From Wikipedia, the free encyclopedia
Original - A loop of wire (black), carrying a current, creates a magnetic field (blue). When the wire is reflected in a mirror (dotted line), the magnetic field it generates is not reflected in the mirror: Instead, it is reflected and reversed. The position of the wire and its current are (polar) vectors, but the magnetic field is a pseudovector. [1]
Reason
It is an excellent demonstration for how a pseudovector behaves differently from a vector under improper rotation. This example would be clear for anyone with a basic (year 12) understanding of magnetism. The direction of the B field is dependant on the direction the current flows through the loop. Rotating a loop about 180 degrees does not change the B field direction. Mirroring the loop on the same axis causes the current to flow in the opposite direction, inverting the B field produced.
Articles in which this image appears
Magnetic field, Pseudovector
Creator
Sbyrnes321

Not promoted -- Makeemlighter ( talk) 23:15, 14 March 2010 (UTC) reply

  1. ^ Stephen A. Fulling; Michael N. Sinyakov; Sergei V. Tischchenko (2000). Linearity and the mathematics of several variables. World Scientific. p. 343. ISBN  9810241968.
From Wikipedia, the free encyclopedia
Original - A loop of wire (black), carrying a current, creates a magnetic field (blue). When the wire is reflected in a mirror (dotted line), the magnetic field it generates is not reflected in the mirror: Instead, it is reflected and reversed. The position of the wire and its current are (polar) vectors, but the magnetic field is a pseudovector. [1]
Reason
It is an excellent demonstration for how a pseudovector behaves differently from a vector under improper rotation. This example would be clear for anyone with a basic (year 12) understanding of magnetism. The direction of the B field is dependant on the direction the current flows through the loop. Rotating a loop about 180 degrees does not change the B field direction. Mirroring the loop on the same axis causes the current to flow in the opposite direction, inverting the B field produced.
Articles in which this image appears
Magnetic field, Pseudovector
Creator
Sbyrnes321

Not promoted -- Makeemlighter ( talk) 23:15, 14 March 2010 (UTC) reply

  1. ^ Stephen A. Fulling; Michael N. Sinyakov; Sergei V. Tischchenko (2000). Linearity and the mathematics of several variables. World Scientific. p. 343. ISBN  9810241968.

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