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机构地区:[1]College of Mathematics and Physics,Zhejiang Normal University,Jinhua,321004 [2]Department of Mathematics,East China Normal University,Shanghai,200062
出 处:《Northeastern Mathematical Journal》2005年第4期465-474,共10页东北数学(英文版)
基 金:The NNSF (10271090) of China and Shanghai Priority Academic Discipline.
摘 要:We introduce the tracial limit A = (t4)lim n→∞(An,pn) and show that if K0(An) has ordered relation, K0(A) has ordered relation naturally. In the case that A is simple and K0(An) is weakly unperforated for every n, K0(A) is weakly unperforated too. Furthermore, the Riesz interpolation property of K0(An) can be transmitted to K0(A).We introduce the tracial limit A = (t4)lim n→∞(An,pn) and show that if K0(An) has ordered relation, K0(A) has ordered relation naturally. In the case that A is simple and K0(An) is weakly unperforated for every n, K0(A) is weakly unperforated too. Furthermore, the Riesz interpolation property of K0(An) can be transmitted to K0(A).
关 键 词:ordered group weakly unperforated Riesz interpolation property
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