| 英文缩写 |
“UA”是“Uniform Asymptotic”的缩写,意思是“一致渐近” |
| 释义 |
英语缩略词“UA”经常作为“Uniform Asymptotic”的缩写来使用,中文表示:“一致渐近”。本文将详细介绍英语缩写词UA所代表英文单词,其对应的中文拼音、详细解释以及在英语中的流行度。此外,还有关于缩略词UA的分类、应用领域及相关应用示例等。 “UA”(“一致渐近)释义 - 英文缩写词:UA
- 英文单词:Uniform Asymptotic
- 缩写词中文简要解释:一致渐近
- 中文拼音:yī zhì jiàn jìn
- 缩写词流行度:425
- 缩写词分类:Academic & Science
- 缩写词领域:Mathematics
以上为Uniform Asymptotic英文缩略词UA的中文解释,以及该英文缩写在英语的流行度、分类和应用领域方面的信息。
英文缩略词UA的扩展资料-
Asymptotic Equivalence and Uniform Asymptotic(UA) Stability in Volterra Difference Equations
线性Volterra差分方程解的一致渐近(UA)稳定性和渐近等价性
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The stability problem in sequence differential difference equation with infinite delay is studied in this paper by introducing a new discrete space C_h ~ d, which is a Banach space and the necessary and sufficient conditions for uniform stability and uniform asymptotic stability are obtained, respectively.
通过介绍一种新的离散相空间Cd~h(Cd~h是Banach空间)研究了具有无穷时滞的序列差分方程的稳定性问题,并相应给出了一致稳定和一致渐近(UA)稳定的充要条件。
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In this paper, we use the method of approximating coefficients to study the uniform asymptotic stability of linear and nonlinear delay systems and give the, criterions of uniform asymptotic stability of the systems.
本文利用系数逼近法研究了时滞线性和非线性系统解的一致渐近(UA)稳定性,给出了一致渐近(UA)稳定性判别法则。
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In this paper, we discuss the stability of retarded and neutral functional differential equations and, employing Liapunov functionals, we obtain some sufficient conditions for uniform stability and uniform asymptotic stability.
在文[1]的启发下,本文讨论了滞后型和中立型泛函微分方程的稳定性问题,并利用李雅普诺夫泛函方法,得到了一致稳定、一致渐近(UA)稳定的充分条件。
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The criterions of uniform asymptotic stability of linear and nonlinear delay systems
时滞线性和非线性系统的一致渐近(UA)稳定性
上述内容是“Uniform Asymptotic”作为“UA”的缩写,解释为“一致渐近”时的信息,以及英语缩略词UA所代表的英文单词,其对应的中文拼音、详细解释以及在英语中的流行度和相关分类、应用领域及应用示例等。
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