Pages that link to "Item:Q4881294"
From MaRDI portal
The following pages link to Random Walks on Regular and Irregular Graphs (Q4881294):
Displaying 25 items.
- On partial sums of hitting times (Q434720) (← links)
- Random walks on highly symmetric graphs (Q923511) (← links)
- Expected cover times of random walks on symmetric graphs (Q1194485) (← links)
- Restricted random walks on a graph (Q1306618) (← links)
- A fast randomized LOGSPACE algorithm for graph connectivity (Q1349893) (← links)
- A spectrum of time-space trade-offs for undirected \(s-t\) connectivity (Q1356886) (← links)
- Collecting coupons on trees, and the cover time of random walks (Q1386177) (← links)
- New bounds for randomized busing (Q1770380) (← links)
- Lower bounds on partial sums of expected hitting times (Q2175608) (← links)
- Hubs-biased resistance distances on graphs and networks (Q2247702) (← links)
- Solution to a conjecture on a Nordhaus-Gaddum type result for the Kirchhoff index (Q2333242) (← links)
- (Q3139283) (← links)
- Random Walks with the Minimum Degree Local Rule Have $O(n^2)$ Cover Time (Q3176187) (← links)
- Random walks on periodic graphs (Q3532557) (← links)
- Random walks and the regeneration time (Q4242911) (← links)
- A note on the last new vertex visited by a random walk (Q4271615) (← links)
- Achieving Geometric Convergence for Distributed Optimization Over Time-Varying Graphs (Q4602346) (← links)
- A fast randomized LOGSPACE algorithm for graph connectivity (Q4632451) (← links)
- Random walks on graphs: ideas, techniques and results (Q4657644) (← links)
- (Q4888165) (← links)
- Chung-Yau Invariants and Graphs with Symmetric Hitting Times (Q4978297) (← links)
- RANDOM WALKS ON REGULAR POLYHEDRA AND OTHER DISTANCE–REGULAR GRAPHS (Q5185803) (← links)
- On the range of random walk on graphs satisfying a uniform condition (Q5495113) (← links)
- Periodic Walks on Large Regular Graphs and Random Matrix Theory (Q5498937) (← links)
- Resistance distance and Kirchhoff index of unbalanced blowups of graphs (Q6658057) (← links)