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Duality(electric circuits) |
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| Sep2-12, 01:57 AM | #1 |
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Duality(electric circuits)
I just do not understand this concept. My book doesn't explain it clearly nor do I find anything useful on Wikipedia.
So what is it used for? I know the steps to convert - like changing voltage source to current source, resistor to conductor etc. But why am I doing it? What is the use? |
| Sep2-12, 03:14 AM | #2 |
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I have no real idea what you are referring to .... a resistor is already a conductor
can you give a specific application of this "duality" you refer to please :) Dave |
| Sep2-12, 03:18 AM | #3 |
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Are you referring to Thevenin and Norton's theorems?
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| Sep2-12, 03:48 AM | #4 |
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Duality(electric circuits)
Here is the link. I don't think it is an important topic hence so less resources available
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| Sep2-12, 04:16 AM | #5 |
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| Sep2-12, 04:21 AM | #6 |
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Well your not important pages states most of the important formulae in electrics.
Every one of those formulae are vitally important. What exactly did you want to know? |
| Sep2-12, 06:12 AM | #7 |
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| Sep2-12, 09:46 AM | #8 |
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| Sep2-12, 09:52 AM | #9 |
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dlgoff,
Have you looked at the link provided by the OP? Yes Norton's and Thevenins theorems are duals of each other as are for instance wye - mesh transformations. |
| Sep2-12, 12:01 PM | #10 |
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| Sep3-12, 06:38 AM | #11 |
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You might want to look up analog systems, where the behavior of a mechanical system can be modelled as an electrical system ( also valid for thermal, mechanical, electrical, fluid ). The analog, dualog was used extensively many years ago since electrical systems could be more readily made from components and system behavior observed. Resisters, capacitors, inductors could easily exchanged to vary system behavior. Try that with not so readiy available components for a mechanical system. A mechanical system could be modelled as electrical and observed. Thevin and Norton could readily be applied. The advent of the analog and then the digital computer has depreciated this type of analysis, but it is still interesting to know how systems relate to one another. |
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