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Research on the Setting of"Problem" in the Teaching of Post Education
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作者 Liu Zhongmin Zhou Zelong Tu Shanchao 《International Journal of Technology Management》 2016年第3期11-13,共3页
Under the current new situation, the core principle of the reform of the education and teaching in the military academies is the "problem center" . In the center of the teaching mode, the "problem" is the core of... Under the current new situation, the core principle of the reform of the education and teaching in the military academies is the "problem center" . In the center of the teaching mode, the "problem" is the core of teaching, the teaching process is carried out around the "problem" . Based on the analysis of the status of "problem" problem centered teaching mode based on the proposed worked in education and teaching, setting principles and strategies, on the teaching reform of the post education has a certain guiding significance. 展开更多
关键词 Post education Problem center Teaching reform
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WORD PROBLEMS AND THE CENTERS OF ABEL DIFFERENTIAL EQUATIONS
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作者 M.A.M.Alwash(University of California, Los Angeles, CA 90024, USA) 《Annals of Differential Equations》 1995年第4期392-396,共5页
The approach of word problems is adopted to study the centers of nonautonomous cubic equations.We answer various questions that arise from this investigation. In particular.we demonstrate that a recent condition for t... The approach of word problems is adopted to study the centers of nonautonomous cubic equations.We answer various questions that arise from this investigation. In particular.we demonstrate that a recent condition for the existence of a center is not necessary. 展开更多
关键词 ABEL WORD problems AND THE centerS OF ABEL DIFFERENTIAL EQUATIONS
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ON THE DECISION PROBLEM OF THE CENTER OR FOCUS FOR A CLASS OF PLANAR POLYNOMIAL FIELDS
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作者 谢向东 蔡燧林 《Annals of Differential Equations》 1998年第1期81-90,共10页
In this paper we study the decision problem of the center or focus for a class of planar polynomial fields which can be changed into Abel equation. Taking a Poincaré return map h(x) , we can calculate any orde... In this paper we study the decision problem of the center or focus for a class of planar polynomial fields which can be changed into Abel equation. Taking a Poincaré return map h(x) , we can calculate any order derivative of h(x) at x=0 and obtain the focus value of each order. The new method in this paper avoids the recurence operation and reduces the work in calculating the focus value. 展开更多
关键词 decision problem of the center or focus Abel equation Poincaré return map.
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Complete Study on a Bi-Center Problem for the Z2-Equivariant Cubic Vector Fields 被引量:4
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作者 Yi Rong LIU Ji Bin LI 《Acta Mathematica Sinica,English Series》 SCIE CSCD 2011年第7期1379-1394,共16页
For the planar Z2-equivariant cubic systems having twoelementary focuses, the characterization of a bi-center problem and shortened expressions of the first six Liapunov constants are completely discussed. The necessa... For the planar Z2-equivariant cubic systems having twoelementary focuses, the characterization of a bi-center problem and shortened expressions of the first six Liapunov constants are completely discussed. The necessary and sufficient conditions for the existence of the bi-center are obtained. All possible first integrals are given. Under small Z2-equivariant cubic perturbations, the conclusion that there exist at most 12 small-amplitude limit cycles with the scheme (6 II 6) is proved. 展开更多
关键词 center problem Liapunov constant focal value integral factor invariant integral cubic polynomial system
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CENTERS OF SOME CUBIC SYSTEMS 被引量:2
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作者 Valery G. ROMANOVSKI (Center for Applied Math. and Theoretical Physics, University of Maribor, Krekova 2, SI-2000 Maribor, Slovenia) and (Belarusian State University of Informatics & Radioelectronics, P.Brovka 6 Minsk 220027 Belarus) Alexandru ■UB■ (Dep 《Annals of Differential Equations》 2001年第4期363-376,共14页
We solve the l:-l resonant center problem for two cubic systems with complex coefficients.
