2014
DOI: 10.48550/arxiv.1405.6147
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Jpeg Image Compression Using Discrete Cosine Transform - A Survey

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Cited by 7 publications
(7 citation statements)
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“…Following it is showed a figure that represent various applications of a DCT on image: In Figure 1 it is possible see the differences of compressed images, the first image is the raw, the second has a 8 coefficients of compression and the last image has 64 coefficients of compression, more coefficients increase the percentage of compression and automatically increments the losing of information. Overtime are combined these two family but with minimal final result [7]. Any method explained till now has been developed in particular for images, after we introduce how to configure and use Re-Pair algorithm on images [8].…”
Section: Lossy Compression Methodsmentioning
confidence: 99%
“…Following it is showed a figure that represent various applications of a DCT on image: In Figure 1 it is possible see the differences of compressed images, the first image is the raw, the second has a 8 coefficients of compression and the last image has 64 coefficients of compression, more coefficients increase the percentage of compression and automatically increments the losing of information. Overtime are combined these two family but with minimal final result [7]. Any method explained till now has been developed in particular for images, after we introduce how to configure and use Re-Pair algorithm on images [8].…”
Section: Lossy Compression Methodsmentioning
confidence: 99%
“…At receiver, the reverse process is done according to Eq. 4, where F(U, V) and Q(U, V) represent the coefficient of frequency and quantization matrixes, respectively [19].…”
Section: Quantizationmentioning
confidence: 99%
“…One way to do convert pixel intensities to said representation is using the Discrete Cosine Transform (DCT). The DCT is an orthogonal linear mapping from the pixel domain to the frequency domain, DCT : x ∈ R ↦ → z ∈ R , and IDCT is its inverse [9,10]. Given a natural image x, DCT transforms the image into a representation in the frequency domain z = DCT(x) and IDCT transforms this representation back into the pixel domain x = IDCT(z).…”
Section: Images In the Frequency Domainmentioning
confidence: 99%
“…Given a natural image x, DCT transforms the image into a representation in the frequency domain z = DCT(x) and IDCT transforms this representation back into the pixel domain x = IDCT(z). We chose the DCT to transform perturbations into the frequency domain because it reduces distortions near the image boundary [9] better than the discrete Fourier transform does [10].…”
Section: Images In the Frequency Domainmentioning
confidence: 99%