1) Richardson number
理查孙数
2) Sunzi remainder theorem
孙子余数定理
1.
This paper introduces a resolving fuzzy technique by use of Sunzi remainder theorem in the wide bandwidth and multiple baseline interferometer receiver,contrasts the remainder theorem resolving ambiguity technique with the normal phase resolving ambiguity technique,describes the Sunzi remainder theorem,and points out the derivation process of resolving fuzzy by use of Sunzi remainder theorem.
介绍了在宽频带多基线干涉仪接收机中利用孙子余数定理进行解模糊的技术,将常规的相位解模糊技术和余数定理解模糊技术进行比较,对余数定理进行了描述,并给出了采用余数定理解模糊的推导过程。
3) Richardson number
理查逊数
1.
Their thicknesses and profile distribution are related to Richardson number (Ri).
大面积林网化地区近地面层大气的系留气球观测发现，近地面层大气的风、温、湿分为两层，即下边界层和扰动边界层，其厚度和廓线分布与理查逊数有关，在中性天气条件下均满足对数分布规律，边界层（特别是扰动边界层）内的摩擦速度Ｕ。
4) Richardson's formula
里查孙公式
5) Moist Richardson number
湿理查逊数
6) Chinese Remainder Theorem
孙子定理
1.
Based on discrete logarithms and square roots model count jointly and used CRT(Chinese Remainder Theorem)and Nevill formula for interpolation,a new shared scheme is proposed.
基于求有限域上离散对数和模合数平方根的难解问题,利用孙子定理和Nevill插值公式设计了一类新型的秘密分享方案,该方案能有效地解决利益冲突双方共享秘密的实际问题,并且能够简单地推广至更多方之间共享情况。
2.
To apply programming to the theory of numbers,the paper starts with Chinese remainder theorem and presents computer program for set of linear congruences,by means of analyzing its solving process.
作为程序设计在数论中的应用,本文从孙子定理入手,通过剖析“大衍求一术”方法,给出一次同余式组的计算机求解。
3.
The problem of linear congruent equation class was studied by"form fraction"to get the congruence root of linear congruent equation class,and some interesting results was obtained,It was an extension of Chinese remainder theorem.
研究了更一般的互素模一次同余式组的求解问题 ,利用形式分数的性质在不求出每一个同余式解的情况下给出了互素模一次同余式组a1x≡b1(modm1) ,a2 x≡b2 (modm2 ) ,… ,akx≡bk(modmk) (ai,mi) |bi 解的表达式 ,得到了几个有益的结果 ,在理论上作了一种新的尝试 ,给出了统一的表达式 ,从而推广了孙子定
补充资料：理查孙数
见旋转流体和分层流体流动，环境空气动力学。
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