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Author: p | 2025-04-25
Chebyshev Distortion Circuit Diagram: Chebyshev Distortion in the Lab: Here is the Chebyshev Distortion test signal running into the Chebyshev Distortion at a peak level of around -150mV. The low gain switch is in the lower position. Chebyshev Distortion In Audio Form: Here is a track recorded with the Chebyshev Distortion
Chebyshev Distortion 1430 - Download, Screenshots
These eighth note (quaver) beats per bar.See also bar, rhythm. transpose / transpositionThe musical process of transposition, transposing (verb) a melody or soundmeans changing all of its pitches from one pitch level to another. Atransposition (noun) refers to an instance of a melody at a particular pitchlevel. Chromatic transposition is performed by shifting all pitches upor down by the same interval. The interval may be expressed in semitones or(for microtonal transpositions) in cents. Diatonic transposition movespitches by scale degree rather than chromatic interval -- resulting in a melodywhich is in the same key as the untransposed original.Further reading: instantaneous signal to initiate an action. In sound synthesis this couldmean to cause an envelope to begin, or to cause a sound to be played. Unlike amusical note, which has a start, a duration and an end, a trigger is aninstantaneous event. waveshapingA sound synthesis technique where an input waveform is warped or bent bysubjecting it to a waveshaping function which specifies for each inputlevel a corresponding output level. Waveshaping is a form of distortion whichalways adds additional harmonics to a sound. Methods for computing wave shapingfunctions exist which allow exact specification of the added harmonics given acertain input (for example the Chebyshev waveshaping technique used inAudioMulch's Shaper supports specifying output harmonics for a sine waveinput). Like distortion, waveshaping is a nonlinear process which means thesonic results can be highly dependent on the nature and loudness of the inputsound. white noiseA type of noise which on average contains equal energy at allfrequencies.Further Chebyshev Distortion Circuit Diagram: Chebyshev Distortion in the Lab: Here is the Chebyshev Distortion test signal running into the Chebyshev Distortion at a peak level of around -150mV. The low gain switch is in the lower position. Chebyshev Distortion In Audio Form: Here is a track recorded with the Chebyshev Distortion Spectral Disturbtion Burns - Multiband Chebyshev Distortion coming August 12th! spectraldisturbtion chebyshev distortion Which \(C\) is the classification number, \({x}_{i}\) is the output of the \({i}^{th}\) node and \({L}_{i}\) is the probability of the \({i}^{th}\) node.In our zero-watermark approach, we use the VGG19 network architecture shown in Fig. 1. The feature map was extracted using the second layer's output, as depicted in Fig. 1.Fig. 1The VGG19 network architecture utilized to extract the feature mapFull size image2.2 Chebyshev map with a two-dimensional logistic adjustmentThe logistic map is described as follows:$${u}_{i+1}=\alpha {u}_{i}(1-{u}_{i}),$$ (4) where \({u}_{i}\in \left[0, 1\right]\) and \(\alpha \in [0, 4]\). The Logistic map behaves chaotically when \(\alpha \in (3.569945972, ..., 4]\).The Chebyshev map is a one-parameter chaotic low-dimensional system. This chaotic map's mathematical expression is given in Eq. (5).$${u}_{i+1}=cos \left(\mu {cos}^{-1}\left({u}_{i}\right) \right),$$ (5) where \(\mu\) is the Chebyshev map's control parameter, and when \(\mu\) is larger than one, this map begins to display chaotic behavior. The mathematical expression of the 2D-LACM is given in [27] as follows:$$\left\{\begin{array}{c}{u}_{i+1}=\pi {e}^{(\beta \times {u}_{i}\times \left(1-{u}_{i}\right)+{v}_{i})}{cos}^{-1}\left({u}_{i}\right) mod 1,\\ {v}_{i+1}=\pi {e}^{(\beta \times {v}_{i}\times \left(1-{v}_{i}\right)+{u}_{i+1})}{cos}^{-1}\left({v}_{i}\right) mod 1.