Then can also add the fvtool function to visualize the resulting design.
FILTER BUILDER VS FILTER DESIGNER CODE
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In this example the Measurements, Filter Structure & Implementation Cost results of this Equiripple LPF FIR were : The Implementation Cost displays the number of Multipliers/Adders/States used + Multiplications/Additions per Input Sample (ie it estimates the computational complexity). The Filter Structure displays the filter structure eg Direct-Form FIR, the Filter length, stability & linear phase status. Magnitude and Phase Responses (together)įilter Information displays things such as :įrom the Measurements info can see whether it met the design specification requirements.Under Analysis can also view manually other filter characteristics such as : This will display automatically the Magnitude Response (dB) because the Analysis option has already Magnitude Response (dB) option ticked by default. Need to select Apply button to apply the updated Main & Data Types settings before visualizing the design. It will be designed initially as a floating-point double precision data type :įloating-point double precision (64-bits) data type To start designing the Filter using the ‘Filter Builder’ App, under APPS can click on the ‘Filter Builder’ and then select ‘Lowpass’. When ‘System DSP toolbox’ is installed for MATLAB home edition, it automatically installs also ‘Signal Processing toolbox’ + ‘Filter Designer’ app. ‘Filter Builder App’ is only installed when installing System DSP toolbox. Minimum 80db of attenuation in the stopbandįor a Centre frequency of 650Hz and Transition width of 100Hz :.
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The filter for this example is a lowpass Equiripple FIR filter with the following specification : Can then use the baseline for comparison with the fixed-point filter.
FILTER BUILDER VS FILTER DESIGNER SOFTWARE
With the constraints we specify, Filter Builder App of the DSP System toolbox + Fixed-Point Designer toolbox software allows us to design efficient fixed-point filters.įilter can be designed first for floating-point (single/double precision) input to obtain a baseline. Fixed point filters are commonly used in DSPs where data storage and power consumption are key limiting factors.
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Designers typically choose floating-point DSPs when implementing complex algorithms. It is generally easier to develop algorithms for floating-point DSPs as fixed-point algorithms require greater manipulation to compensate for quantization noise. Since the gaps between adjacent numbers can be much larger with fixed-point when compared to floating-point processing, round-off error can be much more pronounced. Rounding &/or truncating numbers during signal processing naturally yields to quantization error or ‘noise’. They yield much greater precision than fixed-point processing and are ideally suited for computationally intensive applications or when computational accuracy is a critical requirement.Įach time a DSP generates a new number via a mathematical calculation that number must be rounded to the nearest value that can be then stored. In floating point, the placement of the decimal point can float relative to the significant digits of the number.įloating point processors can support a much wider dynamic range of values than fixed point with the ability to represent very small numbers and very large numbers. In Fixed point the numbers are represented with a fixed number of digits after and sometimes before the decimal point.įloating point DSPs, on the other hand, represent and manipulate rational numbers via a minimum of 32-bits where the number is represented with a mantissa and an exponent yielding up to 2^32 bit patterns. Floating point precisionįixed point DSPs are designed to represent and manipulate integers, positive and negative whole numbers typically via minimum of 16-bits yielding up to 2^16 possible bit patterns.