设(7,3)循环码,其生成多项式为g(x)=x4+x2+x+1: (1)列出其所有码字,并求此码的最小码距;
设(7,3)循环码,其生成多项式为g(x)=x4+x2+x+1: (1)列出其所有码字,并求此码的最小码距; (2)写出其系统循环码的标准生成矩阵; (3)写出此码的校验多项式及标准校验矩阵; (4)给出此码的对偶码。
设(7,3)循环码,其生成多项式为g(x)=x4+x2+x+1: (1)列出其所有码字,并求此码的最小码距; (2)写出其系统循环码的标准生成矩阵; (3)写出此码的校验多项式及标准校验矩阵; (4)给出此码的对偶码。
第1题
a4)=0.15,P(a5)=0.15 These letters are to be coded into binary digits for use on a noiseless channal.It takes 1 second to transmit a 0 and 3 seconds to transmit a 1.Using cut and try techniques,find a code with the prefix condition that minimizes the average time required to transmit a source letter and calculate this minimum average time. (2)Any such code can be represented by a tree in which the length of a branch:is proportional to the time required to transmit the associated digit.Show that for a code to minimize the average transmission time,the probabilities associated with intermediate and terminal nodes must be nonincreasing with length.
第2题
→| (1)该扫描行的MH码; (2)编码后该行总比特数; (3)本行编码压缩比(原码元总数:编码后码元总数)。
第5题
he experiment is to be performed once and the outcome transmitted across the country.The telegraph company provides two services.Service 1 transmits binary digits at $2.00 per digit.Service 2 transmits ternary digits at $3.25 per digit.You are to select a service and design a code to minimize expected cost. (1)Which service should be selected? (2)What code should be used? (3)What iS the expected cost? (4)If the ternary cost is changed,at what value of new cost would be change your mind? (5)Suppose the experiment is to be repeated a large number of times.How do the above answers change?
第7题
息最少所需的二元脉冲数是多少?又若四个消息出现的概率分别为1/4,1/8,1/8和1/2,问在此情况下消息所需的二元脉冲数是多少?如何编码?
第10题
(1){0,10,11} (2){00,01,10,110} (3){01,10}
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