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#1
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On Sun, 15 Feb 2004 23:48:47 +0000, Paul Burridge
wrote: What's the maximum multiplication factor it's practical and sensible to attempt to achieve in one single stage of multiplication? (Say from a 7Mhz square wave source with 5nS rise/fall times.) You ought to be able to answer that yourself... what's the spectral roll-off of a square wave ?? ...Jim Thompson -- | James E.Thompson, P.E. | mens | | Analog Innovations, Inc. | et | | Analog/Mixed-Signal ASIC's and Discrete Systems | manus | | Phoenix, Arizona Voice ![]() | E-mail Address at Website Fax ![]() | http://www.analog-innovations.com | 1962 | I love to cook with wine. Sometimes I even put it in the food. |
#2
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On Sun, 15 Feb 2004 23:48:47 +0000, Paul Burridge
wrote: What's the maximum multiplication factor it's practical and sensible to attempt to achieve in one single stage of multiplication? (Say from a 7Mhz square wave source with 5nS rise/fall times.) You ought to be able to answer that yourself... what's the spectral roll-off of a square wave ?? ...Jim Thompson -- | James E.Thompson, P.E. | mens | | Analog Innovations, Inc. | et | | Analog/Mixed-Signal ASIC's and Discrete Systems | manus | | Phoenix, Arizona Voice ![]() | E-mail Address at Website Fax ![]() | http://www.analog-innovations.com | 1962 | I love to cook with wine. Sometimes I even put it in the food. |
#3
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What's the maximum multiplication factor it's practical and sensible
to attempt to achieve in one single stage of multiplication? (Say from a 7Mhz square wave source with 5nS rise/fall times.) -- The BBC: Licensed at public expense to spread lies. |
#4
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I think it boils down to something very practical:
If you want good spectral purity, then you need to bandpass filter the output of the multiplier. It becomes a matter of how close and how large the undesired spectral components are compared to the desired spectral components. After that, you can consult your filter design charts to determine how complex a filter will be required and whether it's physically realizable. As an example, a x4 multiplier stage will have a desired output at Fin x 4, and close-in undesired products at Fin x 3 and Fin x 5. This means the output bandpass filter has to be able to attenuate signals at +/-25% of the center frequency sufficiently to meet the desired spectral purity. In practice with simple single-ended multiplier designs, a x4 multiplier is approaching the threshold of realizability for high purity applications (40-60 dB purity). It is possible to make push-pull and push-push multipliers that have better output purity, but these techniques are seldom used. Joe W3JDR "Jim Thompson" wrote in message ... On Sun, 15 Feb 2004 23:48:47 +0000, Paul Burridge wrote: What's the maximum multiplication factor it's practical and sensible to attempt to achieve in one single stage of multiplication? (Say from a 7Mhz square wave source with 5nS rise/fall times.) You ought to be able to answer that yourself... what's the spectral roll-off of a square wave ?? ...Jim Thompson -- | James E.Thompson, P.E. | mens | | Analog Innovations, Inc. | et | | Analog/Mixed-Signal ASIC's and Discrete Systems | manus | | Phoenix, Arizona Voice ![]() | E-mail Address at Website Fax ![]() | http://www.analog-innovations.com | 1962 | I love to cook with wine. Sometimes I even put it in the food. |
#5
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I think it boils down to something very practical:
If you want good spectral purity, then you need to bandpass filter the output of the multiplier. It becomes a matter of how close and how large the undesired spectral components are compared to the desired spectral components. After that, you can consult your filter design charts to determine how complex a filter will be required and whether it's physically realizable. As an example, a x4 multiplier stage will have a desired output at Fin x 4, and close-in undesired products at Fin x 3 and Fin x 5. This means the output bandpass filter has to be able to attenuate signals at +/-25% of the center frequency sufficiently to meet the desired spectral purity. In practice with simple single-ended multiplier designs, a x4 multiplier is approaching the threshold of realizability for high purity applications (40-60 dB purity). It is possible to make push-pull and push-push multipliers that have better output purity, but these techniques are seldom used. Joe W3JDR "Jim Thompson" wrote in message ... On Sun, 15 Feb 2004 23:48:47 +0000, Paul Burridge wrote: What's the maximum multiplication factor it's practical and sensible to attempt to achieve in one single stage of multiplication? (Say from a 7Mhz square wave source with 5nS rise/fall times.) You ought to be able to answer that yourself... what's the spectral roll-off of a square wave ?? ...Jim Thompson -- | James E.Thompson, P.E. | mens | | Analog Innovations, Inc. | et | | Analog/Mixed-Signal ASIC's and Discrete Systems | manus | | Phoenix, Arizona Voice ![]() | E-mail Address at Website Fax ![]() | http://www.analog-innovations.com | 1962 | I love to cook with wine. Sometimes I even put it in the food. |
