Inductive Rectifier with internal DC load

AI Thread Summary
To find expressions for i_in(wt) and the average current in an inductive rectifier circuit, one can start with the inductive voltage equation V_L = L*(di/dt) and integrate it. The circuit's behavior is influenced by a choke input ripple filter, where the battery clips half sine waves from the rectifier, resulting in narrow pulses that can be analyzed in the frequency domain. The peak-to-peak ripple voltage is half the height of the remaining pulse, and the peak ripple current can be calculated using Ohm's Law with the inductive reactance. The average current is determined to be 0.577 times the peak ripple current. However, if the circuit resistance is zero, this leads to an infinite direct current, complicating the analysis.
Dan_D93
Messages
1
Reaction score
0
Hi,

I'm new here so I'm not sure how things work but I'd like some help on a question.

How do I go about finding an expression for both i_in(wt) and the average current?
This is the inductive rectifier circuit I'm working with.
http://i.imgur.com/HaWzFfQ.png
http://i.imgur.com/kefMiOd.png

I've tried using the inductive voltage equation V_L = L* (di/dt) and then integrating to get some kind of expression but haven't been able to come up with anything yet.

Any help would be greatly appreciated. Thanks.

Dan.
 
Engineering news on Phys.org
This question seems to relate to a choke input ripple filter. The battery causes the rectifier to base line clip the half sine waves coming from the rectifier. We deduct the battery voltage from the generator voltage. The resulting narrow pulses, if viewed in the frequency domain, consist of a DC component, a fundamental at power line frequency and all the harmonics. It is usual for engineering purposes to ignore the harmonics. We can take the height of the remaining pulse as our peak-to-peak ripple at fundamental frequency. Then the peak ripple voltage, Vp, is half the peak-to-peak. The peak ripple current, Ip, is then found from Vp and the inductive reactance, using Ohms Law. The ripple current at any instant is Ip sin wt. The average current is 0.577 times the peak.
One problem with the question is that the rectifier produces a DC voltage component, and the resistance in the circuit is zero. From Ohm's Law, this leads to infinite direct current flowing.
 
Thread 'Weird near-field phenomenon I get in my EM simulation'
I recently made a basic simulation of wire antennas and I am not sure if the near field in my simulation is modeled correctly. One of the things that worry me is the fact that sometimes I see in my simulation "movements" in the near field that seems to be faster than the speed of wave propagation I defined (the speed of light in the simulation). Specifically I see "nodes" of low amplitude in the E field that are quickly "emitted" from the antenna and then slow down as they approach the far...
Hello dear reader, a brief introduction: Some 4 years ago someone started developing health related issues, apparently due to exposure to RF & ELF related frequencies and/or fields (Magnetic). This is currently becoming known as EHS. (Electromagnetic hypersensitivity is a claimed sensitivity to electromagnetic fields, to which adverse symptoms are attributed.) She experiences a deep burning sensation throughout her entire body, leaving her in pain and exhausted after a pulse has occurred...
Back
Top