List questions from random-walk

Published on 08 Jul 2017 - 21:32

204

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Optimizing a Percentage of Wealth for Gambling Random Walk

Published on 13 Jul 2017 - 3:05

206

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Discrete Neumann problem: Representation by Simple Random Walk

Published on 15 Jul 2017 - 15:39

497

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Point on an X Y Plane in a Discrete Random Walk

Published on 17 Jul 2017 - 9:49

454

Views

Weak Convergence of local times of rescaled random walks

Published on 19 Jul 2017 - 13:14

50

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How does the probability depend on the number of turning points?

Published on 01 Apr 2026 - 22:20

558

Views

Asymmetric random walk

Published on 15 Aug 2017 - 16:36

413

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Symmetric random walk

Published on 15 Aug 2017 - 21:27

229

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Meeting time Random Walk

Published on 16 Aug 2017 - 17:16

4.7k

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Biased random walk in 1D - expected hitting time for either edge of box

Published on 20 Aug 2017 - 16:55

425

Views

Spectrum of the infinite biregular tree (with an example)

Published on 27 Mar 2026 - 12:20

53

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The independence of all sub-paths between adjacent returns to origin in random walks

Published on 29 Aug 2017 - 8:27

197

Views

Differentiable random walk

Published on 02 Sep 2017 - 10:35

55

Views

Proving $P\left(\mu \not \to 0\right)=P\left(\bigcup_{N=1}^\infty\bigcap_{m=1}^\infty\bigcup_{n>m}\left|\mu\right| \geq \frac1N\right)$

Published on 05 Sep 2017 - 12:43

640

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Random walk where walk automatically ends at a certain position

Published on 08 Sep 2017 - 15:14

List Question

Hitting time definition in “Quantum Walks via Linear Algebra”

Optimizing a Percentage of Wealth for Gambling Random Walk

Discrete Neumann problem: Representation by Simple Random Walk

Point on an X Y Plane in a Discrete Random Walk

Weak Convergence of local times of rescaled random walks

How does the probability depend on the number of turning points?

Asymmetric random walk

Symmetric random walk

Meeting time Random Walk

Biased random walk in 1D - expected hitting time for either edge of box

Spectrum of the infinite biregular tree (with an example)

The independence of all sub-paths between adjacent returns to origin in random walks

Differentiable random walk

Proving $P\left(\mu \not \to 0\right)=P\left(\bigcup_{N=1}^\infty\bigcap_{m=1}^\infty\bigcup_{n>m}\left|\mu\right| \geq \frac1N\right)$

Random walk where walk automatically ends at a certain position

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