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        不知道大家對DES有沒有興趣,今天在整理的時候,看到我在一年半前翻譯的一篇文章。

        不知道大家對DES有沒有興趣,今天在整理的時候,看到我在一年半前翻譯的一篇文章。

        更新時間:2022-05-08 文章作者:未知 信息來源:網絡 閱讀次數:

        如何實現 DES 算法(全)。

        這是摘自清華BBS的一篇文章,洋文的,小弟把它翻成中文請各位高手指點。
        分號(;)后的話是小弟的翻譯,井號(#)后的是小弟的一點感想。


        How to implement the
         Data Encryption Standard (DES)

        A step by step tutorial
        Version 1.2


        The Data Encryption Standard (DES) algorithm, adopted by the U.S.
        government in 1977, is a block cipher that transforms 64-bit data blocks
        under a 56-bit secret key, by means of permutation and substitution. It
        is officially described in FIPS PUB 46. The DES algorithm is used for
        many applications within the government and in the private sector.

        This is a tutorial designed to be clear and compact, and to provide a
        newcomer to the DES with all the necessary information to implement it
        himself, without having to track down printed works or wade through C
        source code. I welcome any comments.
        Matthew Fischer <mfischer@heinous.isca.uiowa.edu>

        ;上面是介紹,我就不翻了。 ;)


        Here's how to do it, step by step:

        1Process the key.
        ;生成密鑰

        1.1Get a 64-bit key from the user. (Every 8th bit is considered a
        parity bit. For a key to have correct parity, each byte should contain
        an odd number of "1" bits.)
        ;從用戶處得到一個64位的密鑰。(每8位一組,每組的第8位是校驗位。如果校驗
        正確,每個字節應該有一個為1的

        1.2Calculate the key schedule.
        ;計算密鑰表

        1.2.1Perform the following permutation on the 64-bit key. (The parity
        bits are discarded, reducing the key to 56 bits. Bit 1 of the permuted
        block is bit 57 of the original key, bit 2 is bit 49, and so on with bit
        56 being bit 4 of the original key.)
        ;對64位的密鑰進行如下的置換。(去掉校驗位,密鑰的實際長度是56位。置換后的
        ;第一位是原密鑰的第57位,第二位是原第49位,第五十六位就是原來密鑰的第4位。)
        # 古怪的置換,哪位大哥能寫出算式?
        # 好象是分成兩部
        # for(j=57;j<64;j++)
        # {
        # for(i=j;i<0;i-=8)
        # {
        # if(k=28)
        # break;
        # c[k]=i;
        # k++;
        # }
        # 這是前28位,不知道對不對?請指正。


        Permuted Choice 1 (PC-1)

        57 49 41 33 25 179
         1 58 50 42 34 26 18
        102 59 51 43 35 27
        19 113 60 52 44 36
        63 55 47 39 31 23 15
         7 62 54 46 38 30 22
        146 61 53 45 37 29
        21 135 28 20 124

        1.2.2Split the permuted key into two halves. The first 28 bits are
        called C[0] and the last 28 bits are called D[0].
        ;把置換后的密鑰分為C[0] 和D[0]兩部分,各28位。

        1.2.3Calculate the 16 subkeys. Start with i = 1.
        ;計算16個子密鑰,從i=1開始。

        1.2.3.1Perform one or two circular left shifts on both C[i-1] and
        D[i-1] to get C[i] and D[i], respectively. The number of shifts per
        iteration are given in the table below.
        ;分別對C[i-1]和D[i-1]進行左移一到兩位的位移操作,得到C[i]和D[i]。每次
        ;位移數目如下:
        # 共16次

        Iteration # 123456789 10 11 12 13 14 15 16
        Left Shifts 1122222212222221

        1.2.3.2Permute the concatenation C[i]D[i] as indicated below. This
        will yield K[i], which is 48 bits long.
        ;如下表,改變C[i]和D[i]的排列,得到48位長的k[i]。
        # 不懂 :(
        # 是不是丟掉了某些位?

        Permuted Choice 2 (PC-2)

         14 17 11 2415
        3 28 156 21 10
         23 19 124 268
         167 27 20 132
         41 52 31 37 47 55
         30 40 51 45 33 48
         44 49 39 56 34 53
         46 42 50 36 29 32

        1.2.3.3Loop back to 1.2.3.1 until K[16] has been calculated.
        ;重復 1.2.3.1 開始的過程,算出16個字密鑰。

        2Process a 64-bit data block.
        ;處理一個64位的數據塊。

        2.1Get a 64-bit data block. If the block is shorter than 64 bits, it
        should be padded as appropriate for the application.
        ;獲取一個64位的數據塊。如果數據塊不到64位,就補足64位。
        # 可能是用0補吧。