\end{array}\right.$$ (6) In Eq. (6), \(\beta\) is the enhanced chaotic map's control parameter, which corresponds to the range [0, 4]. To improve the security of zero-watermarking, three chaotic sequences created by 2D-LACM are employed in this study to encrypt the watermark and scramble the binary feature sequences. To produce chaotic sequences, the secret key refers to the starting states (\({u}_{0}, {v}_{0})\) and parameter \(\beta\) of 2D-LACM.3 Zero-watermarking algorithm for color imageThe suggested technique is divided into two stages: generation of zero-watermarks and verification. The objective of zero-watermark generation is to utilize the essential features of the host image to produce a zero-watermark, and the goal of zero-watermark verification is to authenticate the original image's copyright. First, we discuss the encryption of the watermark in the proposed algorithm before describing the two steps in detail.3.1 2D-LACM based encryptionThe architecture for applying 2D-LACM in the proposed approach is depicted in Fig. 2. Encryption of a watermark (seen in the bottom portion of Fig. 2) randomly confuses the coordinates of a pixel and modifies a binary watermark image's bit values using bit operation diffusion and pixel-level scrambling. The process for encryption of the watermark via 2D-LACM is as follows, assuming the watermark \(W\) is \(P\times Q\) in size: (1) The chaotic system (6) is performed for \(P\times Q\) iterations using the secret keys \(S{K}_{1}=({u}_{0}^{1},{v}_{0}^{1}, {\beta }^{1})\) and obtain \(P\times Q\) values of \({v}_{i+1}\). (2) It is possible to generate a chaotic decimal sequence \(C{S}_{1}\) of length \(P\times Q\). Similarly, the chaotic decimal sequences \(C{S}_{2}\) and \({CS}_{3}\) are constructed using \(S{K}_{2}=({u}_{0}^{2},{v}_{0}^{2}, {\beta }^{2})\) and \(S{K}_{3}=\left({u}_{0}^{3},{v}_{0}^{3}, {\beta }^{3}\right).\) (3) According to the following equation, the chaotic sequence in decimal representation \(C{S}_{2}\) is turned into a binarized chaotic sequence.$${CS}_{2}\left(i\right)=\{1, when\,Comments
These eighth note (quaver) beats per bar.See also bar, rhythm. transpose / transpositionThe musical process of transposition, transposing (verb) a melody or soundmeans changing all of its pitches from one pitch level to another. Atransposition (noun) refers to an instance of a melody at a particular pitchlevel. Chromatic transposition is performed by shifting all pitches upor down by the same interval. The interval may be expressed in semitones or(for microtonal transpositions) in cents. Diatonic transposition movespitches by scale degree rather than chromatic interval -- resulting in a melodywhich is in the same key as the untransposed original.Further reading: instantaneous signal to initiate an action. In sound synthesis this couldmean to cause an envelope to begin, or to cause a sound to be played. Unlike amusical note, which has a start, a duration and an end, a trigger is aninstantaneous event. waveshapingA sound synthesis technique where an input waveform is warped or bent bysubjecting it to a waveshaping function which specifies for each inputlevel a corresponding output level. Waveshaping is a form of distortion whichalways adds additional harmonics to a sound. Methods for computing wave shapingfunctions exist which allow exact specification of the added harmonics given acertain input (for example the Chebyshev waveshaping technique used inAudioMulch's Shaper supports specifying output harmonics for a sine waveinput). Like distortion, waveshaping is a nonlinear process which means thesonic results can be highly dependent on the nature and loudness of the inputsound. white noiseA type of noise which on average contains equal energy at allfrequencies.Further
