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“动+个+……”中“个”的句法语义分析 被引量:2
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作者 赵变亲 《沈阳农业大学学报(社会科学版)》 2007年第2期264-268,共5页
“个”是使用频率最高的量词,与词类的搭配相当自由。“动+个+……”中“个”后面的成分既可能是一般的可个称的体词性词语,也可能是抽象的不可个称的体词性词语,还可能是表示动作行为和性质状态的谓词性词语。如果“个”后是一般的可... “个”是使用频率最高的量词,与词类的搭配相当自由。“动+个+……”中“个”后面的成分既可能是一般的可个称的体词性词语,也可能是抽象的不可个称的体词性词语,还可能是表示动作行为和性质状态的谓词性词语。如果“个”后是一般的可个称的体词性词语,大家一致同意“个”为量词,这时的“个”与其他位置上的“个”无异。可是,如果“个”后是抽象的不可个称的体词性词语或谓词性词语,人们的观点不太一致。作者用普通话、方言和古语相结合、印证的办法,得出“动+个+……”中“个”后无论是体词性词语还是谓词性词语,“个”都是量词,同时也指出这一位置上的“个”在表意上有别于其他位置上的“个”。 展开更多
关键词 量词 可个称 语法的动态性 数量扭结 语法位
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Oriented quantum coalgebra structure on the tensor product of an oriented quantum coalgebra with itself
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作者 马天水 王栓宏 《Journal of Southeast University(English Edition)》 EI CAS 2009年第2期286-288,共3页
Oriented quantum algebras (coalgebras) are generalizations of quasitriangular Hopf algebras (coquasitriangular Hopf algebras) and account for regular isotopy invariants of oriented 1-1 tangles, oriented knots and ... Oriented quantum algebras (coalgebras) are generalizations of quasitriangular Hopf algebras (coquasitriangular Hopf algebras) and account for regular isotopy invariants of oriented 1-1 tangles, oriented knots and links. Let (H, or, D, U) be an oriented quantum coalgebra over the field k. Then (H×H, φ, D×D, U× U) is a trivial oriented quantum coalgebra structure on the tensor product of coalgebra H with itself, where φ (a × b, c × d) = σ-( a, c)σ (b, d). This paper presents the oriented quantum coalgebra structure ( H×H, σ, D×D, U× U) on coalgebra H× H, where σ( a × b, c× d) = σ ^-1 ( d1, a1 ) σ( a2, c1 ) σ^-1 ( d2, b1 ) σ( b2, c2 ). So a nontrivial oriented quantum coalgebra structure is obtained and it is dual to Radford's results in the paper "On the tensor product of an oriented quantum algebra with itself" published in 2007. Theoretically, the results of this paper are important in constructing the invariants of oriented knots and links. 展开更多
关键词 oriented quantum coalgebra twisted oriented quantum coalgebra knot invariant
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BiHom-H-pseudoalgebras and their constructions
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作者 Shi Guodong Wang Shuanhong 《Journal of Southeast University(English Edition)》 EI CAS 2019年第2期269-272,共4页
The definition and an example of BiHom-associative H-pseudoalgebra are given.A BiHom-H-pseudoalgebra is an H-pseudoalgebra(A,μ)with two mapsα,β∈HomH(A,A)satisfying the BiHom-associative law which generalizes BiHom... The definition and an example of BiHom-associative H-pseudoalgebra are given.A BiHom-H-pseudoalgebra is an H-pseudoalgebra(A,μ)with two mapsα,β∈HomH(A,A)satisfying the BiHom-associative law which generalizes BiHom-associative algebras and associative H-pseudoalgebras.Secondly,a method which is called the Yau twist of constructing BiHom-associative H-pseudoaglebra(A,(IH■H■Hα)μ,α,β)from an associative H-pseudoalgebra(A,μ)and two maps of H-pseudoalgebrasα,β,is introduced.Thirdly,a generalized form of the Yau twist is discussed.It concerns constructing a BiHom-associative H-pseudoalgebra(A,μ(α■β),α^~α,β^~β)from a BiHom-associative H-pseudoalgebra(A,μ,α^~,β^~)and two mapsα,β∈Hom H(A,A).Finally,a method of constructing BiHom-associative H-pseudoalgebra on tensor product space A■B of two BiHom-associative H-pseudoalgebras is given. 展开更多
关键词 BiHom-associative H-pseudoalgebrsa Yau twist tensor product BiHom-associative H-pseudoalgebras
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