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1)  ALNQD
渐近线性坐标负相依
1.
A functional central limit theorem is obtained for a statinary linear process of the form X t=∑∞j=0a jε t-j , where { ε t; t∈Z +} is a stationary sequence of asymptotically linearly negatively quadrant dependent (ALNQD) random variables with E ε t =0, Eε 2 t<∞, and sup t∈Z +E|ε t| 2+δ <∞ for some δ>0 and ∑∞j=0|a j|<∞.
对平稳线性过程Xt=∑∞j=0ajεt-j进行讨论,其中{εt;t∈Z+}为平稳的渐近线性坐标负相依(ALNQD)随机变量序列,满足Eεt=0,Eε2t<∞,以及对某个δ>0有supt∈Z+E|εt|2+δ<∞成立,且常数aj满足∑∞j=0|aj|<∞,得到了一个泛函中心极限定理。
2)  Asymptotically linear
渐近线性
1.
Existence of positive solutions for asymptotically linear Neumann problem;
一类渐近线性Neumann问题正解的存在性
2.
x∈Ω,by using the variational methods,the existence of positive solution is obtained for a class of asymptotically linear Dirichlet problem.
x∈Ω关于t在(0,+∞)上单调递增的条件下,利用变分法获得了一类渐近线性D irich let问题正解的存在性结果。
3.
This means that the nonlinear term is superlinear at the positive infinity but asymptotically linear at the negative infinity.
考虑一类特殊的D irich let问题,即非线性项在负无穷远处为渐近线性,而在正无穷远处为超线性,并通过一定的技巧证明获得了该问题非平凡解的存在性。
3)  asymptotic consistence
渐近相容性
4)  asymptotic consistency
渐近相合性
1.
We also discussed some of its asymptotic properties, such as asymptotic consistency, asymptotic efficiency and cost of ignorance, under some certain assumptions.
并讨论了在一定条件下,当d→0,它的渐近相合性、渐近有效性及有界的最优费用差(EN(d)-n(d))等渐近性质。
2.
Some of its asymptotic properties, such as asymptotic consistency, asymptotic efficiency and cost of ignorance under certain conditions, are also discussed.
并讨论了在一定条件下,当d→0时,估计的渐近相合性、渐近有效性及有界的最优费用差(EN(d)?n(d))等渐近性质。
5)  Involute coordinate's count
渐开线坐标计算
6)  asymptotic nonlinearity
渐近非线性
1.
Existence of radial solution for a Dirichlet problem with asymptotic nonlinearity;
一个渐近非线性Dirichlet问题的对径解的存在性
2.
The degree theory is applied to obtain an existence theorem for the fourth-order two-point boundary value problem with asymptotic nonlinearity.
利用拓扑度理论获得了一个渐近非线性四阶两点边值问题的存在定理。
3.
We use the degree theory to obtain a existence theorem for the second order two-point boundary value problems with asymptotic nonlinearity.
利用拓扑度理论获得了一个渐近非线性二阶两点边值问题的存在定理 。
补充资料:连续性与非连续性(见间断性与不间断性)


连续性与非连续性(见间断性与不间断性)
continuity and discontinuity

11an父ux泊g四f“山。麻以角g、.连续性与非连续性(c。nt,n琳t:nuity一)_见间断性与不间断性。and diseo红ti-
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