        2.2Perform the following permutation on the data block.
        ;對數據塊進行如下置換。
        # 又是分成兩部分進行,先是偶數位。
        # 比較簡單,算式就不寫了。

        Initial Permutation (IP)

        58 50 42 34 26 18 102
        60 52 44 36 28 20 124
        62 54 46 38 30 22 146
        64 56 48 40 32 24 168
        57 49 41 33 25 1791
        59 51 43 35 27 19 113
        61 53 45 37 29 21 135
        63 55 47 39 31 23 157

        2.3Split the block into two halves. The first 32 bits are called L[0],
        and the last 32 bits are called R[0].
        ;將數據塊平分為L[0]和R[0]兩部分。

        2.4Apply the 16 subkeys to the data block. Start with i = 1.
        ;從i=1開始,用16個子密鑰對數據塊進行加密。

        2.4.1Expand the 32-bit R[i-1] into 48 bits according to the
        bit-selection function below.
        ;將數據塊的后32位R[i-1]以下面規則進行擴展。
        # 不會寫算式。:(
         Expansion (E)

         3212345
        456789
        89 10 11 12 13
         12 13 14 15 16 17
         16 17 18 19 20 21
         20 21 22 23 24 25
         24 25 26 27 28 29
         28 29 30 31 321

        2.4.2Exclusive-or E(R[i-1]) with K[i].
        ;用K[i]對E(R[i-1])進行異或操作。

        2.4.3Break E(R[i-1]) xor K[i] into eight 6-bit blocks. Bits 1-6 are
        B[1], bits 7-12 are B[2], and so on with bits 43-48 being B[8].
        ;將上一步的操作結果分成8塊,每塊6位,命名為B[1]到B[8]。


        2.4.4Substitute the values found in the S-boxes for all B[j]. Start
        with j = 1. All values in the S-boxes should be considered 4 bits wide.
        ;把所有的B[j]在S框中進行置換,S框中所有的值的寬(長)度應是4位。
        # 不懂!!! :(

        2.4.4.1Take the 1st and 6th bits of B[j] together as a 2-bit value 
        (call it m) indicating the row in S[j] to look in for the substitution.
        ;把B[j]中的第一位和第六位命名為m,表示S[j]在置換時的行。

        2.4.4.2Take the 2nd through 5th bits of B[j] together as a 4-bit
        value (call it n) indicating the column in S[j] to find the substitution.
        ;把B[j]二到五位命名為n,表示S[j]在置換時的列。

        2.4.4.3Replace B[j] with S[j][m][n].
        ;用S[j][m][n]置換B[j]。

         Substitution Box 1 (S[1])

        144 1312 15 1183 106 125907
         0 1574 142 131 106 12 119538
         41 148 1362 11 15 12973 1050
        15 128249175 113 14 1006 13

        S[2]

        1518 146 1134972 13 1205 10
         3 1347 1528 14 1201 1069 115
         0 147 11 104 13158 126932 15
        138 1013 1542 1167 1205 149

        S[3]

        1009 1463 1551 13 127 11428
        13709346 10285 14 12 11 151
        136498 1530 1112 125 10 147
         1 10 13069874 15 143 1152 12

        S[4]

         7 13 143069 101285 11 124 15
        138 1156 1503472 121 10 149
        10690 12 117 13 1513 145284
         3 1506 101 138945 11 1272 14

        S[5]

         2 12417 10 116853 15 130 149
        14 112 1247 13150 15 103986
         421 11 10 1378 159 125630 14
        118 1271 142 136 1509 10453

        S[6]

        121 10 1592680 1334 1475 11
        10 15427 129561 13 140 1138
         9 14 15528 123704 101 13 116
         432 1295 15 10 11 1417608 13

        S[7]

         4 112 14 1508 133 12975 1061
        130 117491 10 1435 122 1586
         14 11 13 1237 14 10 15680592
         6 11 13814 107950 15 1423 12

        S[8]

        132846 15 111 1093 1450 127
         1 15 138 10374 1256 110 1492
         7 11419 12 14206 10 13 15358
         21 1474 108 13 15 1290356 11

        2.4.4.4Loop back to 2.4.4.1 until all 8 blocks have been replaced.
        ;重復2.4.4.1開始的步驟,直至8個數據塊都被置換。

        2.4.5Permute the concatenation of B[1] through B[8] as indicated below.
        ;以下面的方法改變B[1]到B[8]的順序 。

         Permutation P

        167 20 21
        29 12 28 17
         1 15 23 26
         5 18 31 10
         28 24 14
        32 2739
        19 13 306
        22 114 25

        2.4.6Exclusive-or the resulting value with L[i-1]. Thus, all together,
        your R[i] = L[i-1] xor P(S[1](B[1])...S[8](B[8])), where B[j] is a 6-bit 
        block of E(R[i-1]) xor K[i]. (The function for R[i] is written as, R[i] =
        L[i-1] xor f(R[i-1], K[i]).)
        ;用L[i-1]對上一步的結果進行異或操作。如此就有以下結果:R[i] = L[i-1] xor ;

        P(S[1](B[1])...S[8](B[8]))。這里,B[j]是六位的數據塊,它是E(R[i-1]) xor
        ;K[i]的結果。(R[i]的函數可以寫成R[i] = L[i-1] xor f(R[i-1], K[i])。)

        2.4.7L[i] = R[i-1].
        ;L[i] = R[i-1].

