Non Loop EMF Experiment

Non Loop EMF Experiment

In order to test EMF creation by Lorentz force, I have proposed an experiment in the article Lorentz' EMF Experiment. But, this experiment is difficult to implement because the process of measurement is complicated: put the bar in place, communicate it a speed, remove it, stop, measure the tension. One has to resume this again and again.

Here is a better design that permits continuous measurement of the EMF created by the bar in a non loop setup. This design uses 2 isolated metallic spheres as condensers, which is illustrated in the Figure 1 (a). In this figure a battery charges the 2 spheres that stock electrostatic charge. 


Please read the following document
Used documents links
Lorentz' EMF Experiment http://pengkuanem.blogspot.com/2012/06/lorentz-emf-experiment.html
Lorentz’ EMF paradox http://pengkuanem.blogspot.fr/2012/05/lorentz-emf.html

B-Cutting Solution

B-Cutting Solution

Peng Kuan 彭宽titang78@gmail.com

Monday, June 18, 2012

Curiously, the Lorentz' EMF paradox permits to solve the B-cutting paradox. I have proven that EMF generation by cutting magnetic field line violated the energy conservation law and that a wire moving in a magnetic field did not create EMF.
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The energy conservation law is respected when the correct law of magnetic force and Faraday's law are applied instead of the Lorentz force law and Lorentz' EMF. This simple case illustrates the solution of the B-cutting paradox.

Used documents

B-cutting paradox http://pengkuanem.blogspot.fr/2012/05/b-cutting.html

Lorentz' EMF paradox http://pengkuanem.blogspot.fr/2012/05/lorentz-emf.html

Lorentz' EMF Experiment http://pengkuanem.blogspot.com/2012/06/lorentz-emf-experiment.html

Correct differential magnetic force law http://pengkuanem.blogspot.com/2012/04/correct-law.html

Please read the following document

Lorentz' EMF Experiment

Lorentz' EMF Experiment

Peng Kuan 彭宽titang78@gmail.com

Thursday, June 07, 2012

I have explained the inconsistency of the theory of EMF generation by Lorentz force in the article Lorentz’ EMF paradox

http://pengkuanem.blogspot.fr/2012/05/lorentz-emf.html

https://docs.google.com/open?id=0B3YDEaOyRUwccTlqdS0wclkzTXc

The last argument of this article is that the capacitor would not be charged by the bar moving in a magnetic field (see the Figure 3 of Lorentz’ EMF paradox). This argument needs more explanation. Let us see how a capacitor is charged by an electrostatic field. In the Figure 1, a plate capacitor is charged by the charged rod nearby because free electrons are pushed by the electrostatic field and move into the top plate through the wire. 

Please read the following document