鲁凯生
(1)多元有理函数系统和电网络;(2)自动控制理论及应用; (3) 过程控制系统的分析和设计; (4)计算机监测与控制(包括应用软件开发)
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- 姓名:鲁凯生
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学术头衔:
博士生导师
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造纸技术
- 研究兴趣:(1)多元有理函数系统和电网络;(2)自动控制理论及应用; (3) 过程控制系统的分析和设计; (4)计算机监测与控制(包括应用软件开发)
鲁凯生,教授,博导。1946年10月生。曾为美国IEEE、SIAM和AMS学会会员,英国IEE《控制理论与应用》、美国IEEE Trans《自动控制》和国内《电路与系统学报》等学术刊物的评审人,国家自然科学基金委信息部和工程材料部函审专家。在英国IEE-D控制理论与应用期刊、美国SIAM矩阵分析与应用期刊.Int. J. Circuit Theory Appl.电路理论与应用国际期刊、美国IEEE CDC决策与控制会议、IEEE ISCAS电路与系统国际会议、IFAC自动控制国际联合会世界会议、SIAM工业与应用数学国际会议等上发表论文60余篇,其中被SCI、EI、ISTP、英国科学文摘等收录40多篇次。多次出国进行学术交流和研究。主持或参加省部级以上科研6项,其中两项获省部级科技进步奖,一项被国家自然科学基金委信息部评为优秀项目,现主持国家自然科学基金、博士点基金等项目。为研究生讲授《多元有理函数系统》、《过程控制系统的分析和设计》等课程。目前主要研究方向是:(1)多元有理函数系统和电网络;(2)自动控制理论及应用; (3) 过程控制系统的分析和设计; (4)计算机监测与控制(包括应用软件开发)。联系电话: 027-50853207(o),027-86748322(h),027-62086266(小灵通) Email: uig122@sohu.com 发表的部分论文: [1]K.S.Lu. The controllability of linear systems over F(z). Proc 40th IEEE CDC. 2001. 2676-2681. EI(EIP02086868851)收录 [2]K.S.Lu. A class of rational function matrices with some properties and structural controllability. Proc 15th IFAC World congress. 2002. [3]K.S.Lu and J.N.Wei. Rational function matrices and structural controllability and observability. IEE Proc-D.1991.138.388-394. SCI(2902,4D,1991)、EI(033884,90,1991)、英国科学文摘(CCA55325,1991)收录 [4]K.S.Lu and K.Lu. Controllability and reducibility conditions of a new system model. Proc 14th IFAC World Congress.1999.D.117-122. [5]K.S.Lu. Some results for controllability in Fξ. Proc 32nd IEEE CDC.1993.1365-1366. EI(034643,93, 1994)、ISTP(P60945,8,1994)、英国科学文摘(CCA77239,1994)收录 [6]K.S.Lu and K.Lu. The proofs of some results. Proc 35th IEEE CDC.1996.3598-3599. EI(105530,96, 1997)、ISTP(P74536,1997)收录 [7]K.S.Lu.and J.N.Wei. Reducibility condition of a class of rational function matrices. SIAM J Matrix Anal Appl.1994.15.151-161. SCI(3719,2D,1994)、MATH收录 [8]K.S.Lu and K.lu. Separability and reducibility criteria of RLC networks over Fz and their applications. International Journal of Circuit Theory and Applications.1998.26.65-79. SCI(4412,2D,1998)、英国科学文摘(EEA34613,1998)收录 [9]K.S.Lu and K.Lu. Controllability and observability criteria of RLC networks over F(z). International Journal of Circuit Theory and Applications. 2001.29.337-341. SCI、EI(EIP01506764876) 收录 [10]K.S.Lu. On the minors of the matrix M=Z+T over Fξ. Proc SIAM 5th conference on Applied Linear Algebra.1994.470-474. ISTP(P62183,11,1994)收录 [11]鲁凯生. 用多元有理函数矩阵研究系统的结构性质.控制理论与应用.1997.14.770-772.英国科学文摘(CCA26841,1998)收录 [12]K.S.Lu. Reducibility of RLC networks over Fξ. Proc IEEE ISCAS.1993.2268-2270. ISTP(P57783,10, 1993)、英国科学文摘(EEA55402,1995)收录 [13]K.S.Lu. Separability of RLC networks over Fξ. Proc IEEE ISCAS.1993.2270-2271. ISTP(P57783, 10, 1993)、英国科学文摘(EEA55403,1995)收录 [14]K.S.Lu. Reducibility and Separability of RLC networks over Fξ. Proc IEEE ISCAS.1993.2271. ISTP(P57783,10,1993)、英国科学文摘(EEA55404,1995)收录 [15]鲁凯生.域F(z)上线性有源网络状态方程的存在性.电路与系统学报.1998.4.4-9 [16]鲁凯生.多元有理函数域F(z)上RLC网络的可约性、可断性及能控性.电路与系统学报.1999.1.6-11 [17]K.Lu and K.S.Lu. Controllability and observability of RLC networks over F(z).Proc IEEE ISCAS’99.1999.V.527-530. EI(131574,37,1999)、ISTP(P85703,11,1999)收录 [18]K.S.Lu. Some structural conditions under which an RLC network is controllable over F(z). Proc IEEE ISCAS. 2003. 121-124. EI(EIP03297543011) 收录
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【期刊论文】SOME STRUCTURAL CONDITIONS UNDER WHICH AN RLC NETWORK IS CONTROLLABLE OVER F (z)1
鲁凯生, Kai-Sheng Lu
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-1年11月30日
This paper discusses some StNCtUIal conditions under which an RLC network is controllable over the field F(z). The conditions explain a problem that has existed for long time. And, it is easy to apply them because it is only necessary to observe the network structures.
