1) uniform boundedness properties
一致有界性质
2) uniform boundedness
一致有界性
1.
In this paper, we discuss uniform boundedness and uniform ultimate boundedness of differential systems with infinite delay.
研究了非线性无穷时滞微分系统解的一致有界性和一致最终有界性。
2.
By using these theorems, one can assert the uniform stability, uniform asymptotic stability, uniform boundedness and uniform ultimate boundedness of the delay difference systems if the corresponding properties of the solution of the relevant ordinary difference equation are known.
利用这些定理，由无时滞差分方程的一致稳定性、一致渐近稳定性、一致有界性及一致最终有界性等性质可以判定有限时滞差分系统的相应的性质。
3.
Results A sufficient condition for the existence,uniqueness and uniform boundedness of global solutions is gained.
结果得到了该模型整体解的存在唯一性和一致有界性的充分条件。
3) uniform ultimate boundedness
一致最终有界性
1.
In this paper, we discuss uniform boundedness and uniform ultimate boundedness of differential systems with infinite delay.
研究了非线性无穷时滞微分系统解的一致有界性和一致最终有界性。
2.
By using these theorems, one can assert the uniform stability, uniform asymptotic stability, uniform boundedness and uniform ultimate boundedness of the delay difference systems if the corresponding properties of the solution of the relevant ordinary difference equation are known.
利用这些定理，由无时滞差分方程的一致稳定性、一致渐近稳定性、一致有界性及一致最终有界性等性质可以判定有限时滞差分系统的相应的性质。
4) uniformly ultimate boundedness
一致最终有界性
1.
in this paper, we first use a new method to obtain some new results concerningthe uniform boundedness, uniformly ultimate boundedness and extreme stability of solutionsof higher dimensional systems.
本文首先利用一种新方法讨论高维系统解的一致有界性，一致最终有界性及非常稳定性问题，然后将所获结果应用于高维系统周期解的存在性与唯一性的研究。
5) Uniformly ultimate boundness
一致终极有界性
6) uniform distances boundedness
一致距离有界性
1.
We discuss uniform extremely stable and uniform distances boundedness of solutions of nonautonomous equations.
讨论了一般非自治方程解的一致非常稳定性与一致距离有界性。
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