2025-04-16Which \(C\) is the classification number, \({x}_{i}\) is the output of the \({i}^{th}\) node and \({L}_{i}\) is the probability of the \({i}^{th}\) node.In our zero-watermark approach, we use the VGG19 network architecture shown in Fig. 1. The feature map was extracted using the second layer's output, as depicted in Fig. 1.Fig. 1The VGG19 network architecture utilized to extract the feature mapFull size image2.2 Chebyshev map with a two-dimensional logistic adjustmentThe logistic map is described as follows:$${u}_{i+1}=\alpha {u}_{i}(1-{u}_{i}),$$ (4) where \({u}_{i}\in \left[0, 1\right]\) and \(\alpha \in [0, 4]\). The Logistic map behaves chaotically when \(\alpha \in (3.569945972, ..., 4]\).The Chebyshev map is a one-parameter chaotic low-dimensional system. This chaotic map's mathematical expression is given in Eq. (5).$${u}_{i+1}=cos \left(\mu {cos}^{-1}\left({u}_{i}\right) \right),$$ (5) where \(\mu\) is the Chebyshev map's control parameter, and when \(\mu\) is larger than one, this map begins to display chaotic behavior. The mathematical expression of the 2D-LACM is given in [27] as follows:$$\left\{\begin{array}{c}{u}_{i+1}=\pi {e}^{(\beta \times {u}_{i}\times \left(1-{u}_{i}\right)+{v}_{i})}{cos}^{-1}\left({u}_{i}\right) mod 1,\\ {v}_{i+1}=\pi {e}^{(\beta \times {v}_{i}\times \left(1-{v}_{i}\right)+{u}_{i+1})}{cos}^{-1}\left({v}_{i}\right) mod 1.\end{array}\right.$$ (6) In Eq. (6), \(\beta\) is the enhanced chaotic map's control parameter, which corresponds to the range [0, 4]. To improve the security of zero-watermarking, three chaotic sequences created by 2D-LACM are employed in this study to encrypt the watermark and scramble the binary feature sequences. To produce chaotic sequences, the secret key refers to the starting states (\({u}_{0}, {v}_{0})\) and parameter \(\beta\) of 2D-LACM.3 Zero-watermarking algorithm for color imageThe suggested technique is divided into two stages: generation of zero-watermarks and verification. The objective of zero-watermark generation is to utilize the essential features of the host image to produce a zero-watermark, and the goal of zero-watermark verification is to authenticate the original image's copyright. First, we discuss the encryption of the watermark in the proposed algorithm before describing the two steps in detail.3.1 2D-LACM based encryptionThe architecture for applying 2D-LACM in the proposed approach is depicted in Fig. 2. Encryption of a watermark (seen in the bottom portion of Fig. 2) randomly confuses the coordinates of a pixel and modifies a binary watermark image's bit values using bit operation diffusion and pixel-level scrambling. The process for encryption of the watermark via 2D-LACM is as follows, assuming the watermark \(W\) is \(P\times Q\) in size: (1) The chaotic system (6) is performed for \(P\times Q\) iterations using the secret keys \(S{K}_{1}=({u}_{0}^{1},{v}_{0}^{1}, {\beta }^{1})\) and obtain \(P\times Q\) values of \({v}_{i+1}\). (2) It is possible to generate a chaotic decimal sequence \(C{S}_{1}\) of length \(P\times Q\). Similarly, the chaotic decimal sequences \(C{S}_{2}\) and \({CS}_{3}\) are constructed using \(S{K}_{2}=({u}_{0}^{2},{v}_{0}^{2}, {\beta }^{2})\) and \(S{K}_{3}=\left({u}_{0}^{3},{v}_{0}^{3}, {\beta }^{3}\right).\) (3) According to the following equation, the chaotic sequence in decimal representation \(C{S}_{2}\) is turned into a binarized chaotic sequence.$${CS}_{2}\left(i\right)=\{1, when\,
2025-04-02Tone2 Audio has updated their synthesizer workstation Electra to v2.7. The update to v2.7 is a major update, which is available for free. It includes new synthesis modes, many additional effects, enhanced sound, improved performance and lots of new features. Electra 2.7 is downward compatible with all previous versions. All existing song projects and patches can be loaded without any further steps necessary. They will benefit from the enhanced sound quality. Download link (free demo and update): tone2.com/download Product page, mp3 demos and info: tone2.com/electra2 New features: New effect 'Hyper Unison' which stacks 3,5,7 or 9 voices. New effect 'Haas