关键词 the center problem INTEGRABILITY polynomial differential systems
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Efficient Multi-Tenant Virtual Machine Allocation in Cloud Data Centers 被引量:2
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作者 Jiaxin Li Dongsheng Li +1 位作者 Yuming Ye Xicheng Lu 《Tsinghua Science and Technology》 SCIE EI CAS CSCD 2015年第1期81-89,共9页
Virtual Machine(VM) allocation for multiple tenants is an important and challenging problem to provide efficient infrastructure services in cloud data centers. Tenants run applications on their allocated VMs, and th... Virtual Machine(VM) allocation for multiple tenants is an important and challenging problem to provide efficient infrastructure services in cloud data centers. Tenants run applications on their allocated VMs, and the network distance between a tenant's VMs may considerably impact the tenant's Quality of Service(Qo S). In this study, we define and formulate the multi-tenant VM allocation problem in cloud data centers, considering the VM requirements of different tenants, and introducing the allocation goal of minimizing the sum of the VMs' network diameters of all tenants. Then, we propose a Layered Progressive resource allocation algorithm for multi-tenant cloud data centers based on the Multiple Knapsack Problem(LP-MKP). The LP-MKP algorithm uses a multi-stage layered progressive method for multi-tenant VM allocation and efficiently handles unprocessed tenants at each stage. This reduces resource fragmentation in cloud data centers, decreases the differences in the Qo S among tenants, and improves tenants' overall Qo S in cloud data centers. We perform experiments to evaluate the LP-MKP algorithm and demonstrate that it can provide significant gains over other allocation algorithms. 展开更多
关键词 virtual machine allocation cloud data center multiple tenants multiple knapsack problem
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On the Center Problem for Generalized Abel Equations
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作者 Chang Jian LIU Shao Qing WANG 《Acta Mathematica Sinica,English Series》 SCIE CSCD 2023年第12期2329-2337,共9页
This paper is devoted to the conditions of the existence of CC-center for the generalized Abel equations.Using some new original methods,we obtain extended results of the main theorems in the paper by Llibre and Valls... This paper is devoted to the conditions of the existence of CC-center for the generalized Abel equations.Using some new original methods,we obtain extended results of the main theorems in the paper by Llibre and Valls(2020)and the one by Zhou(2020),respectively.The proofs in this paper are much simpler than the previous ones. 展开更多
关键词 Generalized Abel equation composition condition center problem
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The Center Problem for a Linear Center Perturbed by Homogeneous Polynomials
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作者 Jaume GIN■ 《Acta Mathematica Sinica,English Series》 SCIE CSCD 2006年第6期1613-1620,共8页
The centers of the polynomial differential systems with homogeneous polynomials have been studied for the degrees s = 2, 3, 4, 5. for s = 2, 3, and partially classified for s = 4, 5. In this paper we recall and we giv... The centers of the polynomial differential systems with homogeneous polynomials have been studied for the degrees s = 2, 3, 4, 5. for s = 2, 3, and partially classified for s = 4, 5. In this paper we recall and we give new centers for s = 6, 7 a linear center perturbed by They are completely classified these results for s = 2, 3, 4, 5, 展开更多
关键词 center problem Nonlinear differential equations
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Solution of the Center Problem for a Class of Polynomial Differential Systems
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作者 Chang Jian Liu Jaume Llibre +1 位作者 Rafael Ramírez Valentín Ramírez 《Acta Mathematica Sinica,English Series》 SCIE CSCD 2024年第7期1685-1696,共12页
Consider the polynomial differential system of degree m of the form x=-y(1+μ(a_(2)x-a_(1)y))+x(v(a_(1)x+a_(2)y)+Ω_(m-1)(x,y)),y=x(1+μ(a_(2)x-a_(1)y))+y(v(a_(1)x+a_(2)y)+Ω_(m-1)(x,y)),whereμandνare real numbers s... Consider the polynomial differential system of degree m of the form x=-y(1+μ(a_(2)x-a_(1)y))+x(v(a_(1)x+a_(2)y)+Ω_(m-1)(x,y)),y=x(1+μ(a_(2)x-a_(1)y))+y(v(a_(1)x+a_(2)y)+Ω_(m-1)(x,y)),whereμandνare real numbers such that(μ^(2)+v^(2))(μ+v(m-2))(a_(1)^(2)+a_(2)^(2))≠m>2 andΩ_(m−1)(x,y)is a homogenous polynomial of degree m−1.A conjecture,stated in J.Differential Equations 2019,suggests that whenν=1,this differential system has a weak center at the origin if and only if after a convenient linear change of variable(x,y)→(X,Y)the system is invariant under the transformation(X,Y,t)→(−X,Y,−t).For every degree m we prove the extension of this conjecture to any value ofνexcept for a finite set of values ofμ. 展开更多
关键词 center problem polynomial differential system
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