physicad期刊发表论文

论文发表期刊级别分为T类，A类，B类,C类，D类，E类期刊。

T类：特种刊物论文，指在《SCIENCE》和《NATURE》两本期刊上发表的论文。

A类：权威的核心期刊，指的是国际通用的SCI、EI、ISTP、SSCI、A&HCI收录检索系统的论文(中国科学技术信息研究所检索为准)，或同一主题发表在国内中文核心期刊的权威，论文中不包含其他报告总结。

B类：重要核心刊物论文，指在国外核心期刊上刊登的论文(见《国外科技核心期刊手册》)或在国内同一学科的中文核心期刊中具有重要影响的刊物上发表的论文。

C类：一般核心刊物论文，指《全国中文核心期刊要目总览2017版》刊物上发表的论文。

D类：一般公开刊物论文，指在国内公开发行的刊物上(有期刊号"CN""ISSN" ，有邮发代号)发表的论文。

E类：受限公开刊物论文，指在国内公开发行的但受发行限制的刊物上(仅有期刊号、无邮发代号)发表的论文。

国内核心期刊和非核心期刊：

核心期刊分类：南大核心(又称CSSCI、C刊)，CSCD(中国科学引文数据库)，北大核心期刊，统计源期刊。

国内核心期刊权威度排行：南大核心>CSCD>中文核心>统计源核心。

在国内外权威刊物上发表论文134篇，其中SCI收录52篇，EI收录74篇， 发表的论文被正面他引502次，其中被国内外学者在SCI源期刊上他引195次，被科技会议录索引（CPCI-S）论文他引35次。21篇论文被美国韦恩州立大学Raouf A.lbrahim教授在其专著（Vibroimpact dynamics-Modeling,Mapping and Applications,Springger-Verlag Berlin Heidelberg,2009）中引用。[1] Luo Guanwei(罗冠炜), Xie Jianhua(谢建华) , Sun Xunfang(孙训方). Quasi-periodic and chaotic behaviour of a two-dergree-of-freedom impact system in a strong resonance case.Acta Mechanica Solida Sinica, 1999, 12(3): 279-282 (1999年SCI收录)[2] G.W. Luo, J.H Xie. Periodic motions and transition phenomena in a two-degrees-of- freedom system with perfectly plastic impact.Physics Letters A, 1999, 263: 83-90 (1999年SCI收录)[3] G. W. Luo , J. H. Xie. Hopf bifurcation of a two-degree-of-freedom vibro-impact system. Journal of Sound and Vibration, 1998, 213(3): 391-408 (1999年SCI收录，SA收录)[4] G. W. Luo,J.H. Xie.Bifurcations and chaos in a system with impacts.Physica D, 2001, 148: 183-200 ((2001年SCI收录)[5] G. W. Luo,J. H Xie. Hopf bifurcations and chaos of a two-degree-of-freedom vibro-impact system in two strong resonance cases.International Journal of Nonlinear Mechanics, 2002, 37(1):19-34 (2002年 SCI收录，EI Compendex收录)[6] G.W. Luo,J.H Xie.Codimension two bifurcation of periodic vibro-impact and chaos of a dual component system.Physics Letters A, 2003，313: 267-273 (2003年SCI收录)[7] Luo Guanwei,Xie Jianhua.Research in stability of periodic motion, bifurcation and chaos in a vibratory system with a clearence.Acta Mechanica Solida Sinica, 2003, 16(2): 127-133. (2003年 SCI收录)[8] Luo Guanwei,Chu Yandong，Yanlong Zhang and Jianhua Xie，Codimension two bifurcation of a vibro-bounce system，Acta Mechanica Solida Sinica, 2005, 21(2): 197-206. (2005年 SCI收录)[9] G. W. Luo,J. H. Xie.Stability of periodic motion, bifurcations and chaos of a two-degree- of-freedom vibratory system with symmetrical rigid stops. Journal of Sound and Vibration, 2004, (2004年 SCI收录)[10] G.W. Luo,Period-doubling bifurcations and routes to chaos of the vibratory systems contacting stops.Physics Letters A, 2004，323: 210-217 (2004年 SCI收录)[11] G.W. Luo, J.H Xie. Periodic motions and global bifurcations of a two-degree-of-freedom system with plastic vibro-impact.Journal