#6
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On Mon, 16 Feb 2004 00:18:49 GMT, "W3JDR" wrote:
I think it boils down to something very practical: If you want good spectral purity, then you need to bandpass filter the output of the multiplier. It becomes a matter of how close and how large the undesired spectral components are compared to the desired spectral components. After that, you can consult your filter design charts to determine how complex a filter will be required and whether it's physically realizable. As an example, a x4 multiplier stage will have a desired output at Fin x 4, and close-in undesired products at Fin x 3 and Fin x 5. This means the output bandpass filter has to be able to attenuate signals at +/-25% of the center frequency sufficiently to meet the desired spectral purity. In practice with simple single-ended multiplier designs, a x4 multiplier is approaching the threshold of realizability for high purity applications (40-60 dB purity). It is possible to make push-pull and push-push multipliers that have better output purity, but these techniques are seldom used. Joe W3JDR [snip] I would think a "W3JDR" would know that even harmonics are *much* harder to obtain in nonlinear multipliers. ...Jim Thompson -- | James E.Thompson, P.E. | mens | | Analog Innovations, Inc. | et | | Analog/Mixed-Signal ASIC's and Discrete Systems | manus | | Phoenix, Arizona Voice ![]() | E-mail Address at Website Fax ![]() | http://www.analog-innovations.com | 1962 | I love to cook with wine. Sometimes I even put it in the food. |
#7
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On Mon, 16 Feb 2004 00:18:49 GMT, "W3JDR" wrote:
I think it boils down to something very practical: If you want good spectral purity, then you need to bandpass filter the output of the multiplier. It becomes a matter of how close and how large the undesired spectral components are compared to the desired spectral components. After that, you can consult your filter design charts to determine how complex a filter will be required and whether it's physically realizable. As an example, a x4 multiplier stage will have a desired output at Fin x 4, and close-in undesired products at Fin x 3 and Fin x 5. This means the output bandpass filter has to be able to attenuate signals at +/-25% of the center frequency sufficiently to meet the desired spectral purity. In practice with simple single-ended multiplier designs, a x4 multiplier is approaching the threshold of realizability for high purity applications (40-60 dB purity). It is possible to make push-pull and push-push multipliers that have better output purity, but these techniques are seldom used. Joe W3JDR [snip] I would think a "W3JDR" would know that even harmonics are *much* harder to obtain in nonlinear multipliers. ...Jim Thompson -- | James E.Thompson, P.E. | mens | | Analog Innovations, Inc. | et | | Analog/Mixed-Signal ASIC's and Discrete Systems | manus | | Phoenix, Arizona Voice ![]() | E-mail Address at Website Fax ![]() | http://www.analog-innovations.com | 1962 | I love to cook with wine. Sometimes I even put it in the food. |
#8
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On Sun, 15 Feb 2004 23:48:47 +0000, Paul Burridge
wrote: What's the maximum multiplication factor it's practical and sensible to attempt to achieve in one single stage of multiplication? (Say from a 7Mhz square wave source with 5nS rise/fall times.) While you might be able to generate odd harmonics of a 1 kHz square wave up to several hundred megahertz, there are two practical problems. First you would need some method to separate the wanted harmonic from the unwanted. For low multiplication factors in HF/VHF a series of bandpass LC filters would be needed to attenuate the unwanted harmonics. For higher frequencies some helical or cavity resonators may be needed. One old method to separate nearby harmonics is to use a wave analyser. The wanted harmonics is mixed down with a VFO to some fixed intermediate frequency in which a fixed crystal filter is inserted (bandwidth 0,5-50 kHz depending on application). The filtered and amplified signal is then mixed back to the original frequency by the same VFO. The absolute stability of the VFO does not matter very much, since any drift is cancelled in the up-conversion. However, the