2001
DOI: 10.1109/82.965003
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A, multifrequency range digital sinusoidal oscillator with high resolution and uniform frequency spacing

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Cited by 8 publications
(12 citation statements)
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“…Let [ ] and [ ] denote the two outputs of a digital sine-cosine generator and given by [8]: respectively, two delay units are used in the corresponding structure. That's why digital sine-cosine signals can be generated using a second-order recursive digital filter with poles on the unit circle in the complex z-plane [9]. Thus it is required to compare Eqn.…”
Section: Design and Realization Of Single-multiplier Digital Sine-cosmentioning
confidence: 99%
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“…Let [ ] and [ ] denote the two outputs of a digital sine-cosine generator and given by [8]: respectively, two delay units are used in the corresponding structure. That's why digital sine-cosine signals can be generated using a second-order recursive digital filter with poles on the unit circle in the complex z-plane [9]. Thus it is required to compare Eqn.…”
Section: Design and Realization Of Single-multiplier Digital Sine-cosmentioning
confidence: 99%
“…Another method to generate digital sinecosine waves is by using a second-order critically-stable recursive digital filter with poles on the unit circle in the complex zplane. The difference equation of the digital system representing the direct form digital sine wave oscillator contains one multiplication operation and one subtraction and can be derived as follows [9], [11]:…”
Section: Design and Realization Of Single-multiplier Digital Sine-cosmentioning
confidence: 99%
“…In particular, the derivations of some reduced structures for digital sine-cosine generators that produce the two sinusoidal sequences that are exactly 90 degrees out of phase with each other is first discussed. These circuits have many applications in many signal processing systems such as the computation of the Discrete Fourier Transform (DFT) [8,9]. They can also form the backbone of certain orthogonal modulation systems utilized in recent optical and mobile communications.…”
Section: Realizations Of Single-multiplier Digital Sine-cosine Generatormentioning
confidence: 99%
“…Making use of (1) and (2), (3) and (4) can be rewritten in matrix form as = So, to obtain and from and , respectively, two delay units are used in the corresponding structure. That is why digital sine-cosine signals can be generated using a second-order recursive digital filter with poles on the unit circle in the complex zplane [9]. Thus, it is required to compare (5) with the equivalent expression of a general second-order structure with no delay free loops in order to arrive at a realization of the single-multiplier sine-cosine generator.…”
Section: Letmentioning
confidence: 99%
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