Yesterday, I thought of the an electromagnetic field derived from the following potentials.
A(x,y,z)=μ[(x-y)i+(y-z)j+(z-x)k],
φ(x,y,z)=-(μ/2)[(x-y)²+(y-z)²+(z-x)²]
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Last edited at 2011/08/02/11:13JST

Yesterday I found that m dχ(t)/dt can not be cancelled by any meta gauge transformation.



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Last edited at 2011/07/31/11:24JST

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ID: 16pSC-2
Title: The New Grammar Version of Schrodinger Equation at Each Time
Language: Japanese
Place: Hirosaki University (Bunkyo-cho Campus) Room SC
Time: 2011/09/16/13:45-14:00(JST)
Presenter: Yuichi Uda
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ID: 24pRF-4
Title: Learning by Interpreting the Content of a Jump in a Promotion
Language: Japanese
Place: UNIVERSITY OF TOYAMA (Gofuku Campus) Room RF
Time: 2011/09/24/14:15-14:30(JST)
Presenter: Yuichi Uda
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Irregularity of others' presentations might shift the time of my presentation.
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If you post a question as a comment for this message, Yuuichi Uda can answer it at the meeting.
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Last edited at 2011/07/30/16:51JST

Yesterday evening, I noticed that a meta gauge transformation may cancel m dχ(t)/dt in the previous equation.
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Last edited at 2011/07/27/09:59JST

Today I derived the following expression from the new grammar version of Schrodinger equation.

Then I found that the classical momentum is at the place of the vector potential and the action functional is at the place of the scalar potential in this equation.