of Sound and Vibration, 2001, 240(5), 837-858 (2001年SCI收录, EI Compendex收录, SA收录)[12] Luo Guanwei, Chang Yingxiang, Zhang Shengchuan. Periodic and Chaotic Motions of an Impact Forming Machinery with Double Masses.Key Engineering Material, 2004, 274: 421-426 (2004年 SCI收录)[13] G. W. Luo, J. H. Xie. Periodic and chaotic behavior of a class of vibro-impact systems contacting a single stop.International Journal of Theoretical Physics, Group Theory and Nonlinear Optics, 2002, 9(2): 99-127[14] G. W. Luo, J. H. Xie. Subharmonic bifurcations and chaos of the vibro-impact systems in a strong resonance case. International Journal of Theoretical Physics, Group Theory and Nonlinear Optics, 2002, 9(3): 239-254.[15] G. W. Luo, J. H. Xie. Bifurcation and chaos in dynamics of the vibratory systems with a gap.International Journal of Theoretical Physics, Group Theory and Nonlinear Optics, 2003, 10(3): 229-255[16] Zhao Wenli, Zhou Xiaojun, Luo Guanwei. Bifurcation and chaos research on dry friction system in the spring fault condition.International Journal of Modern Physics B. 2003, 17(24): 4395-4401. (2003年 SCI收录)[17] Lu Huaiwei, Wei Yun, Wu Kaijun, Zhang Baoge, Luo Guanwei. Design of all-fiber asymmetric interleaver with 22 and 33 fiber couplers.Acta Optica Sinica, 2011[18] Ding Wangcai, Li Guofang, Luo Guanwei, Xie Jianhua. Torus and its locking, doubling, chaos of a vibro-impact system.Journal of the Franklin Institute, 2012[19] Lu Huai-Wei, Wu Kai-Jun, Wei Yun, Zhang Bao-Ge, Luo Guan-Wei. Study of all-fiber asymmetric interleaver based on two-stage cascaded Mach-Zehnder interferometer.Optics Communications, 2012[20] Yang Liu, Dehghan Mehdi, Yu Jian-Ning, Luo Guan-Wei. Inverse problem of time-dependent heat sources numerical reconstruction.Mathematics and Computers in Simulation, 2011[21] LUO G W, LV X H, LV XF. Zhu Dynamics of vibro-impact mechanical systems with large dissipation.International Journal of Mechanical Science. 2008(SCI)[22] LUO G W, LV X H. Dynamics of a Plastic Impact System with oscilletory and Progressive Motions.International Journal of Non-linear Mechanics. 2008(SCI)[23] G.W. Luo, Y.L. Zhang, J.H. Xie. 1:3 resonance bifurcation of a three-degree-of-freedom vibratory system with symmetrical rigid stops.Physics Letters A, 2008, 372(17):2026-2031(SCI收录)[24] G.W. Luo, Y.L. Zhang, J.H. Xie. Bifurcation sequences of vibroimpact systems near a 1:2 strong resonance point.Nonlinear Analysis: Real World Applications, 2009, 10(1): 1-15(SCI收录)[25] G.W. Luo, Y.L. Zhang, Y.D. Chu, J.G. Zhang. Codimension two bifurcations of fixed points in a class of vibratory systems with symmetrical rigid stops.Nonlinear Analysis: Real World Applications, 