2003 IEEE Workshop on Signal Processing Systems (IEEE Cat. No.03TH8682)
DOI: 10.1109/sips.2003.1235674
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Implementation of complex-arithmetic heterodyne filter

Abstract: Heterodyne filters provide both tunable and adaptive filters with applications in narrow-band interference attenuation for spread-spectrum and other broad-hand communications systems. A new complex-arithmetic version of the tunable heterodyne filter offers significant hardware savings over previous versions and can more easily he implemented in adaptive filter applications.

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Cited by 3 publications
(8 citation statements)
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“…In modulus 17, the integer 2 is the 8 th root of one because 2 raised to the power 8 is 256, and 256 modulus 17 is one. These properties of RNS are covered in detail in most books on Number Theory [26] Figure 1 shows the basic structure for the complex heterodyne filter [25]. The input x(n) is multiplied by the first complex heterodyne signal generating the output r(n).…”
Section: Mrnsmentioning
confidence: 99%
See 4 more Smart Citations
“…In modulus 17, the integer 2 is the 8 th root of one because 2 raised to the power 8 is 256, and 256 modulus 17 is one. These properties of RNS are covered in detail in most books on Number Theory [26] Figure 1 shows the basic structure for the complex heterodyne filter [25]. The input x(n) is multiplied by the first complex heterodyne signal generating the output r(n).…”
Section: Mrnsmentioning
confidence: 99%
“…Finally, the output w(n) is multiplied by the complex heterodyne signal generating the final output y(n). The detailed operation of these complex heterodyne filters can be found in the earlier paper [25]. Our goal in this paper is to implement the whole system in MRNS using the integer representations of the M th root of one as a convenient method for implementing the complex heterodyne signal.…”
Section: Mrnsmentioning
confidence: 99%
See 3 more Smart Citations