1) binary-matrix search
二进制矩阵搜索
1.
In this paper a binary-matrix search algorithm is proposed to tackle the problem of inefficiency of the existing anti-collision algorithm.
针对现有的RFID防碰撞算法效率不高的问题,本文提出了一种二进制矩阵搜索算法,并用图示的方式与其它改进的后退式二进制树形搜索算法进行了比较分析,得出该算法在与类二进制搜索算法比较时,无论标签较多还是较少,效率都有很大提高;与后退式二进制树形搜索、动态调整等算法在标签较多(超过1000个)时相比,运行效率也有显著的提高。
2) binary-search-tree
二进制搜索
1.
Reader writer devices collision problem was analyzed with three situations,and introduces a method of preventing collision was presented in accordance with binary-search-tree of the search of binary system based on TDMA.
分析了读写器碰撞的3种情形,根据二进制搜索算法,提出了基于时分多路的二进制搜索防碰撞方法,并对其工作性能进行了分析,性能分析表明该算法满足实际应用需要。
3) binary search
二进制搜索
1.
Improved binary search anti-collision algorithm in RFID system;
改进型的二进制搜索RFID系统反碰撞算法
2.
Improved RFID binary search anti-collision algorithm
改进的RFID二进制搜索防碰撞算法
3.
In order to improve the identification efficiency of tag anti-collision algorithm in RFID system further,analyzing the performance of framed slotted ALOHA anti-collision algorithm,the improved framed slotted ALOHA algorithm is proposed with accurate tag estimation and binary search.
为进一步提高RFID系统中电子标签防碰撞算法的识别效率,对帧时隙ALOHA防碰撞算法的性能进行分析,提出一种结合精确标签估计和二进制搜索的改进型帧时隙ALOHA算法。
4) search Matrix
搜索矩阵
1.
Utilizing certain sets of m-dimensional vectors and introducing search Matrix, this paper designs an arithmetic that adds and merges row by row at search Matrices.
利用假币辨识向量集,引入搜索矩阵,给出一种逐列相加合并的算法,解决了单假币辨识的完全非适应算法问题。
6) binary search algorithm
二进制搜索算法
1.
Improvements on radio-frequency identification(RFID) binary search algorithm;
RFID二进制搜索算法的研究与改进
2.
RFID binary search algorithm to achieve improvement and anti-collision
RFID二进制搜索算法的改进及其防碰撞实现
3.
It references the application of anti-collision algorithms in RFID,then summarizes several ameliorate algorithms which can apply to NFC and compares the performance between binary search algorithm and time slot algorithm.
参考无线射频识别(RFID)有关防碰撞算法原理,总结了多种可在NFC中使用防碰撞算法的改进方案,并对二进制搜索算法和时隙算法的性能进行了比较,最后在此基础之上对更高速率防碰撞算法进行讨论。
补充资料：二进制
一种记数法，采用0和1两个数码，逢二进位。如十进制的2，5在二进制中分别记为10，101。二进制广泛应用在电子计算机的计算中。
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