Pages that link to "Item:Q281935"
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The following pages link to Biregular graphs with three eigenvalues (Q281935):
Displaying 30 items.
- Hypercubes are determined by their distance spectra (Q290656) (← links)
- On graphs with just three distinct eigenvalues (Q306478) (← links)
- On regular graphs with four distinct eigenvalues (Q332649) (← links)
- Graphs with three eigenvalues and second largest eigenvalue at most 1 (Q684121) (← links)
- On graphs with three eigenvalues (Q1584351) (← links)
- Graphs with at most three distance eigenvalues different from \(-1\) and \(-2\) (Q1637095) (← links)
- Regular bipartite graphs with three distinct non-negative eigenvalues (Q1947095) (← links)
- A problem concerning graphs with just three distinct eigenvalues (Q1987019) (← links)
- On signed graphs with just two distinct Laplacian eigenvalues (Q2010558) (← links)
- Signed graphs with three eigenvalues: biregularity and beyond (Q2020712) (← links)
- Recent progress on graphs with fixed smallest adjacency eigenvalue: a survey (Q2042199) (← links)
- On the multiplicity of the least signless Laplacian eigenvalue of a graph (Q2144486) (← links)
- More on signed graphs with at most three eigenvalues (Q2158204) (← links)
- Characterization of graphs with some normalized Laplacian eigenvalue of multiplicity \(n - 3\) (Q2199348) (← links)
- Some new aspects of main eigenvalues of graphs (Q2301013) (← links)
- On signed graphs with just two distinct adjacency eigenvalues (Q2329201) (← links)
- A generalization of a theorem of Neumaier (Q2364631) (← links)
- More on graphs with just three distinct eigenvalues (Q5034276) (← links)
- Signed graphs with at most three eigenvalues (Q5071593) (← links)
- On graphs with three distinct signless Laplacian eigenvalues (Q5078229) (← links)
- (Q5081618) (← links)
- On 2-equitable graphs (Q5089355) (← links)
- Graphs with many valencies and few eigenvalues (Q5502153) (← links)
- The characterization of graphs with eigenvalue -1 of multiplicity n-4 or n-5 (Q5864392) (← links)
- Bipartite graphs with all but two eigenvalues equal to \(0\) and \(\pm 1\) (Q6117349) (← links)
- Graphs with two main and two plain eigenvalues (Q6138259) (← links)
- Complete characterization of the bidegreed split graphs with three or four distinct \(A_{\alpha}\)-eigenvalues (Q6144515) (← links)
- On split graphs with three or four distinct (normalized) Laplacian eigenvalues (Q6188120) (← links)
- (Q6198983) (← links)
- The \(T_{1,2}\)-free planar graphs whose second largest eigenvalue does not exceed 1 (Q6542023) (← links)
