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 Conclusion The expression plasmid pET-28a-SEC2 is constructed and the recombinant superantigen is expressed successfully, which may provide a foundation for the further research of the anticancer activity of SEC2. 结论成功构建了pET-28a-SEC2表达质粒,获得了与天然SEC2有着类似超抗原活性的高纯度rSEC2,为进一步研究该蛋白的抗肿瘤活性奠定了基础。 短句来源 Conclusion The SDF-1cDNA is acquired and the SDF-1-pIRES2-EGFP is constructed successfully, which provide a good experimental basis for further study on the function of SDF-1-modified human bone marrow mesenchymal stem cells to promote the CD34+ cells homing and proliferation. 结论获得SDF-1基因,构建SDF-1-pIRES2-EGFP真核表达载体,为探索SDF-1修饰人骨髓间充质干细胞(Mesenchymal stem cells,MSCs)促进人CD34+细胞归巢及增殖方面的作用奠定基础。 短句来源 Therefore,the precise physiological role of ACE2 remains further research,but it may provide novel therapeutics for the treatment of cardiovascular disease by modulating ACE2 activity. 因此,ACE2精确的生理作用有待进一步明确,但调节ACE2的活性可能为心血管疾病的治疗提出了新的思路。 短句来源 This review focus on the new technology provide a platform for HPV research,exploit the role of E6E7 protein in mechanism of HPV infection,study drug targets of paclitaxel,5-FU,find novel marker to develop vaccine for the prevention and treatment of HPV infection. 综述了蛋白质组学在HPV研究中的应用,探索E6E7蛋白在HPV致病机制中的作用,研究紫杉醇、5-FU等化疗药物的作用靶位及耐药产生机制,寻找新的蛋白靶点开发疫苗用于预防和治疗HPV感染。 短句来源 There are many factors to influence the induction and expression of FOXP3 and many kinds of molecules are involved in immune regulation by FOXP3,so it is helpful to provide more insight into the role of FOXP3 in immunoregulation. 影响FOXP3诱导表达的因素很多,FOXP3介导的免疫调节机制也涉及多种分子,对FOXP3的更深入研究有助于发挥其在免疫调节中的重要作用。 短句来源 更多

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 provide
 Gindikin that complex analytic objects related to these domains will provide explicit realizations of unitary representations ofH?. Here we provide certain conditions (more general than those in [Ka1]) which guarantee preservation of the topology under a modification. We investigate conditions on kernel operators in order to provide prescribed orders of approximation in the Triebel-Lizorkin spaces. We provide a direct computational proof of the known inclusion ${\cal H}({\bf R} \times {\bf R}) \subseteq {\cal H}({\bf R}^2),$ where ${\cal H}({\bf R} \times {\bf R})$ is the product Hardy space defined for example by R. The space spanned by the translates of φv can only provide approximation order if the refinement maskP has certain particular factorization properties. 更多