2007,8(4):1272- 1292(SCI收录)[26] G.W. Luo, Y.L. Zhang, J.G. Zhang. Dynamical behavior of a class of vibratory systems with symmetrical rigid stops near the point of codimension two bifurcation.Journal of Sound and Vibration, 2006, 297(1-2):17-36(SCI收录)[27] G.W. Luo, Y.L. Zhang, J.N. Yu. Dynamical behavior of vibro-impact machinery near a point of codimension two bifurcation.Journal of Sound and Vibration, 2006,292 (1-2): 242-278(SCI收录)[28] Guanwei Luo, Yanlong Zhang, Jianhua Xie, Jiangang Zhang. Periodic- impact motions and bifurcations of vibro-impact systems near 1:4 strong resonance point.Communications in Nonlinear Science and Numerical Simulation, 2008,13(5):1002- 1014(SCI收录)[29] Guanwei Luo, Yanlong Zhang. Analyses of impact motions of harmonically excited systems having rigid amplitude constraints.International Journal of Impact Engineering, 2007,34(11):1883-1905(SCI收录)[30] Luo Guanwei, Zhang Yanlong, Yao Huiming. Periodic Motions and Bifurcations of a Plastic Impact Machine.Key Engineering Material, 2007, 340-341,307-312(SCI、EI Compendex收录)[31] Luo Guanwei, Zhang Yanlong, Xie, Jianhua, Zhang Jiangang. Vibro-impact dynamics near a strong resonance point.Acta Mechanica Sinica, 2007, 23(3): 329-341(SCI、EI Compendex收录)[32] G.W. Luo, Y.D. Chu, Y.L. Zhang, J.G. Zhang. Double Neimark–Sacker bifurcation and torus bifurcation of a class of vibratory systems with symmetrical rigid stops.Journal of Sound and Vibration, 2006, 298(1-2):154-179(SCI收录)[33] Guanwei Luo, Yandong Chu, Yanlong Zhang, Jianhua Xie. Codimension two bifurcation of a vibro-bounce system.Acta Mech Sinica, 2005,21(2): 197-206(SCI、EI Compendex收录)[34] 罗冠炜, 谢建华, 孙训方. 高维映射的Hopf分叉分析及其在冲击振动系统中的应用.振动工程学报, 1999,13(3): 360-366. (2000年 EI收录)[35] 罗冠炜, 谢建华, 孙训方. 存在间隙的两自由度振动系统的周期运动及全局分叉.铁道学报, 1999, 21(6): 24-29. (2000年 EI收录)[36] 罗冠炜, 谢建华, 孙训方. 具有单侧刚性约束的两自度振动系统在强共振条件下的拟周期运动与混沌.固体力学学报, 2000, 21 (2):138-144.[37] 罗冠炜, 谢建华. 一类含间隙振动系统的周期运动稳定性、分岔与混沌形成过程.固体力学学报, 2003, 24(3): 284-292.[38] 罗冠炜, 谢建华, 孙训方. 两自由度塑性碰撞振动系统的动力学研究.力学学报, 2000, 32(5): 579-586.[39] 罗冠炜, 谢建华, 孙训方. 单自由度塑性碰撞振动系统的周期运动及其分岔特点.中国机械工程, 2001, 12(11): 1297-1300.[40] 罗冠炜, 谢建华, 孙训方. 具有单侧刚性约束的塑性碰撞振动系统的周期运动与稳定性.兰州大学学报(自然科学版), 2000, 36(3): 61-66. (2000年 EI收录)[41] 罗冠炜, 谢建华. 强共振情况下冲击成型机的亚谐与Hopf分岔.力学学报, 2003, 35(5): 592-598.[42] 罗冠炜, 谢建华. 冲击振动落砂机的周期运动稳定性与分岔.机械工程学报, 2003, 39(1): 74-78. (2003年 EI Compendex收录)[43] 罗冠炜,俞建宁, 尧辉明, 谢建华. 含间隙振动系统的周期运动和分岔.机械工程学报, 2006[44] 罗冠炜,褚衍东, 朱喜峰, 谢建华. 塑性碰撞机械振动系统的周期运动和分岔.机械工程学报, 2006[45] 何忠韬, 罗冠炜.基于涡流管制热原理的汽车清洗方法水.机械工程学报，2005[46] 罗冠炜, 谢建华. 一类冲击振动系统在强共振条件下的亚谐分岔与Hopf分岔.爆炸与冲击, 2003, 29(1): 67-73. (2003年 EI Compendex收录)[47] 罗冠炜,徐岩, 谢建华. 冲击消振器的概周期碰振运动分析.爆炸与冲击, 2003, 29(4): 360- 367.[48] 罗冠炜, 谢建华. 双质体冲击振动成型机周期运动的稳定性与全局分岔.