Modified Huffman Algorithm for Image Encoding and Decoding
نویسندگان
چکیده
Lossless compression of a progression of symbols is a decisive part of data and signal compression. Huffman coding is lossless in nature; it is also generally utilized in lossy compression as the eventual step after decomposition and quantization of a signal. In signal compression, the disintegration and quantization part seldom manages to harvest a progression of completely autonomous symbols. Here we present a schema giving prominent results than forthright Huffman coding by exploiting this fact. We cleft the inceptive symbol sequence into two arrangements in such a way that the symbol statistics are, sanguinely, different for the two possessions. Sole Huffman coding for each of these disposition will reduce the average bit rate. This split is done recursively for each arrangement until the cost league with the split is larger than the attainment. Assay was done on distinct signals. The harvest using the cleft schema was a bit rate devaluation of ordinarily besides than 10% compared to forthright Huffman coding, and 015% surpassing than JPEG-like Huffman coding, inimitable at low bit rates.
منابع مشابه
فشرده سازی اطلاعات متغیر با زمان با استفاده از کد هافمن
Abstract: In this paper, we fit a function on probability density curve representing an information stream using artificial neural network . This methodology result is a specific function which represent a memorize able probability density curve . we then use the resulting function for information compression by Huffman algorithm . the difference between the proposed me then with the general me...
متن کاملA Novel Patch-Based Digital Signature
In this paper a new patch-based digital signature (DS) is proposed. The proposed approach similar to steganography methods hides the secure message in a host image. However, it uses a patch-based key to encode/decode the data like cryptography approaches. Both the host image and key patches are randomly initialized. The proposed approach consists of encoding and decoding algorithms. The encodin...
متن کاملLossless Image Compression and Decompression Using Huffman Coding
This paper propose a novel Image compression based on the Huffman encoding and decoding technique. Image files contain some redundant and inappropriate information. Image compression addresses the problem of reducing the amount of data required to represent an image. Huffman encoding and decoding is very easy to implement and it reduce the complexity of memory. Major goal of this paper is to pr...
متن کاملEfficient Representation and Decoding of Static Huffman Code Tables in a Very Low Bit Rate Environment
The lossless entropy coding used in many image coding schemes often is overlooked as most research is based around the lossy stages of image compression. This paper examines the relative merits of using static Huffman coding with a compact optimal table verses more sophisticated adaptive arithmetic methods. For very low bit rate image compression, the computationally simple Huffman method is sh...
متن کاملSPIHT Algorithm with Huffman Encoding for Image Compression and Quality Improvement over MIMO OFDM Channel
In this paper, Compression and improving the Quality of images during the transmission using SPIHT algorithm combined with Huffman encoding over OFDM channel has been proposed. Initially decompose the image in to different level, the compressed coefficients are arranged in descending order of priority and mapped over the channels. The coefficients with lower importance level, which are likely t...
متن کاملA Novel Technique for Image Steganography Based on DWT and Huffman Encoding
Image steganography is the art of hiding information into a cover image. This paper presents a novel technique for Image steganography based on DWT, where DWT is used to transform original image (cover image) from spatial domain to frequency domain. Firstly two dimensional Discrete Wavelet Transform (2-D DWT) is performed on a gray level cover image of size M × N and Huffman encoding is perform...
متن کامل