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File Title Description
Linear Phase 8th Order Elliptic Lowpass Lowpass: -3dB@10kHz
Passband: ±0.1dB Flatness
Stopband: 80dB Min Atten @15kHz and above
Linear Phase response in the Passband
Analog Audio Parametric Equalizer Parametric Equalizer: Lowpass Shelving or Bell
Cut/Boost: ±15dB
Frequency: 30Hz - 300Hz
Bell Octave: 0.33 - 3.0
Digital Audio Parametric Equalizer Parametric Equalizer: Five Filter Functions
Cut/Boost: ±15dB
Frequency: 30Hz - 300Hz
Bell Width: 0.33 - 3.0 Octave
Control Resolution: 256 Steps (8-Bit)
Analog Audio Passive Crossover 3-Way Passive Crossover
4th Order Crossover
200Hz/2kHz Crossover Points
Optimized Response
Impedance Compensated Transducers
Analog Audio Active Crossover 3-Way Active Crossover
4th Order Crossover
200Hz/2kHz Crossover Points
Optimized Response
Digital Audio IIR Crossover 3-Way 4th Order Crossover
200Hz/2kHz Crossover Points
Optimized Response
48kHz Sampling Rate, 24-Bit
Digital Audio FIR Crossover 3-Way Active Crossover
200Hz/2kHz Crossover Points
FIR Optimized Response
48kHz Sampling Rate
Digital FIR Interpolator & Analog Lowpass 1:4 FIR Interpolation Filter
Fs: Input = 250kHz, Output=1MHz
110kHz Bandwidth, Linear Phase
0.01dB Passband Flatness
100dB Stopband Attenuation
Digital FIR Decimator & Analog Lowpass 16:1 FIR Decimation Filter
Fs: Input = 160kHz, Output=10kHz
4.5kHz Bandwidth, Linear Phase
0.025dB Passband Flatness
100dB Stopband Attenuation
Digital IIR Interpolator & Analog Lowpass 1:16 IIR Interpolation Filter
Fs: Input = 10kHz, Output=160kHz
4.25kHz Bandwidth, Linear Phase
0.025dB Passband Flatness
100dB Stopband Attenuation
Noise Shaping Nth Order Modulators Signal Transfer Function Analysis
Noise Transfer Function Analysis
Loop Gain Stability & Compensation
Coefficient Optimization
Opamp Noise Analysis
Sample Rate of 6.144MHz
Over Sampling Ratio of 128
Analog Passive RLC with Loss Optimization   Allpole 5th Order RLC Lowpass
Elliptic 5th Order RLC Lowpass
100kHz Passband, ±1dB
80dB Stopband
Digital FIR Coefficient Packing   Design several FIR filters and reduce their coefficient complexity. Examine the changes in the coefficients
View the changes in the filter response
View the changes in the Z-Roots
Export fixed point coefficients

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