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Principle of relativity - General relativity
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Principle of relativity - General relativity: Encyclopedia II - Principle of relativity - General relativity

When accelerated motion is involved, there are phenomena that will allow an observer to establish a zero point, there are phenomena that determine a preferred reference frame. For example the case of rotation: the astronomer Schwarzschild had noted that in the solar system the lines connecting the aphelia and perihelia of the planets do not rotate with respect to each other and with respect to the background of the fixed stars (apart from an unexplained precession of the perihelion of Mercury). Also it could be seen from astronomical observa ...

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Principle of relativity, Principle of relativity - Galilean relativity, Principle of relativity - Special relativity, Principle of relativity - General relativity, Principle of relativity - references and links

Read more here: » Principle of relativity: Encyclopedia II - Principle of relativity - General relativity

Principle of relativity - General relativity: Encyclopedia II - Principle of relativity - Galilean relativity

Historically, the first principle of relativity that was formulated was a principle of relativity of uniform motion suggested by the observation that there doesn't seem to be a phenomenon in dynamics that will allow an observer to establish a zero point of velocity, nor a preferred direction. Every choice of a zero point of velocity, a choice necessary in order to perform a calculation, constitutes a choice of reference frame. All reference frames that move with respect to each other with constant velocity and in a straight lin ...

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Principle of relativity, Principle of relativity - Galilean relativity, Principle of relativity - Special relativity, Principle of relativity - General relativity

Read more here: » Principle of relativity: Encyclopedia II - Principle of relativity - Galilean relativity

Principle of relativity - General relativity: Encyclopedia II - Principle of relativity - Special relativity

If one assumes that both the Maxwell equations are valid, and that Galilean transformation is the appropriate transformation, then it should be possible to measure velocity absolutely. Poincaré and Einstein noticed that if one assumes that the Lorentz transformations are the appropriate transformations for transforming between inertial reference frames, then that constitutes a principle of relativity that is compatible with the Maxwell equations. Special relativity restored a principle of relativity in physics. The Maxwell equations ...

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Principle of relativity, Principle of relativity - Galilean relativity, Principle of relativity - Special relativity, Principle of relativity - General relativity, Principle of relativity - references and links

Read more here: » Principle of relativity: Encyclopedia II - Principle of relativity - Special relativity

Principle of relativity - General relativity: Encyclopedia II - Principle of relativity - Galilean relativity

Galileo's principle of relativity said that every choice of a zero point of velocity, a choice necessary in order to perform a calculation, constitutes a choice of reference frame. All reference frames that move with respect to each other with constant velocity and in a straight line are called inertial (or non accelerating) reference frames. The circularity of this definition is a necessity, since no preferred inertial reference frame is proposed. In Galilean relativity, reference frames are related to each other in an intuitive way: ...

See also:

Principle of relativity, Principle of relativity - Galilean relativity, Principle of relativity - Special relativity, Principle of relativity - General relativity, Principle of relativity - references and links

Read more here: » Principle of relativity: Encyclopedia II - Principle of relativity - Galilean relativity

Principle of relativity - General relativity: Encyclopedia II - Principle of relativity - Special relativity

If one assumes that both the Maxwell equations are valid, and that Galilean transformation is the appropriate transformation, then it should be possible to measure velocity absolutely. Poincaré and Einstein noticed that if one assumes that the Lorentz transformations are the appropriate transformations for transforming between inertial reference frames, then that constitutes a principle of relativity that is compatible with the Maxwell equations. Special relativity restored a principle of relativity in physics. The Maxwell equations ...

See also:

Principle of relativity, Principle of relativity - Galilean relativity, Principle of relativity - Special relativity, Principle of relativity - General relativity

Read more here: » Principle of relativity: Encyclopedia II - Principle of relativity - Special relativity

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