math105-s22:s:sk
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math105-s22:s:sk [2022/04/18 08:31] griffinke [References] |
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| Example: we can construct a real tree with an undergraph of a function. Please refer to Christina Goldschmidt' | Example: we can construct a real tree with an undergraph of a function. Please refer to Christina Goldschmidt' | ||
| - | Definition[Real | + | How can we generate a random tree? There are several methods. For example, we can generate the tree via a branching process (Galton–Watson process). |
| ==== References ==== | ==== References ==== | ||
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| 6. The Continuum Random Tree III. David Aldous. Retrieved from https:// | 6. The Continuum Random Tree III. David Aldous. Retrieved from https:// | ||
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| + | 7. Gwynne, E., Miller, J.P., Sheffield, S. The Tutte embedding of the mated-CRT map converges to Liouville quantum gravity. https:// | ||
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| + | 8. Gwynne, Ewain, Jason Miller and Scott Sheffield. “Harmonic functions on mated-CRT maps.” Electronic journal of probability, | ||
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| + | 9. Jason Miller - 1/4 Equivalence of Liouville quantum gravity and the Brownian map. | ||
| + | Institut des Hautes Études Scientifiques (IHÉS). https:// | ||
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| ===== Additional material ===== | ===== Additional material ===== | ||
math105-s22/s/sk.1650270696.txt.gz · Last modified: 2026/02/21 14:43 (external edit)
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