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Audio Compression - George Mason University

    http://mason.gmu.edu/~treid5/Math447/Compression/#:~:text=When%20MDCT%20audio%20comprssion%20is%20used%20on%20pure,follow%20the%20qualitative%20pattern%20of%20the%20distorted%20sound.
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AUDIO COMPRESSION USING MODIFIED DISCRETE COSINE …

    https://www.mp3-tech.org/programmer/docs/jacaba_main.pdf
    form (MDCT) to audio compression, specifically the MP3 standard. MDCT plays a very important role in perceptual audio coding. We also discuss all of the four primary parts of the compression process, namely the filterbank, psychoacoustics, quantization, and bitstream formatting. The use of MDCT in the output of the fil-

The Use of FFT and MDCT in MP3 Audio Compression

    https://www.math.utah.edu/~gustafso/s2012/2270/web-projects/Guckert-audio-compression-svd-mdct-MP3.pdf
    The MDCT in MP3 Encoding Cont. The MDCT performs a series of inner products between the input data x(n), and the analysis filter h k (n). This eliminates the blocking artifacts that would cause a problem during the reconstruction of the sample. The inverse MDCT reconstructs the samples without the blocking artifacts. x(n)=∑ k=0 M−1 [X(k)hk (n)+X

[PDF] AUDIO COMPRESSION USING MODIFIED DISCRETE …

    https://www.semanticscholar.org/paper/AUDIO-COMPRESSION-USING-MODIFIED-DISCRETE-COSINE-Jacaba/2dc87fffeba5300a2f91a82d2df696df6850c945
    MDCT plays a very important role in perceptual audio coding. We also discuss all of the four primary parts of the compression process, namely the filterbank, psychoacoustics, quantization, and bitstream formatting. The use of MDCT in the output of the filterbank and in psychoacoustics will be described in detail. Furthermore, we present the…

Audio Compression - George Mason University

    http://mason.gmu.edu/~treid5/Math447/Compression/
    The type of cosine transform used in audio compression is a modified version of the version 4 discrete cosine transform. The transform matrix for this modified discrete cosine transform (MDCT) is given by: \[M_{i,j} = \sqrt{\frac{2}{n}} \cos \left( \frac{(i+1/2)(j+n/2+1/2)\pi }{n} \right). \] The transform matrix is a \(n \times 2n \) sized matrix.

Audio Compression Based on Discrete Cosine Transform, Run ...

    http://www.ijeit.com/Vol%204/Issue%201/IJEIT1412201407_08.pdf
    transform (MDCT) to audio compression, specifically the MP3 standard. MDCT plays a very important role in perceptual audio coding [4]. Wang and Vilermo compared the use of Modified Discrete Cosine Transform (MDCT) in audio coding and error concealment with the perspective Fourier frequency analysis [5].

Fourier-Based Audio Compression

    https://sigproc.mit.edu/_static/spring19/lectures/lec12b.pdf
    MDCT The biggest issue with the last scheme was artifacts at the frame boundaries. Many modern audio compression schemes (MP3, AAC, WMA, Vor-bis,...) don’t use the DCT directly, but rather a related transform called the MDCT (Modi ed Discrete Cosine Transform), which mit-igates these issues. This is a lapped transform: 2N time-domain samples turn into N

Sound & Music Computing Lab

    https://smcnus.comp.nus.edu.sg/wp-content/uploads/papers/1.Audio_and_Music_Analysis_and_Retrieval/2000_On_the_Relationship_Between_MDCT_SDFT_and_DFT.pdf
    Modified Discrete Cosine Transform (MDCT) has emerged as a dominant time-frequency decomposition method in high quality audio compression. The MDCT is a special case of the Lapped Transforms (LTs) with 50% overlap. This paper establishes the relationship between the MDCT and Shifted Discrete Fourier Transform (SDFT). The analysis provides insight into the

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