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1)  iterative demodulation
迭代解调
1.
This paper proposes an iterative demodulation method applied in the bit-Interleaved QPSK system.
本文提出了比特交织的QPSK系统迭代解调的方法。
2)  solving process of monotonic iteration
单调迭代求解
3)  upper and lower solutions and monotone iterative technique
上下解和单调迭代法
1.
By means of the method of upper and lower solutions and monotone iterative technique, the existence of maximal and minimal solutions of the paratrized boundary value problems for first order impulsive differential equations are established under the assumption that correponding functions satisfy the onesided Lipschitz condition.
利用上下解和单调迭代法,讨论了带参数的一阶脉冲微分方程,获得了单边Lipschitz条件下这类方程边值问题的解的存在性。
4)  iterative solution
迭代解法
1.
An iterative solution of AXB=C with sub-matrix restrains in bi-symmetric matrix set is given.
构造了求解子矩阵约束下AXB=C的双对称解的迭代解法,利用残量正交的性质证明了算法的有限终止性,并进一步研究了求解子矩阵约束下矩阵方程问题的最佳逼近解,最后,给出了能够体现算法有效性的数值实例。
2.
In this paper, the iterative solution of the three dimensional ageostrophic circulation di-agnostic equation is discussed.
本文对三维非地转环流诊断方程的迭代解法进行了详细讨论,并把该方程的实例诊断结果同二维次级环流方程的计算结果以及FGGE资料中的物理量场作了对比检验。
5)  iterative solution
迭代解
1.
Inversion of scattering from a layer of non-spherical particles using iterative solutions of the scalar radiative transfer equation;
一层非球形粒子散射的标量辐射传输迭代解的求逆
2.
In this paper, the iterative solution is studied for the equation x+Tx=f with a k-subaccretive operator T in a uniformly smooth Banach spaces, where T is neither necessarily accretive nor Lipschitzian.
在一致光滑的Banach空间研究了非线性算子方程x+Tx=f的迭代解。
3.
In this paper we discuss conjugate direction method for LS estimator and analyse error of iterative solution.
本文讨论了求LS估计的共轭方向法,对迭代解的误差进行了分析。
6)  iterative decoding
迭代解码
1.
Based on the analysis of the constellation mapping in bit interleaved coded modulation and iterative decoding(BICM-ID),design rules are proposed in iterative demodulation and decoding.
在分析了星座映射对比特交织编码调制迭代译码影响的基础上,给出了迭代解调和解码时,星座映射的设计准则,进而给出了一种新的迭代解码的8PSK映射方案。
2.
The new codes perform well using the sum-product algorithm for iterative decoding.
通过仿真表明构造的新码在和积算法下进行迭代解码性能优异。
补充资料:层层迭迭
1.见"层层迭迭"。
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