2026-09-18T21:51:00Zhttps://digital.lib.washington.edu/server/oai/requestoai:digital.lib.washington.edu:1773/465042026-02-15T22:34:49Zcom_1773_4888col_1773_4939
Hoffman, Christopher
Richey, Jacob
2020-10-26T20:43:54Z
2020-10-26T20:43:54Z
2020-10-26
2020
Richey_washington_0250E_22152.pdf
http://hdl.handle.net/1773/46504
Thesis (Ph.D.)--University of Washington, 2020
We study four problems in combinatorial probability, namely: activated random walk, an interacting particle process; a phase transition for Wishart matrices, a model of a random geometric graph; the Boolean intersection model, an intersection of random sets in $\mathbb{R}^d$; and rumor spreading algorithms on the $d$-regular tree.
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Activated random walk
Boolean model
Probability
Random
Rumor
Stochastic
Mathematics
Statistics
Mathematics
Random combinatorial processes
Thesis
Open Access
open.access