Pages that link to "Item:Q1373310"
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The following pages link to On the permanent of certain \((0,1)\) Toeplitz matrices (Q1373310):
Displaying 20 items.
- A peculiar permutation phenomenon arising from the singular vector entries of a special class of Toeplitz matrices (Q401198) (← links)
- Non-integrability of measure preserving maps via Lie symmetries (Q491887) (← links)
- Permanental bounds of the Laplacian matrix of trees with given domination number (Q497337) (← links)
- Computing permanents via determinants for some classes of sparse matrices (Q852624) (← links)
- On very sparse circulant \((0,1)\) matrices (Q855544) (← links)
- An efficient tree decomposition method for permanents and mixed discriminants (Q905704) (← links)
- Efficiently computing the permanent and Hafnian of some banded Toeplitz matrices (Q999813) (← links)
- A lower bound for monotone arithmetic circuits computing \(0-1\) permanent (Q1276316) (← links)
- On the number of different permanents of some sparse (0,1)-circulant matrices. (Q1414708) (← links)
- The combinatorics of a three-line circulant determinant (Q1766468) (← links)
- Computation of sparse circulant permanents via determinants (Q1855364) (← links)
- Permanental bounds for the signless Laplacian matrix of a unicyclic graph with diameter \(d\) (Q1926033) (← links)
- Some results on certain generalized circulant matrices (Q2017613) (← links)
- Computing the permanent of the Laplacian matrices of nonbipartite graphs (Q2230052) (← links)
- On the parity of permanents of circulant matrices (Q2479510) (← links)
- On the values of permanents of (0, 1) circulant matrices with three ones per row (Q2568378) (← links)
- (Q3319283) (← links)
- Recursive and combinational formulas for permanents of general k-tridiagonal Toeplitz matrices (Q5080299) (← links)
- On the permanents of certain circulant matrices and related Toeplitz matrices (Q5948018) (← links)
- Connections between two classes of generalized Fibonacci numbers squared and permanents of (0,1) Toeplitz matrices (Q6617885) (← links)
