资源列表
reality-sonar-development-using-DSP
- pdf文档-用DSP实现简单的实时声纳，有实际电路-pdf documents- DSP real-time sonar, the actual circuit
songer
- EDA课程设计，乐曲发生器，用quartus2软件实现-EDA curriculum design, music generator, with quartus2 software
matlab-for-fminunc-and-fminbnd
- 求解工程最优化即最大（小）值问题的常用Matlab函数及其使用方法-Ie, the maximum value of (small) problem solving engineering optimization commonly used Matlab functions and methods of use
array-processing
- 用matlab编的阵列处理程序，可供初学者入门。-Array processing using matlab program for beginners entry.
array-processing
- 阵列处理课程幻灯片，适合研究生以上学习。-Array processing lecture slides, suitable for postgraduate study.
matlabautocorretion
- 该程序可用于计算数据之间的自相关系数，操作十分简便。-Autocorrelation coefficients used in the calculation between the data.
secondProject2
- 超市管理系统 带有报表打印 喜欢的话就支持一下-Supermarket management system with report printing
suijichafen
- 主要介绍了随机Logistic 方程和随机差分方程的研究背景, 一些预 备知识, 包括文中用到的的一些记号和理论基础 同时又简单介绍了以往的相 关研究结果, 以及本文定理证明所用到的定义。-we introduce to some background of stochastic logistic equations and stochastic difference equations. Some preliminary is prepared which include so
LTE-system-level
- 文档介绍了一个国外科研团队编写的LTE系统级仿真平台书，其平台源码是开放的，一百多兆，可以在团队的主页找到。-The document describes the LTE system-level simulation platform books written in a foreign research team, the platform source code is open, more than 100 megabytes, can be found in the team' s
erjiechafen
- 二阶(半)线性差分方程的 定性理论问题一直受到广大学者和专家的关注，尤其振动性问题更是吸引着国内 外许多著名学者的注意力-The qualitative theory of seeond order linear(semilinear)difference equations is an issue that has been paid close attention to at home and abroad academic ckcles all along，especial
fenshujiechafen
- ．分数阶差分方程由于其数学模型的不断出现及 对微分方程近似计算的需要，也在近两年逐渐成为了学者关注的研究课题．本文主 要讨论了分数阶微分方程与分数阶泛函微分方程解的延拓理论、初值问题的解与 正解存在性与唯一性、边值问题正解的存在性；分数阶差分方程解的存在性与唯一 性、边值问题正解的存在性．-The study of fractional discrete equa— tion have become a new reseazch topic in recent years．I
gaojiechafen
- 本文研究了几类高阶非线性有理差分方程的动力学性质其中主要包括渐进稳 定性、全局渐近性，一致性，有界性。-This thesis addresses the dynamics of higher-order nonlinear rational difference equations，诵m emphasis on their asymptotic stability,global asymptotic stability, persistence，and boundedness