1. 在 P.3 提到 Tinsley 的年度報告中有介紹一種關於 Jsteg 的攻擊方法。其實, Tinsley 另外還提出 j1, j2 兩個新嵌入法。
Related to this work is Final Year Project of Tinsley on Steganography and JPEG Compression. He describes statistical attacks applied to Jsteg using a different statistical model.2. P.8 說明為什麼提出來的 Visual Attack 無法運用在破解 Jsteg。
Jsteg - embedding in a transformed domain. Jsteg embeds in JPEG images. In JPEG images, the image content is transformed into frequency coefficients to achieve storage as compact as possible. There is no visual attack in the sense presented here, because one steganographic bit influences up to 256 pixels.3. P.12 最後, 運用作者所提出來的 Chi-Square Attack, 就可以成功破解 Jsteg。
Jsteg - embedding in a transformed domain. As already noted in Sect. 3, visual attacks do not work concerning Jsteg. Since Jsteg (as EzStego) embeds bits continuously, we use the former presentation of Fig. 16 in Fig 17, Fig. 18 and Fig. 19. The show that our statistical test is quite effective concerning Jsteg as well.
Andreas Westfeld 在 IHW01 的論文 "F5 - A Steganographic Algorithm High Capacity Despite Better Steganalysis" , 也有一整個章節在介紹 Jsteg, Figure 4 甚至將 C 的程式碼給貼出來, 最後, Westfeld 還自己在 IHW99 提出來 Chi-Square Attack 來說明 Jsteg 是不夠安全的。對了, 值得一提的是在判斷 DCT 係數不等於 0 或 1 的方法, Westfeld 的 C 程式是這樣寫的 if ((inval & 1) != inval), inval 就是 DCT 係數, ( inval & 1 ) 是用 bitwise operator & 將 LSB 前面的 bits 通通設為 0 了, 如果這樣做之後, inval 的值仍然沒有改變, 表示一定等於 0 或 1。一般簡單又明瞭的寫法是 if (( inval !=0)||(inval!=1)), 大家可以比較參考一下。
This algorithm made by Derek Upham serves as a starting point for the contemplation here, because it is resistant against the visual attacks presented in [5], and nevertheless offers an admirable capacity for steganographic messages (e. g., 12.8 % of the steganogram’s size). After quantisation, Jsteg replaces the least significant bits (LSB) of the frequency coefficients by the secret message. The embedding mechanism skips all coefficients with the values 0 or 1. Fig. 4 shows Derek Upham’s embedding function of Jsteg in C source code.
However, the statistical attack [5] on Jsteg reliably discovers the existence of embedded messages, because Jsteg replaces bits and, thus, it introduces a dependency between the value’s frequency of occurrence, that only differ in this bit position (here: LSB). Jsteg influences pairs of the coefficient’s frequency of occurrence, as Fig. 5 shows.
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