PSP Audioware Neon HR v1.5.1 AU INTEL

SP Neon and Neon HR, with the "HR" standing for "High Resolution", are linear phase precision equalizers. For those of you wondering whether I just wrote a few words in Swahili, here's the scoop: In the interests of keeping CPU and memory requirements low, as well as simplicity of design, most digital EQ plug-ins use infinite impulse response (IIR) recursive filters for manipulating the frequency spectrum of an audio signal.

SP Neon and Neon HR, with the "HR" standing for "High Resolution", are linear phase precision equalizers. For those of you wondering whether I just wrote a few words in Swahili, here's the scoop: In the interests of keeping CPU and memory requirements low, as well as simplicity of design, most digital EQ plug-ins use infinite impulse response (IIR) recursive filters for manipulating the frequency spectrum of an audio signal. While this approach is not inherently bad, most digital IIR filter implementations have the side effect of altering the phase response of the signal in addition to the frequency response. To put it in simpler terms, different frequencies get shifted in time by different amounts, with the result being that a specific "slice of a signal", if you will, that would have arrived at a single point in time gets smeared across time, with different frequencies arriving at different times. This can result, for example, in harmonics from a given sound being shifted compared to the fundamentals from that same sound. This may not be undesirable in some situations. For example, phase response characteristics are one influence that can contribute to the notion of an equalizer's having "a sound", as opposed to being transparent. However, if you are looking for maximum potential for altering frequency response with minimal loss in transparency, it is desirable to minimize the phase response side effects of frequency-specific amplitude modifications. To achieve this, linear phase (LP) filtering delays each frequency by the same number of samples to ensure all parts of a signal that are meant to arrive together do arrive together, even after having their frequency response manipulated.


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