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断顿在口语沟通中的功能 被引量:1
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作者 欧阳天红 《湖南广播电视大学学报》 2003年第3期38-39,共2页
人际沟通中,口头语言是十分重要的载体。我们不但要考虑信息的准确表达,还应该考虑信息的接收,副语言中的断顿就是一种简单易行的技巧,它可以增强口语的表现力。
关键词 断顿 口语 沟通 效能
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Intergeneration CAG expansion in a Wuhan juvenile-onset Huntington disease family 被引量:2
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作者 刘媛 沈滟 +4 位作者 李和 王慧 杨真荣 陈燕 唐艳平 《Neuroscience Bulletin》 SCIE CAS CSCD 2007年第4期198-202,共5页
Objective To make early diagnosis of IT15 gene mutation in a Wuhan juvenile-onset Huntington disease (HD) family, for providing them with genetic counseling, and making preparation for the further research on pathog... Objective To make early diagnosis of IT15 gene mutation in a Wuhan juvenile-onset Huntington disease (HD) family, for providing them with genetic counseling, and making preparation for the further research on pathogenesis and experimental therapy of HD. Methods According to the principle of informed consent, we extracted genomic DNA from peripheral blood samples and carried genetic diagnosis of pathogenic exon 1 of IT15 gene by modified touchdown PCR and DNA sequencing methods. Results Eight of twenty-five family members carried abnormal allele: Ⅲ10 Ⅲ12, IIIt4, Ⅳ3, and Ⅴ2 carded (CAG) 48, Ⅳ11 and Ⅳ12 carried (CAG) 67, and Ⅳ14 carried (CAG) 63, in contrast with the 8-25 CAG trinucleotides in the members of control group. Ⅳ14 carried 15 more CAG trinucleotides than her father Ⅲ10. Conclusion The results definitely confirm the diagnosis of HD and indicate the CAG trinucleotide repeat expansion of IT15 gene in this HD family. In addition, CAG expansion results in juvenile-onset and anticipation (characterized by earlier age of onset and increasing severity) of the patientⅣ12. 展开更多
关键词 Huntington disease early diagnosis trinucleotide repeat expansion genetic anticipation
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DISCONTINUOUS SOLUTIONS IN L~∞ FOR HAMILTON-JACOBI EQUATIONS
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作者 CHENGUIQIANG SUBo 《Chinese Annals of Mathematics,Series B》 SCIE CSCD 2000年第2期165-186,共22页
An approach is introduced to construct global discontinuous solutions in L~∞ for HamiltonJacobi equations. This approach allows the initial data only in L~∞ and applies to the equations with nonconvex Hamiltonians.... An approach is introduced to construct global discontinuous solutions in L~∞ for HamiltonJacobi equations. This approach allows the initial data only in L~∞ and applies to the equations with nonconvex Hamiltonians. The profit functions are introduced to formulate the notion of discoatinuous solutions in L~∞. The existence of global discontinuous solutions in L~∞ is established. These solutions in L~∞ coincide with the viscosity solutions and the minimax solutions, provided that the initial data are continuous. A prototypical equation is analyzed to examine the L~∞ stability of our L~∞ solutions. The analysis also shows that global discontinuous solutions are determined by the topology in which the initial data are approximated. 展开更多
关键词 Hamilton-Jacobi equations Discontinuous solutions Profit functions Viscosity solutions Madman solutions STABILITY
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