1) uniformly bounded sequence
一致有界序列
1.
In order to do this the definition and existence of the prenorm on W~(1,p)(Ω,R~n) are introduced first and then,the weak compactness for a uniformly bounded sequence in the space is studied.
研究W1,p(Ω,Rn)的弱紧性,首先在W1,p(Ω,Rn)中建立准范数,并证明准范数的存在性;其次证明在此准范数意义下W1,p(Ω,Rn)中的一致有界序列具有弱紧性。
2) uniformly bounded sequence of functions
一致有界函数序列
3) consensus sequence
一致序列
1.
The method uses consensus sequences to sequence analyze with megablast and assemble each cluster with phrap in clustering process.
该方法在聚类过程中采用MEGABLAST工具对一致序列进行序列同源比较 ,并用phrap程序对每一EST簇进行拼接检验。
2.
In this article,the research topics of engineering proteins for thermostability,including rational design,directed evolution and consensus sequence method,are compared with each other.
比较了蛋白质耐热工程重点研究的合理化设计、定向改造和一致序列法等方法,并提出了将来的研究趋势。
5) uniform boundedness
一致有界
1.
By means of Galerkin approximation, uniform boundedness and dissipa tiveness of delay reaction-diffusion equations are studied.
使用Galerkin逼近的办法，探讨时滞反应扩散方程解的一致有界性和耗散性。
2.
The authors investigate global properties and uniform boundedness of impulsive differential equations with variable times using comparison principle.
运用比较原理研究了具有可变脉冲时刻的脉冲微分方程解的整体性质,给出了解一致有界的充分条件。
3.
By using Liapunov functional equation and Razumikhin skill,the uniform boundedness and uniformly final boundedness of Volterra calculous equation s solution were studied and their sufficient conditions were given as well.
利用Liapunov泛函方程和Razumikhin技巧,研究Volterra积分微分方程解的一致有界性与一致最终有界性。
6) uniform boundness
一致有界
1.
Under appropriate conditions, using some prior estimate s techniques of Holder inequality, comparison principle of ODE, Gagliard-Nirenberg , Poincare inequality, Gronwall inequality and imbedding theorem, we obtain the global existence and uniform boundness of solutions.
本文利用抛物型方程解的先验估计方法给出了一类强耦合系统解的整体存在性及一致有界性。
2.
Under the appropriate conditions,using some prior estimate s techniques of Hlder inequality,comparison principle of ODE,Gagliard-Nirenberg,Poincaré inequality,Gronwall inequality and imbedding Theorem,we obtain the global existence and uniform boundness of solutions.
考虑一个耦合抛物系统的初边值问题,通过利用H lder不等式,常微分方程的比较原理,Nirenberg-Gagliard不等式以及嵌入定理等先验估计的技巧给出了这类系统解的整体存在性及一致有界性。
3.
A uniform boundness theorem for the convergent and uniform (R) integrable sequence of function is given.
给出了收敛的一致(R)可积函数列的一致有界性定理,并指出一致有界是收敛的(R)可积函数列一致(R)可积的必要条件,但不是充分条件。
补充资料：发光地寄色界无色界天乘
【发光地寄色界无色界天乘】
谓三地菩萨，明修八禅定行，同于色界四禅，无色界四空处，故云发光地寄色无色界天乘。（八禅定者，色界、无色界各四禅定也。四禅者，初禅、二禅、三禅、四禅也。四空者，即空处、识处、无所有处、非非想处也。）
谓三地菩萨，明修八禅定行，同于色界四禅，无色界四空处，故云发光地寄色无色界天乘。（八禅定者，色界、无色界各四禅定也。四禅者，初禅、二禅、三禅、四禅也。四空者，即空处、识处、无所有处、非非想处也。）
说明：补充资料仅用于学习参考，请勿用于其它任何用途。
参考词条