13 Facts About Digital filters

1.

When used in the context of real-time analog systems, digital filters sometimes have problematic latency due to the associated analog-to-digital and digital-to-analog conversions and anti-aliasing filters, or due to other delays in their implementation.

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2.

Digital filters are commonplace and an essential element of everyday electronics such as radios, cellphones, and AV receivers.

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3.

Digital filters filter is characterized by its transfer function, or equivalently, its difference equation.

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4.

Typically, one characterizes Digital filters by calculating how they will respond to a simple input such as an impulse.

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5.

Digital filters are typically considered in two categories: infinite impulse response and finite impulse response .

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Fourier transform
6.

Digital filters are not subject to the component non-linearities that greatly complicate the design of analog filters.

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7.

Digital filters can be used in the design of finite impulse response filters.

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8.

Equivalent analog Digital filters are often more complicated, as these require delay elements.

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9.

However, digital filters do introduce a higher fundamental latency to the system.

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10.

Analog Digital filters require substantially less power and are therefore the only solution when power requirements are tight.

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11.

Some digital filters are based on the fast Fourier transform, a mathematical algorithm that quickly extracts the frequency spectrum of a signal, allowing the spectrum to be manipulated before converting the modified spectrum back into a time-series signal with an inverse FFT operation.

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12.

Alternatively nonlinear Digital filters can be designed, including energy transfer Digital filters, which allow the user to move energy in a designed way so that unwanted noise or effects can be moved to new frequency bands either lower or higher in frequency, spread over a range of frequencies, split, or focused.

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13.

Digital energy transfer filters are relatively easy to design and to implement and exploit nonlinear dynamics.

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