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On Non-normal Arc-Transitive 4-Valent Dihedrants 被引量:1
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作者 István KOVCS Botjan KUZMAN Aleksander MALNI 《Acta Mathematica Sinica,English Series》 SCIE CSCD 2010年第8期1485-1498,共14页
Let X be a connected non-normal 4-valent arc-transitive Cayley graph on a dihedral group Dn such that X is bipartite, with the two bipartition sets being the two orbits of the cyclic subgroup within Dn. It is shown th... Let X be a connected non-normal 4-valent arc-transitive Cayley graph on a dihedral group Dn such that X is bipartite, with the two bipartition sets being the two orbits of the cyclic subgroup within Dn. It is shown that X is isomorphic either to the lexicographic product Cn[2K1] with n 〉 4 even, or to one of the five sporadic graphs on 10, 14, 26, 28 and 30 vertices, respectively. 展开更多
关键词 Cayley graph arc transitivity dihedral group
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On Certain Functional Equation in Semiprime Rings
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作者 Nejc Sirovnik Joso Vukman 《Algebra Colloquium》 SCIE CSCD 2016年第1期65-70,共6页
Let n be a fixed integer, let R be an (n + 1)!-torsion free semiprime ring with the identity element and let F : R → R be an additive mapping satisfying the relation F(xn+2) ∑+n+i=1xi-1F(x)2xn+1-i -∑xnF... Let n be a fixed integer, let R be an (n + 1)!-torsion free semiprime ring with the identity element and let F : R → R be an additive mapping satisfying the relation F(xn+2) ∑+n+i=1xi-1F(x)2xn+1-i -∑xnF(x)xn+1-i for all x 6 R. In this case, we prove that F is of the form 2F(x) = D(x) + ax + xa for all x ∈ R, where D : R → R is a derivation and a 6 R is some fixed element. 展开更多
关键词 RING prime ring semiprime ring DERIVATION Jordan derivation Jordan triplederivation
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Interpolation by G^(2) Quintic Pythagorean-Hodograph Curves
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作者 Gasper Jaklic Jernej Kozak +2 位作者 Marjeta Krajnc Vito Vitrih Emil Zagar 《Numerical Mathematics(Theory,Methods and Applications)》 SCIE 2014年第3期374-398,共25页
In this paper,the G^(2) interpolation by Pythagorean-hodograph(PH)quintic curves in R^(d),d≥2,is considered.The obtained results turn out as a useful tool in practical applications.Independently of the dimension d,th... In this paper,the G^(2) interpolation by Pythagorean-hodograph(PH)quintic curves in R^(d),d≥2,is considered.The obtained results turn out as a useful tool in practical applications.Independently of the dimension d,they supply a G^(2) quintic PH spline that locally interpolates two points,two tangent directions and two curvature vectors at these points.The interpolation problem considered is reduced to a system of two polynomial equations involving only tangent lengths of the interpolating curve as unknowns.Although several solutions might exist,the way to obtain the most promising one is suggested based on a thorough asymptotic analysis of the smooth data case.The numerical algorithm traces this solution from a particular set of data to the general case by a homotopy continuation method.Numerical examples confirm the efficiency of the proposed method. 展开更多
关键词 Pythagorean-hodograph curve Hermite interpolation geometric continuity nonlinear analysis HOMOTOPY
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Proper ties of core-EP order in rings with involution
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作者 Gregor DOLINAR Bojan KUZMA +1 位作者 Janko MAROVT Burcu UNGOR 《Frontiers of Mathematics in China》 SCIE CSCD 2019年第4期715-736,共22页
We study properties of a relation in *-rings, called the core-EP (pre)order which was introduced by H. Wang on the set of all n × n complex matrices [Linear Algebra Appl., 2016, 508: 289-300] and has been recentl... We study properties of a relation in *-rings, called the core-EP (pre)order which was introduced by H. Wang on the set of all n × n complex matrices [Linear Algebra Appl., 2016, 508: 289-300] and has been recently generalized by Y. Gao, J. Chen, and Y. Ke to *-rings [Filomat, 2018, 32: 3073- 3085]. We present new characterizations of the core-EP order in *-rings with identity and introduce the notions of the dual core-EP decomposition and the dual core-EP order in *-rings. 展开更多
关键词 DRAZIN INVERSE core-EP decomposition pre-order ring
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