuanlu) Source: COMMUNICATIONS IN NONLINEAR SCIENCE AND NUMERICAL SIMULATION Volume: 15 Issue: 9 Pages: 2284-2292 Published: SEP 2010 Times Cited: 0 References: 30 Citation MapCitation Map Abstract: Chebyshev wavelet operational matrix of the fractional integration is derived and used to solve a nonlinear fractional differential equations. Some examples are included to demonstrate the validity and applicability of the technique. (C) 2009 Elsevier B.V. All rights reserved. Document Type: Article Language: English Author Keywords: Operational matrix; Chebyshev wavelets; Fractional calculus; Nonlinear fractional differential equations KeyWords Plus: INTEGRODIFFERENTIAL EQUATIONS; COMPUTATIONAL METHOD; OPERATIONAL MATRIX; NUMERICAL-SOLUTION; LEGENDRE WAVELETS; TRANSFORM METHOD; LINEAR-SYSTEMS; HAAR WAVELETS; ORDER; APPROXIMATIONS Reprint Address: Li, YL (reprint author), Nanjing Univ Informat Sci & Technol, Inst Informat & Syst Sci, Nanjing 210044, Peoples R China Addresses: 1. Nanjing Univ Informat Sci & Technol, Inst Informat & Syst Sci, Nanjing 210044, Peoples R China E-mail Addresses: yuanlu_xueshu@yahoo.cn Funding Acknowledgement: Funding Agency Grant Number Foundation of NUIST 20080305 20080153 20080256 Jiangsu Ordinary University 09KJB510007 [Show funding text] The author would like to thank the reviewers for their suggestions to improve the quality of the paper. The work was supported by the Foundation of NUIST under Grant (20080305), Foundation of NUIST under Grant (20080153), Foundation of NUIST under Grant (20080256) and in part by Jiangsu Ordinary University Science Research Project under Grant 09KJB510007. Publisher: ELSEVIER SCIENCE BV, PO BOX 211, 1000 AE AMSTERDAM, NETHERLANDS IDS Number: 585JK ISSN: 1007-5704 DOI: 10.1016/j.cnsns.2009.09.020 |
4楼2010-10-13 11:43:39
smartabc
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jimome(金币+1):谢谢参与
jimome(金币+1): 2010-10-13 13:01:20
jimome(金币+1):谢谢参与
jimome(金币+1): 2010-10-13 13:01:20
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Solving a nonlinear fractional differential equation using Chebyshev wavelets HUST Tsinghua University Peking University National Library of China Library of CAS Fudan University CSDL Union Shanghai Jiaotong University 更多选项 作者: Li YL (Li, Yuanlu) 来源出版物: COMMUNICATIONS IN NONLINEAR SCIENCE AND NUMERICAL SIMULATION 卷: 15 期: 9 页: 2284-2292 出版年: SEP 2010 被引频次: 0 参考文献: 30 引证关系图 摘要: Chebyshev wavelet operational matrix of the fractional integration is derived and used to solve a nonlinear fractional differential equations. Some examples are included to demonstrate the validity and applicability of the technique. (C) 2009 Elsevier B.V. All rights reserved. 文献类型: Article 语言: English 作者关键词: Operational matrix; Chebyshev wavelets; Fractional calculus; Nonlinear fractional differential equations KeyWords Plus: INTEGRODIFFERENTIAL EQUATIONS; COMPUTATIONAL METHOD; OPERATIONAL MATRIX; NUMERICAL-SOLUTION; LEGENDRE WAVELETS; TRANSFORM METHOD; LINEAR-SYSTEMS; HAAR WAVELETS; ORDER; APPROXIMATIONS 通讯作者地址: Li, YL (通讯作者), Nanjing Univ Informat Sci & Technol, Inst Informat & Syst Sci, Nanjing 210044, Peoples R China 地址: 1. Nanjing Univ Informat Sci & Technol, Inst Informat & Syst Sci, Nanjing 210044, Peoples R China 电子邮件地址: yuanlu_xueshu@yahoo.cn 基金资助致谢: 基金资助机构 授权号 Foundation of NUIST 20080305 20080153 20080256 Jiangsu Ordinary University 09KJB510007 [显示基金资助信息] The author would like to thank the reviewers for their suggestions to improve the quality of the paper. The work was supported by the Foundation of NUIST under Grant (20080305), Foundation of NUIST under Grant (20080153), Foundation of NUIST under Grant (20080256) and in part by Jiangsu Ordinary University Science Research Project under Grant 09KJB510007. 出版商: ELSEVIER SCIENCE BV, PO BOX 211, 1000 AE AMSTERDAM, NETHERLANDS 学科类别: Mathematics, Applied; Mathematics, Interdisciplinary Applications; Mechanics; Physics, Fluids & Plasmas; Physics, Mathematical IDS 号: 585JK ISSN: 1007-5704 DOI: 10.1016/j.cnsns.2009.09.020 |
5楼2010-10-13 11:45:48
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