Effect' which creates the impression of positioning a sound source. New triangular waveshaper 'ShapTri' for the distortion section. New asymmetric waveshaper 'ShapAsy' for the distortion section. New pulsed waveshaper 'ShapPul' for the distortion section. New warping waveshaper 'ShapWar' for the distortion section. New asymmetric waveshaper 'ShapHal' for the distortion section. New zapping waveshaper 'ShapZap' for the distortion section. New symmetric waveshaper 'ShapSym' for the distortion section. New distortion type 'Selfsync' which creates a sub-harmonic sound. New distortion type 'Degrade' which adds mirror-frequencies to the signal. New distortion type 'Noise' which mixes white noise with the signal. New distortion type 'NoiseRM' which ring-modulates the signal with noise. New distortion type 'Scream' with fractal feedback. Added support for *.sfz files. They can be imported with the FILE menu. New sample-oscillator-effect: 'Rectify' distorts a sample. New sample-oscillator-effect: 'Noisify 2' destroys a sample. New sample-oscillator-effect: 'Invert' changes the phase of a sample by 180 degrees. New sample-oscillator-effect: 'Fold' flips the negative amplitude of a sample. Multi-line tooltips for better readability and more detailed descriptions. New microtuning-modes '432Hz -32cent', '424Hz -66cent', '449Hz +33cent' and '457Hz +66cent'. When multilayer-editing is active the knobs show a red line. Added drag&drop support for multilayer-editing. 'Quick import sample' does generate a new program name automatically. 'Quick import sample' maps the mod-wheel to vibrato automatically. 'Quick import sample' automatically generates a soft velocity mapping to volume. Enhancements: Patches are loading up to 10x faster. Songs are loading faster. Drastically reduced CPU-load after switching through the patches. Enhanced sound of the
2025-04-04> Audio Software & Plug-ins >> Plug-ins - Audio Processing & Effects >> Effects Processing Plug-ins"> HomeSoftware & ComputersAudio Software & Plug-insPlug-ins - Audio Processing & EffectsEffects Processing Plug-insMelda MWaveFolderMB OUR PART #: MWAVEFOLDERMB MFR #: 1035-866 Write the First Review MWaveFolder is an analog-inspired distortion module with a unique character ranging from mild harmonic enhancement to complete sound destruction ... Read more Our Price: $55.00 List Price: $69.00You save 20%! Low Price Guaranteed No Interest if paid in full within 6 Months † Learn How Download Now! Your software license code will be delivered by email in just a few minutes. No Returns on Software. Once your software is purchased it is not eligible for returns. Please contact our Sales Pros with questions about compatibility or system requirements prior to purchasing. In Stock Instant Download Request a Quote Add to Wish List Questions? Contact our Sales and Service Pros for expert advice and package pricing. 800-356-5844Email customer service Description Product Overview MWaveFolder is an analog-inspired distortion module with a unique character ranging from mild harmonic enhancement to complete sound destruction.Download Now!Your software license code will be delivered by email in just a few minutes.No Returns on Software.Once your software is purchased it is not eligible for returns. Please contact our Sales Pros with questions about compatibility or system requirements prior to purchasing. Reviews Product Reviews Be the first to review this item. Check out our helpful Software & Hardware Buying Guides! Related Products Melda MVintageRotary Advanced Leslie Cabinets Simulation [download] $55.00 Melda MCombMB 4 Extraordinary Filters In Each Band [download] $55.00 Melda MChorusMB Brings Out Space & Width [download] $55.00 Melda MSaturatorMB Powerful Distortion & Harmonic Generator [download] $55.00 Melda MBitfunMB Extreme Distortion Plug In [download] $55.00 Melda MPolySaturator A Unique Spectral Saturation Plugin [download] $55.00 Melda MConvolutionMB Extremely
2025-04-25