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These flashcards cover key terms and concepts from the lecture on Kerr Black Holes, including fundamental definitions related to black holes, theories, and key phenomena.
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Schwarzschild Solution
Describes non-spinning, uncharged black holes in a spherically symmetric spacetime.
Event Horizon
The surface at which gravitational redshift is infinite; marks the 'point of no return' for objects falling into a black hole.
Spaghettification
The process by which tidal forces stretch an observer falling into a black hole before reaching the singularity.
No-Hair Theorem
States that any isolated black hole is completely characterized by its mass, spin, and electric charge.
Frame Dragging
The effect whereby a rotating black hole drags spacetime around with it, affecting the movement of nearby objects.
Ergosphere
A region outside the event horizon where spacetime is dragged along with the rotation of a black hole, making it impossible for objects to remain stationary.
Kerr Solution
Describes a rotating black hole, providing a unique solution to Einstein's equations that incorporates spin.
Innermost Stable Circular Orbit (ISCO)
The smallest radius at which an object can orbit a black hole stably; varies between Schwarzschild and Kerr black holes.
Angular Momentum
A measure of the amount of rotation an object has, which influences the properties of black holes.
Spinning Black Holes
Black holes formed from collapsing rotating stars, characterized by the unique Kerr solution.
Singularity
The core of a black hole where density and gravitational force become infinite.
Conservation Laws
Physical laws that state certain properties, such as mass and charge, cannot be transformed into radiation and lost.
Penrose Process
A method for extracting energy from a spinning black hole by utilizing the ergosphere.
Gravitational Redshift
The phenomenon where light emitted from a strong gravitational field loses energy, resulting in an increase in its wavelength.
Gravitational Waves
Ripples in spacetime produced by accelerated masses, such as colliding black holes.