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Stationary Measures of Three-State Quantum Walks with Defect on the One-Dimension Lattice
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作者 jinling gao Mingjun Zhang 《Open Journal of Applied Sciences》 CAS 2023年第4期473-482,共10页
In this paper, we focus on the space-inhomogeneous three-state on the one-dimension lattice, a one-phase model and a two-phase model include. By using the transfer matrices method by Endo et al., we calculate the stat... In this paper, we focus on the space-inhomogeneous three-state on the one-dimension lattice, a one-phase model and a two-phase model include. By using the transfer matrices method by Endo et al., we calculate the stationary measure for initial state concrete eigenvalue. Finally we found the transfer matrices method is more effective for the three-state quantum walks than the method obtained by Kawai et al. 展开更多
关键词 Three-State Quantum Walks Stationary Measure One-Phase TWO-PHASE Transfer Matrices
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开拓与耕耘:靳希斌先生教育经济学学科建设实践及其贡献
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作者 李桂荣 高金岭 王红 《教育与经济》 北大核心 2023年第1期83-87,96,共6页
靳希斌先生是我国最早从事教育经济学教学和研究的著名学者,他对中国教育经济学学科建设做出了突出贡献。在学术组织建设方面,他参与筹建研究会,是中国教育经济学会的主要奠基人之一;在学科思想建设方面,他提出教育经济学中国化,并从马... 靳希斌先生是我国最早从事教育经济学教学和研究的著名学者,他对中国教育经济学学科建设做出了突出贡献。在学术组织建设方面,他参与筹建研究会,是中国教育经济学会的主要奠基人之一;在学科思想建设方面,他提出教育经济学中国化,并从马克思主义理论指导、经济学范式和教育实践取向三方面建构中国教育经济学思想体系;在课程与教材建设方面,他率先开课讲学,编著系列教材,致力于构筑中国教育经济学学科的知识体系;在学科理论建设方面,他立身学术前沿,守正创新,不断开拓教育经济学理论疆域;在学位点与专业建设方面,他辛勤耕耘,教书育人,为教育经济学培育了众多优秀人才。先生丰富的学科建设实践是中国教育经济学发展史的宝贵财富。 展开更多
关键词 靳希斌 教育经济学 学科建设
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Temperature stress analysis for bi-modulus beam placed on Winkler foundation
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作者 jinling gao Wenjuan YAO Jiankang LIU 《Applied Mathematics and Mechanics(English Edition)》 SCIE EI CSCD 2017年第7期921-934,共14页
The materials with different moduli in tension and compression are called bi-modulus materials. Graphene is such a kind of materials with the highest strength and the thinnest thickness. In this paper, the mechanical ... The materials with different moduli in tension and compression are called bi-modulus materials. Graphene is such a kind of materials with the highest strength and the thinnest thickness. In this paper, the mechanical response of the bi-modulus beam subjected to the temperature effect and placed on the Winkler foundation is studied. The differential equations about the neutral axis position and undetermined parameters of the normal strain of the bi-modulus foundation beam are established. Then, the analytical expressions of the normal stress, bending moment, and displacement of the foundation beam are derived. Simultaneously, a calculation procedure based on the finite element method (FEM) is developed to obtain the temperature stress of the bi-modulus struc- tures. It is shown that the obtained bi-modulus solutions can recover the classical modulus solution, and the results obtained by the analytical expressions, the present FEM proce- dure, and the traditional FEM software are consistent, which verifies the accuracy and reliability of the present analytical model and procedure. Finally, the difference between the bi-modulus results and the classical same modulus results is discussed, and several reasonable suggestions for calculating and optimizing the certain bi-modulus member in practical engineering are presented. 展开更多
关键词 bi-modulus beam Winkler foundation temperature stress analytical so-lution secondary development of program
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