Geodesic Dome Home Plans Free What is a Null Geodesic My textbook only explains it as the Minkowski metric which equals to zero but I d appreciate a more detailed explanation
A geodesic is defined by parallel transport of a vector in the direction which it specifies Thus the 4 velocity determines a geodesic in spacetime Geodesic motion is simply a statement of 6 The geodesic equation is derived from the Euler Lagrange equation which as I understand it is a necessary but not sufficient condition to ensure that the geodesic is a minimum The
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This is where the geodesic question comes in If you know that light must always follow the geodesic and that light is following a curve then that automatically implies that I get that for events to be causally connected they must be connected by a timelike curve so free objects must move along a timelike geodesic And a timelike geodesic can be defined as a
In analogy with time like geodesics the length of this space like geodesic is the proper length of the line segment And of course the straight line segment is a geodesic in the spacial Wouldnt that imply the domain of the geodesic is p p with some beginning point p p And it is incomplete if there is a gedesic with finite affine length i e there exist
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The geodesic deviation equation can be written in the following form 2U R U U where R is the Ricci tensor It can also be written component wise using the Riemann What is the difference between Timelike Spacelike and Null geodesics Does motion on a geodesic correspond to non accelerated motion What kind of particles travel on
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What is a Null Geodesic My textbook only explains it as the Minkowski metric which equals to zero but I d appreciate a more detailed explanation

https://physics.stackexchange.com › questions
A geodesic is defined by parallel transport of a vector in the direction which it specifies Thus the 4 velocity determines a geodesic in spacetime Geodesic motion is simply a statement of

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