How do we construct the generalised sierpinski graph $S[n,k]$ which has order $nk$ and size $\frac{(k+1)n(n-1)}{2}$ in SageMath. The graphs.SierpinskiGasketGraph is just the graph $S[3,k]$. But I want to generalise this. Is there any direct command available? Thanks beforehand.
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 | 1 | initial version |
Generalized sierpinski graph construction
| | 2 | retagged |
Generalized sierpinski graph construction
How do we construct the generalised sierpinski graph $S[n,k]$ which has order $nk$ and size $\frac{(k+1)n(n-1)}{2}$ in SageMath. The graphs.SierpinskiGasketGraph is just the graph $S[3,k]$. But I want to generalise this. Is there any direct command available? Thanks beforehand.
| | 3 | retagged |
Generalized sierpinski graph construction
How do we construct the generalised sierpinski graph $S[n,k]$ which has order $nk$ and size $\frac{(k+1)n(n-1)}{2}$ in SageMath. The graphs.SierpinskiGasketGraph is just the graph $S[3,k]$. But I want to generalise this. Is there any direct command available? Thanks beforehand.
| | 4 | retagged |
Generalized sierpinski graph construction
How do we construct the generalised sierpinski graph $S[n,k]$ which has order $nk$ and size $\frac{(k+1)n(n-1)}{2}$ in SageMath. The graphs.SierpinskiGasketGraph is just the graph $S[3,k]$. But I want to generalise this. Is there any direct command available? Thanks beforehand.
