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A Multi-Path Based Embedding Scheme at Perfect Maze


Affiliations
1 Lecturer, Department of Computer Science and Engineering at Bangamata Sheikh Fojilatunnesa Mujib Science & Technology University, Jamalpur - 2012, Bangladesh
2 Associate Professor, Department of Computer Science and Engineering at Jatiya Kabi Kazi Nazrul Islam University, Mymensingh - 2220, Bangladesh
3 Professor, Department of Computer Science and Engineering of Jatiya Kabi Kazi Nazrul Islam University, Mymensingh - 2220, Bangladesh

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Steganography is a process of hiding data in a media, e.g., image, audio, video, etc. There are lots of areas where steganography can be used. Many researchers are devoting their valuable efforts to hide messages before sending them to a destination through maze-based steganography. However, maze-based steganography has the drawback of reducing embedding capacity. Another problem of maze application at embedding is the imperfection of its solution paths. Imperfect paths are not used for embedding by the maze. That is why while selecting multiple paths, the process of Niwayama et al. in 2010 prunes many paths considering their overlapping or crossing affairs with other ones. In this paper, a solution to those stated problems of Niwayama et al. is outlined and successful results found are demonstrated here too. First, an imperfect maze is tried to be changed virtually to a perfect maze. Then solution paths from start to end are generated. While generating solution paths, the longest path among them is considered to cross or join a point along their pathways. Therefore, one path among those imperfect paths is considered embedded at and extraction was not employed by any earlier proposal, so far we know. Contribution to the stated research area will increase the embedding capacity. For measuring the longest path, the tie is broken by comparing x coordinates and then, if required, y coordinates. The illustrated result in the result analysis section details the justification of our claim.

Keywords

Steganography.
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  • A Multi-Path Based Embedding Scheme at Perfect Maze

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Authors

Sujit Roy
Lecturer, Department of Computer Science and Engineering at Bangamata Sheikh Fojilatunnesa Mujib Science & Technology University, Jamalpur - 2012, Bangladesh
Subrata Kumar Das
Associate Professor, Department of Computer Science and Engineering at Jatiya Kabi Kazi Nazrul Islam University, Mymensingh - 2220, Bangladesh
A. H. M. Kamal
Professor, Department of Computer Science and Engineering of Jatiya Kabi Kazi Nazrul Islam University, Mymensingh - 2220, Bangladesh

Abstract


Steganography is a process of hiding data in a media, e.g., image, audio, video, etc. There are lots of areas where steganography can be used. Many researchers are devoting their valuable efforts to hide messages before sending them to a destination through maze-based steganography. However, maze-based steganography has the drawback of reducing embedding capacity. Another problem of maze application at embedding is the imperfection of its solution paths. Imperfect paths are not used for embedding by the maze. That is why while selecting multiple paths, the process of Niwayama et al. in 2010 prunes many paths considering their overlapping or crossing affairs with other ones. In this paper, a solution to those stated problems of Niwayama et al. is outlined and successful results found are demonstrated here too. First, an imperfect maze is tried to be changed virtually to a perfect maze. Then solution paths from start to end are generated. While generating solution paths, the longest path among them is considered to cross or join a point along their pathways. Therefore, one path among those imperfect paths is considered embedded at and extraction was not employed by any earlier proposal, so far we know. Contribution to the stated research area will increase the embedding capacity. For measuring the longest path, the tie is broken by comparing x coordinates and then, if required, y coordinates. The illustrated result in the result analysis section details the justification of our claim.

Keywords


Steganography.

References





DOI: https://doi.org/10.17010/ijcs%2F2022%2Fv7%2Fi1%2F168954