Talk:Electrical resonance

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Opening sentence is Incorrect[edit]

RE: "Electrical resonance occurs in an electric circuit at a particular resonant frequency when the impedances or admittances of circuit elements cancel each other."

Resistances do not "cancel each other", Reactances do this. Impedance and admittance contain BOTH reactance AND resistance. Therefore, it is not the impedances/admittances that cancel, but the reactances / susceptances that cancel. Resonance occurs when XL=XC at some particular terminals.

This may be conflating resonance with a matched impedance which can have some similarities, but is not the same.

When impedances are Equal in a power delivery system, you have no reflected power. This is a 'matched load' that is not fundamentally related - although resonance can be used to achieve that in some situations.

I Don't know how to do it correctly, so I recommend it be changed to:

"Resonance occurs in an electric circuit at the resonant frequency when the reactances of circuit elements cancel each other."   

OR Better yet, The words 'each other' are redundant and can be omitted.:

"Resonance occurs in an electric circuit at the frequency, called the "resonant frequency",  when the inductive reactance and capacitive reactance of circuit elements cancel."  

-- Steve -- (talk) 06:29, 16 October 2023 (UTC)[reply]

hum when two devices plugged in[edit]

Dear sirs, no matter how far away they are in the house from each other, when I plug in

I get this terrible mains hum out of the latter of each, due to some kind of electrical resonance. Is there some kind of electronic filter one can use? And is this phenomena documented in Wikipedia? Jidanni (talk) 19:08, 3 December 2008 (UTC)[reply]

OK, it is due to Silicon-controlled rectifiers. Jidanni (talk) 03:35, 1 January 2009 (UTC)[reply]
Yes, that seems like a correct assessment. I would not call that resonance - I would call that harmonic noise due to the fact that the AC supply is not sinusoidal. You might have an older inverter that creates a simple square wave. Many modern inverters have multi-step wave shaping so that the generated waveform has reduced harmonics, and you can further reduce them with an LC filter tuned for maximum Q at your line frequency. --Alex146 (talk) 15:32, 11 May 2011 (UTC)[reply]

tank circuit?[edit]

"Resonance of a circuit involving capacitors and inductors occurs because the collapsing magnetic field of the inductor generates an electric current in its windings that charges the capacitor, and then the discharging capacitor provides an electric current that builds the magnetic field in the inductor, and the process is repeated continually."

Isn't this describing a "Tank" circuit(LC Circuit)? So described because like a tank of water tilting back and forth, the energy oscillates between being stored in the capacitor and the inductor like the water shifting between the two sides of the tank. —Preceding unsigned comment added by Shoez (talkcontribs) 21:39, 5 March 2009 (UTC)[reply]

First Equation Error?[edit]

The first equation, w = 1/sqrt(LC), seems to be missing an f term. Where does the term go? Thank you.

Alex146 (talk) 06:15, 13 March 2010 (UTC)Alex146[reply]

Its not w, but ω, which is angular momentum. As it says under the equation, ω=2πƒ. The ƒ in this case is the resonant frequency. Wocrepus (talk) 12:25, 21 March 2010 (UTC)[reply]

Revealing the truth about electrical resonance phenomenon[edit]

Bless my soul! I know it looks strange and incredibly, and probably you will not believe me... but I have finally revealed the secret of the ubiquitous electrical resonance phenomenon! It is interesting that the negative impedance phenomenon has helped me to find out credible intuitive explanations about the impedances of series and parallel LC circuits. I would like first to share my insights with you here; then to compress these lengthy explanations into a few sentences and to place them in the main article...

Realizing the LC arrangement[edit]

The fault of the classic formal approach when explaining the zero and infinite impedance of series and parallel AC-supplied LC circuits is that it implies two dual impedances (inductive and capacitive) that cancel each other thus giving total zero or infinite LC impedance. But this widespread assertion is misleading...

It is hard for people to imagine how two humble impedances can cancel each other as "impedance" gives an impression of something passive. Two passive "things" shouldn't cancel each other; one of them should be active (a source). So, we have to consider an LC circuit as a combination of two elements: a source (active element) driving a load (passive element). Depending on the situation, the either element (the inductor or capacitor) can act as a source; meantime, the other element will act as a load. Strictly speaking, both they are sources containing energy (magnetic or electric); but figuratively speaking, the load is a source that is "forced" to act as a load (like a charging accumulator). They can be distinguished by the signs of the current through and the voltage across them - in the source they are different while in the load they are equal.

Why the impedance of a series LC circuit is zero[edit]

We have an arrangement consisting of four elements connected in series: an AC input voltage source, a load (a resistor), an inductor and a capacitor. Or, we may combine the input voltage source and the resistor into a real voltage source (with internal resistance).

The main article says: "Inductive reactance magnitudeXL increases as frequency increases while capacitive reactance magnitude XC decreases with the increase in frequency. At a particular frequency these two reactances are equal in magnitude but opposite in sign; so XL and XC cancel each other out. The only opposition to a current is coil resistance. Hence in series resonance the current is maximum at resonant frequency". Let's now try to comprehend this magic...

According to the considerations about LC arrangement above, we can think of the series LC circuit as of an AC source and impedance connected in series. At the resonant frequency, this "source" has the same polarity as the input source; the two AC voltages are in phase with each other so they add together. Let's for concreteness consider the voltage polarities travelling along the loop at both the half waves.

