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Wishbone
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I hear this is a result of quantum tunneling, what I am wondering is, can one solve the shrodinger equation for black holes under the idea that it is just a really really really deep finite well?
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The Schrodinger equation is a fundamental equation in quantum mechanics that describes how the wave function of a quantum system evolves over time. It is used to predict the behavior of particles at the subatomic level. In the context of Hawking radiation, the Schrodinger equation is used to calculate the probability of particles escaping from the event horizon of a black hole.
Solving the Schrodinger equation for Hawking radiation is important because it helps us better understand the behavior of black holes and the principles of quantum mechanics. It also has implications for the study of gravity and the nature of space and time.
There are several challenges in solving the Schrodinger equation for Hawking radiation. One of the main challenges is that it involves complex mathematical calculations and requires a deep understanding of quantum mechanics. Additionally, the equations change in different contexts, such as for rotating black holes or those with electric charge.
Solving the Schrodinger equation for Hawking radiation could have significant implications for our understanding of the universe. It could help us better understand the behavior of black holes and how they interact with their surroundings. It could also have implications for the development of a theory that unifies quantum mechanics and gravity.
Yes, the Schrodinger equation can be used to solve for a wide range of phenomena in quantum mechanics, such as the behavior of atoms, molecules, and other subatomic particles. It is a versatile equation that has applications in many areas of physics and beyond.