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【期刊论文】Separability of RLC Networs over Fc
鲁凯生, Kai Sheng Lu
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-1年11月30日
The separability condition of RLC networks over F1 will be presented in this paper.
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【期刊论文】SEPARABILITY AND REDUCIBILITY CRITERIA OF RLC NETWORKS OVER FZ AND THEIR APPLICATIONS†
鲁凯生, KAI SHENG LU* AND KUNSHENG LU
Int. J. Circ. Theor. Appl., 26, 65-79 (1998),-0001,():
-1年11月30日
The separability condition for the RLC network over the eld Fz of rational functions in multi-parameters is derived. Some criteria and technique are proposed to check the reducibility of the characteristic polynomial of the network. The technique is straightforward since it is only necessary to observe its graph.
RLC network, SM, CSM, RFM
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【期刊论文】Reducibility and Separability of RLC Networks over Fk
鲁凯生, Kai Sheng Lu
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-1年11月30日
The relationship between the reducibility of the nonzero part of the characteristic polynomial and the sepmrability of an RLC network over Ft will be presented in this paper.
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【期刊论文】Rational function matrices and structural control la bility and observability
鲁凯生, K.S. Lu, J.N. Wei
IEE PROCEEDINGS-D, Vol. 138, No.4, JULY 1991,-0001,():
-1年11月30日
A matrix is said to be a rational function matrix (RFM) if each entry in the matrix is a rational function of independent parameters with real coefficients. A linear time-invariant system is said to be a rational function system (RFS) if each of its coefficient matrices is a RFM. The Lebesgue measure of the set of points in the parameter space of a RFS is introduced to define structural controllability and observability (SC-SO) of the RFS. Some criteria for SC-SO of the RFS are proven and some illustrative examples given.
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【期刊论文】CONTROLLABILITY AND OBSERVABILITY OF RLC NETWORKS OVER F(z)
鲁凯生, Kunsheng Lu, Kai-Sheng Lu
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-1年11月30日
RLC networks are a class of important linear systems. This paper discusses the problem of controllability and observability of RLC networks over the field F(z) of rational functions in independently variable parameters. In order to do this, some separability and reducibility criteria are presented.
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【期刊论文】Controllability and observability criteria of RLC networks over F (z)
鲁凯生, Kai-Sheng Lu, * and Kunsheng Lu
Int. J. Circ. Theor. Appl. 2001; 29: 337-341,-0001,():
-1年11月30日
RLC networks are a class of important linear systems. This paper discusses the problem of controllability and observability of RLC networks over the eld F(z) of rational functions in independently variable parameters.
controllability, observability, RLC network over F(, z),
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鲁凯生, Lu Kaisheng
电路与系统学报,1998,3(4):4~9,-0001,():
-1年11月30日
如果将线性有源网络的每一支路上的物理参量都视为独立参量,那么,网络成了这些参量的有理函域F(z)上的网络;本文讨论了这样的网络在F(z)上状态方程存在的充分条件。由于这条件只与网络的结构有关,因此使用十分简便。
多元有理函数F(, z), , F(, z), 上电网络, F(, z), 上状态方程
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鲁凯生, Lu Kaisheng
控制理论与应用,1997,14(5):770~772,-0001,():
-1年11月30日
本文着重介绍了各种结构化矩阵,经比较,说明多元有理函数矩阵(RFM)能真实地描述线性物理系统通过对多元有理函数域F(z)上的能控能观性的讨论,说明RFM是研究与系统结构相关性质的有力工具,也说明丁研究F(z)上能控能观性的必要性。
多元有理函数矩阵, 结构能控能观, 域F(, 2), 上能控能观, 线性物理系统
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