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lonely penguin
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According to the special theory of relativity the electric and magnetic fields observed from a charge distribution should depend on the relative motion of the observer. For example consider a linear arrangement of point charges which are fixed relative to each other. An observer who is stationary relative to the charges should only observe an electric field (as derived for example using Gauss's law). However if the observer is moving with a relative velocity with respect to the charge distribution (for example in a direction parallel to the stationary charges) then in addition to the electric field a magnetic field will also appear (Gauss’s and Ampere’s law).
My question considers the opposite situation. The magnetic field from a current-carrying conductor in the stationary observer's frame is described by Ampere's law. However, for the observer moving with the same velocity as the drift velocity of the charges and in a direction parallel to the conductor, the moving electrons would appear stationary, leading to the following implication: if the electrons seem stationary, and assuming the positive charges (ions in the conductor) also appear stationary to this observer, no current is observed, and thus no magnetic field due to current is perceived by this observer.
Is this actually possible? Moving a magnetometer with a few mm/s along a current-carrying conductor will create changes in the measured magnetic field?
My question considers the opposite situation. The magnetic field from a current-carrying conductor in the stationary observer's frame is described by Ampere's law. However, for the observer moving with the same velocity as the drift velocity of the charges and in a direction parallel to the conductor, the moving electrons would appear stationary, leading to the following implication: if the electrons seem stationary, and assuming the positive charges (ions in the conductor) also appear stationary to this observer, no current is observed, and thus no magnetic field due to current is perceived by this observer.
Is this actually possible? Moving a magnetometer with a few mm/s along a current-carrying conductor will create changes in the measured magnetic field?