Networks—B¶
Walrand, J. (2021). Networks—B. Probability in Electrical Engineering and Computer Science, 2-6.
Cited by¶
1 citation across 1 artifact.
Each citation links to the sentence it supports in the citing article.
Domain-specific¶
- Kelly's Lemma
- If $q_i=\widetilde q_i$ for each state and $\pi_iq_{ij}=\pi_j\widetilde q_{ji}$ for every $i\ne j$, then $\pi Q=0$ and $\pi$ is stationary for the forward chain.
This sourceThe online proof has an apparent $p/\pi$ typographical inconsistency; this entry independently checks the finite-state algebra rather than reproducing that line.
- If $q_i=\widetilde q_i$ for each state and $\pi_iq_{ij}=\pi_j\widetilde q_{ji}$ for every $i\ne j$, then $\pi Q=0$ and $\pi$ is stationary for the forward chain.
Verification¶
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Registry ID ref:360fc77a2a5f · see in the full table