工程力学, 2004, 21(1): 118-124.[49] 罗冠炜, 张艳龙, 谢建华. 含对称刚性约束振动系统的周期运动和分岔。工程力学，2007[50] 罗冠炜, 张艳龙, 张建刚, 谢建华. 冲击振动成型机周期运动的Hopf-flip 余维二分岔与混沌.工程力学, 2007[51] 罗冠炜, 褚衍东, 谢建华. 多自由度含间隙振动系统周期运动的Hopf-pitchfork余维二分岔.工程力学, 2006[52] 罗冠炜, 张艳龙, 谢建华. 多自由度含间隙振动系统周期运动的二重Hopf分岔.工程力学, 2006[53] 罗冠炜, 俞建宁, 尧辉明, 褚衍东. 小型振动冲击式打桩机的周期运动和分岔.工程力学, 2006[54] 罗冠炜. 碰撞振动系统的复杂分叉与混沌.工程力学, 2001[55]罗冠炜. 客车转向架蛇行运动的Hopf 分叉.工程力学, 2001[56]任万勇, 罗冠炜. 转8A货车转向架重要承载部件的模态试验与分析.工程力学, 1999[57]任恩恩, 鲁彦, 鲁怀伟, 罗冠炜. 全光纤MZI型三信道波长交错滤波器的改进.光学・精密工程, 2010[58] 罗冠炜, 谢建华. 具有单侧刚性约束的两自由度振动系统在强共振条件下的拟周期与混沌.固体力学学报, 2000[59] 罗冠炜, 谢建华, 康胜. 双质体冲击式成型机的周期运动在强共振情况下的亚谐分叉与 Hopf 分叉.力学学报, 2003[60] 罗冠炜, 谢建华. 存在间隙的两自由度振动系统的周期运动及全局分叉.铁道学报，1999[61]赵文礼, 郑国忠, 罗冠炜. 干摩擦车辆系统的周期运动和稳定性.铁道车辆, 2003[62]鲁怀伟, 马莉, 蒲会兰, 罗冠炜. 非平稳机械振动噪声中瞬态故障信号的检测.铁道学报，2003[63] 罗冠炜, 褚衍东, 苟向锋. 一类碰撞振动系统的概周期运动及混沌形成过程.机械强度,2005,27(4):445-451[64] 鲁怀伟，张玉娥，罗冠炜。基于 2×2 和 3×3 耦合器的级联马赫曾德干涉仪型波长交错滤波器.光学・精密工程, 2007[65] 鲁怀伟, 褚衍东, 罗冠炜. 种新型级联MZ 波长交错器的设计与实验.光电子・激光,2007[66] 鲁怀伟, 章宝歌, 李敏芝, 罗冠炜. 基于双耦合器的平坦型全光纤波长交错滤波器.光学・精密工程, 2006[67] 罗冠炜, 谢建华. 高维映射的Hopf分叉分析及其在冲击振动系统中的应用.振动工程学报, 1999[68] 谢飞鸿, 罗冠炜, 关惠平, 王庆贤. 金属爆炸焊接数值计算及工程应用.焊接学报, 2005[69] Luo Guanwei, Xie Jianhua. Complex dynamical behaviour of a vibratory system with a single stop. Proceedings of the Asia-Pacific Vibration Conference. 2001, 513-516.[70] Luo Guanwei, Xie Jianhua, Sun Xunfang. Hopf bifurcations of two-of-freedom vibro-impcat system in week and strong resonance cases. The Third International Conference on Nonlinear Mechanics (ICNM-III). 1998: 711-715. (1999年ISTP收录, EI Compendex收录)[71] Luo Guanwei, Kang Sheng. Hopf bifurcation of periodic motion of an impact-forming machinery. Proceedings of the Asia-Pacific Vibration Conference. 2001, 85-88. (2002年ISTP收录)[72] Luo Guanwei, Yao Huiming, Gao Pu. Chaotic vibration of cutting lathe. Mechanics and Material Engineering for Science and Experiments. Science Press New York Ltd. 2001, 524-527. (2003年EI Compendex收录, ISTP收录)[73] Luo Guanwei, Yao Huiming. Bifurcation and chaos in dynamics of railroad vehicle. Proceedings of the 5th International Conference on Vibration Engineering. 2002, 439-443. (2003年ISTP收录)[74] Luo Guanwei, Xie Jianhua. Periodic motion and global bifurcation of a two-degree-of- freedom vibratory system with a gap. The Fourth International Conference on Nonlinear Mechanics (ICNM-IV), 2002, 1122-1126. (2003年ISTP收录)[75] Luo Guanwei, Yao Huiming. Unusual routes from periodic motion to chaos for a vibro-impact system. Third Interational Conference on Experimental Mechanics. SPIE-The International Society Optical Engineering, 2002, Vol.4537, 453-456. (2002年ISTP收录, EI Compendex收录)

点击右上角的Author，进入后再点击Author login，进去之后你可以看到你文章的题目，和你的姓名，在你姓名前有个链接，点击进入就ok！