stability must be sufficient to keep the desired harmonics within the IF filter bandwidth. This kind of tricks was once used to multiply some high precision frequency standard to some odd (say 61th harmonic). The other problem with high multiplication factors is that the amplitude of the higher harmonics is quite low, thus needing quite a lot of amplification after filtering. However, the level of the original harmonics was low compared also to the wide band thermal (white) noise, thus, after amplification, the wide band thermal noise level is also high, reducing the final signal to noise ratio and in reception, cause reciprocal mixing programs. Thus, it is better to use several multiplier stages with low multiplication factors, since it easier to filter out the desired harmonics after each multiplier. The gain distribution is also better, thus the noise floor does not become uncomfortably close to the wanted signal. However, if some strange multiplication factor (such as the 17th) is needed (in which case a series of multipliers can not be used), these days it would be easier to use a PLL with a fixed digital divider. Keep the VCO tuning range as small as possible, thus reducing the MHz/V sensitivity and noise through the tuning line and use a large loop bandwidth to clean the areas around the generated signal. Paul OH3LWR |
#9
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On Sun, 15 Feb 2004 23:48:47 +0000, Paul Burridge
wrote: What's the maximum multiplication factor it's practical and sensible to attempt to achieve in one single stage of multiplication? (Say from a 7Mhz square wave source with 5nS rise/fall times.) While you might be able to generate odd harmonics of a 1 kHz square wave up to several hundred megahertz, there are two practical problems. First you would need some method to separate the wanted harmonic from the unwanted. For low multiplication factors in HF/VHF a series of bandpass LC filters would be needed to attenuate the unwanted harmonics. For higher frequencies some helical or cavity resonators may be needed. One old method to separate nearby harmonics is to use a wave analyser. The wanted harmonics is mixed down with a VFO to some fixed intermediate frequency in which a fixed crystal filter is inserted (bandwidth 0,5-50 kHz depending on application). The filtered and amplified signal is then mixed back to the original frequency by the same VFO. The absolute stability of the VFO does not matter very much, since any drift is cancelled in the up-conversion. However, the stability must be sufficient to keep the desired harmonics within the IF filter bandwidth. This kind of tricks was once used to multiply some high precision frequency standard to some odd (say 61th harmonic). The other problem with high multiplication factors is that the amplitude of the higher harmonics is quite low, thus needing quite a lot of amplification after filtering. However, the level of the original harmonics was low compared also to the wide band thermal (white) noise, thus, after amplification, the wide band thermal noise level is also high, reducing the final signal to noise ratio and in reception, cause reciprocal mixing programs. Thus, it is better to use several multiplier stages with low multiplication factors, since it easier to filter out the desired harmonics after each multiplier. The gain distribution is also better, thus the noise floor does not become uncomfortably close to the wanted signal. However, if some strange multiplication factor (such as the 17th) is needed (in which case a series of multipliers can not be used), these days it would be easier to use a PLL with a fixed digital divider. Keep the VCO tuning range as small as possible, thus reducing the MHz/V sensitivity and noise through the tuning line and use a large loop bandwidth to clean the areas around the generated signal. Paul OH3LWR |
#10
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On Sun, 15 Feb 2004 16:46:32 -0700, Jim Thompson
wrote: On Sun, 15 Feb 2004 23:48:47 +0000, Paul Burridge wrote: What's the maximum multiplication factor it's practical and sensible to attempt to achieve in one single stage of multiplication? (Say from a 7Mhz square wave source with 5nS rise/fall times.) You ought to be able to answer that yourself... what's the spectral roll-off of a square wave ?? I suppose it boils down to how much signal is left in the mush as the harmonics get higher and higher. Knew I shoulda held on to that spectrum analyser I used to have. :-( I suppose that's the proper answer though: get the rise/fall times as small and possible, measure the specral output and pick a suitable harmonic with enough energy in it to set it 'comfortably' above the noise floor? -- The BBC: Licensed at public expense to spread lies. |
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