~/talk

Influencing Cascades: An Algorithmic View

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Models adoption as asynchronous logit (Glauber) dynamics with inverse-noise beta and a potential function; the main quantitative claim ties the worst-case hitting time to a graph-dependent barrier called the tilted cut width: hitting time grows like exp(beta · barrier). Consequences: bounded-degree expanders (and many power‑law/random‑regular models) force exponentially long switches to the superior action, while finite‑range grids give O(1) (fast) convergence; small‑world links cross a threshold at R ≈ D.

AI-written summary · about

  1. 0:00Introduction to speaker
  2. 1:23Network diffusion overview
  3. 2:06Modeling diffusion of behavior
  4. 4:56Game theory on networks
  5. 7:49Equilibrium and potential games
  6. 9:42Impact of noise and nucleation
  7. 12:08Noisy best response dynamics
  8. 15:02Refining equilibrium selection
  9. 17:10Hitting time and network structure
  10. 20:08Contrasting networks and epidemics
  11. 22:51Graph theoretic properties
  12. 26:06Logit dynamics and cohesiveness
  13. 29:43Potential function and convergence
  14. 32:34Expander graph behavior
  15. 35:52Mixing time and bottlenecks
  16. 39:02Random regular graph analysis
  17. 42:08Low dimensional grid networks
  18. 46:12Small world network models
  19. 49:08Mixed community regimes
  20. 51:59Coordination vs contagion
  21. 53:47Strategic seeding and future work
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