Positive input half wave (travelling clockwise): -VIN+ (source), +VLOAD- (impedance), -VL+ (source), +VC- (impedance). The charged inductor acts as a source that "helps" the input source. Note the voltage across the inductor (the source) is equal to the voltage drop across the capacitor (the impedance) so the total voltage across the series LC circuit is zero. Its total impedance is zero and it does not impede the current. Very interesting... as though the inductor acts like a negative capacitor or like the output part of the op-amp in an inverting integrator that neutralize the capacitor impedance! Well, there is still a subtle difference:) The true negative capacitor and the op-amp use additional external energy (a power supply) for this purpose while this "negative capacitor" draws energy from the input source.

Negative input half wave (travelling counterclockwise): -VIN+ (source), -VC+ (source), +VL- (impedance), +VLOAD- (impedance). Now the charged capacitor acts as a source "helping" the input source. The voltage across the capacitor (the source) is equal to the voltage drop across the inductor (the impedance) so the total voltage across the series LC circuit is zero again; its total impedance is zero and it does not impede the current again. Now as though the capacitor acts as a negative inductor that neutralizes the inductor impedance!

We can generalize the two cases by one conclusion: An AC supplied series LC circuit consists of two elements connected in series and having equal voltages across them; one of the elements acts as a voltage source while the other acts as impedance.

It is interesting fact that from this negative impedance viewpoint, both the reactive elements can have negative impedance in this sense. They change alternatively their roles: once the inductor acts as a negative impedance element, then the capacitor does the same and so on, and so forth...

Why the impedance of a parallel LC circuit is infinite[edit]

Now we have a simpler arrangement consisting of two elements: an AC input voltage source driving an LC tank.

The main article says: "Let R be the internal resistance of the coil. When XL equals XC, the reactive branch currents are equal and opposite. Hence they cancel out each other to give minimum current in the main line. Since total current is minimum, in this state the total impedance is maximum."

To comprehend this assertion as above, we can now think of the parallel LC circuit as of an AC "helping" source and impedance connected in parallel. At the resonant frequency, the "source" provides all the current needed for charging the impedance to the input voltage; so there is no need the input source to do this donkey work:) The helping "source" as though acts as a load canceller (i.e., as a negative impedance again)! Actually, this arrangement is similar to the exotic bootstrapping technique: a voltage "source" (i.e., the LC tank) is connected in opposite direction to the input voltage source; as a result, the current is almost zero and the impedance is infinite. Of course, there is a subtle difference again:)

Circuit dreamer (talk, contribs, email) 22:12, 21 July 2011 (UTC)[reply]

Resonant circuits exhibit ringing and can generate higher voltages and currents than are fed into them.

This statement (3rd line of the article) perhaps should be changed to "...higher INSTANTANEOUS voltages AND/OR currents ..." or a note provided pointing out that if the voltage and current being "fed into them" is for one cycle or less, the instantaneous voltage and current can be greater but integrated over one cycle this would never be so because it would indicate energy being created. If "voltage and current" are fed into the circuit for more than one cycle then the instantaneous voltage and current can actually be continuously greater because a resonant circuit can store energy thus these increased values indicate this stored energy increase. The necessary property of any resonant system is that it can store energy. Ecstatist (talk) 14:13, 22 February 2012 (UTC)[reply]

Imaginary circuts?[edit]

Since this is a real phenomena of resonance I'd like to know why "imaginary" is being included.

Imaginary parts are not real. The phenomena of electrical resonance is. Soooooooooooo whats the deal? 108.247.104.253 (talk) 13:58, 9 December 2013 (UTC)[reply]

OK since everything points to this being real and not imaginary I think that word should be removed... and in light of no objection I shall do so. 108.247.104.253 (talk) 14:09, 9 December 2013 (UTC)[reply]

You waited all of eleven minutes between making the post and deciding there was no response, and that was after already being reverted once. A week would be more normal for an article this rarely visited. Please do not edit subjects you really do not understand. If you want to understand, start by reading electrical impedance and electrical reactance. SpinningSpark 19:46, 9 December 2013 (UTC)[reply]

True enough but at least I did wait a few minutes more than the person who reverted my edit.

108.247.104.253 (talk) 20:13, 9 December 2013 (UTC)[reply]

What part of this circut is imaginary ? I.E. only existing in the minds of those that believe? Because if this article is saying this is a make believe phenomena based on imaginary circuts I think that should be clarified. And if the word "Imaginary" is misplaced in this article then that word should be removed. 108.247.104.253 (talk) 20:04, 9 December 2013 (UTC)[reply]

Did you even look at the article I linked? I now suspect you should start with the even more basic complex number. SpinningSpark 20:43, 9 December 2013 (UTC)[reply]

My mistake thanks for the correction good looking out. 108.247.104.253 (talk) 23:34, 9 December 2013 (UTC)[reply]

Can you provide me all theory about RLC circuit ? Inzamam ul haq bajwa (talk) 08:47, 3 March 2018 (UTC)[reply]

Resonance frequency[edit]

What is resonance frequency 2406:B400:B5:2412:D148:FF26:BFE:58D3 (talk) 17:23, 27 October 2023 (UTC)[reply]