        2.4.8Loop back to 2.4.1 until K[16] has been applied.
        ;重復2.4.1開始的步驟,直至所有的子密鑰都被使用過。
        # 就是再重復15次,每次使用不同的子密鑰。

        2.5Perform the following permutation on the block R[16]L[16].
        ;對R[16]L[16]進行如下的置換。

         Final Permutation (IP**-1)

        408 48 16 56 24 64 32
        397 47 15 55 23 63 31
        386 46 14 54 22 62 30
        375 45 13 53 21 61 29
        364 44 12 52 20 60 28
        353 43 11 51 19 59 27
        342 42 10 50 18 58 26
        331 419 49 17 57 25


        This has been a description of how to use the DES algorithm to encrypt
        one 64-bit block. To decrypt, use the same process, but just use the keys
        K[i] in reverse order. That is, instead of applying K[1] for the first
        iteration, apply K[16], and then K[15] for the second, on down to K[1].
        ;以上就是怎樣用DES算法對一個64位的數據塊進行加密的過程。至于解密,只需要
        ;在以上過程中把子密鑰的順序倒過來用就可以了。也就是說,在加密時用子密鑰
        ;K[1],在解密過程中就用K[16];在加密時用子密鑰K[2],在解密過程中就用K[12]。


        Summaries:
        ;摘要
        # 以下是生成子密鑰,加密和解密的公式化敘述。

        Key schedule:
        C[0]D[0] = PC1(key)
        for 1 <= i <= 16
         C[i] = LS[i](C[i-1])
         D[i] = LS[i](D[i-1])
         K[i] = PC2(C[i]D[i])

        Encipherment:
        L[0]R[0] = IP(plain block)
        for 1 <= i <= 16
         L[i] = R[i-1]
         R[i] = L[i-1] xor f(R[i-1], K[i])
        cipher block = FP(R[16]L[16])

        Decipherment:
        R[16]L[16] = IP(cipher block)
        for 1 <= i <= 16
         R[i-1] = L[i]
         L[i-1] = R[i] xor f(L[i], K[i])
        plain block = FP(L[0]R[0])


        To encrypt or decrypt more than 64 bits there are four official modes
        (defined in FIPS PUB 81). One is to go through the above-described
        process for each block in succession. This is called Electronic Codebook
        (ECB) mode. A stronger method is to exclusive-or each plaintext block
        with the preceding ciphertext block prior to encryption. (The first
        block is exclusive-or'ed with a secret 64-bit initialization vector
        (IV).) This is called Cipher Block Chaining (CBC) mode. The other two
        modes are Output Feedback (OFB) and Cipher Feedback (CFB).
        ;對超過64位的加密和解密,(美國)聯邦信息處理標準 PUB 81 中定有四種方法。
        ;一種是連續的對每個數據塊進行上述操作。這種方法被稱 ECB mode。另一種更
        ;高強度的方法是在加密前,用前述的密文塊對明文塊進行異或操作。
        # 括號里那句話不懂 :(
        ;這種方法被稱為 CBC mode。還有兩種方法是 OFB mode 和 CFB mode。


        When it comes to padding the data block, there are several options. One
        is to simply append zeros. Two suggested by FIPS PUB 81 are, if the data
        is binary data, fill up the block with bits that are the opposite of the
        last bit of data, or, if the data is ASCII data, fill up the block with
        random bytes and put the ASCII character for the number of pad bytes in
        the last byte of the block. Another technique is to pad the block with
        random bytes and in the last 3 bits store the original number of data bytes.
        ;在填充數據塊時(還記不記得,當數據塊不足64位時要進行填充),有以下幾種
        ;選擇:一種就是填0。第二種是被(美國)聯邦信息處理標準 PUB 81所建議的,如
        ;果數據是二進制的,就填入和數據位最后一位相反的數;如果數據塊是ASCII碼,
        ;就填入隨機字節,并且將填充數目寫入最后一個字節。另一種技術就是填入隨機
        ;字節,并且將最后原數據字節數寫入最后的三位。(注意:是位,bit)

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