Pages that link to "Item:Q2287646"
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The following pages link to Euclidean triangles have no hot spots (Q2287646):
Displaying 16 items.
- The hot spots conjecture can be false: some numerical examples (Q824322) (← links)
- Any three eigenvalues do not determine a triangle (Q828329) (← links)
- A spectral approach to the shortest path problem (Q2020688) (← links)
- Spectral clustering revisited: information hidden in the Fiedler vector (Q2072633) (← links)
- Erratum to: ``Euclidean triangles have no hot spots'' (Q2078805) (← links)
- On the hot spots of quantum graphs (Q2238240) (← links)
- The two hyperplane conjecture (Q2311715) (← links)
- Hot spots conjecture for a class of acute triangles (Q2516470) (← links)
- Hot spots in convex domains are in the tips (up to an inradius) (Q3296354) (← links)
- Critical points of Laplace eigenfunctions on polygons (Q5095451) (← links)
- Improved upper bounds for the hot spots constant of Lipschitz domains (Q6170116) (← links)
- An upper bound on the hot spots constant (Q6172761) (← links)
- Geometric spectral theory. Abstracts from the workshop held August 20--25, 2023 (Q6544494) (← links)
- A variational approach to the hot spots conjecture (Q6547671) (← links)
- Consistent inference for diffusions from low frequency measurements (Q6550965) (← links)
- First mixed Laplace eigenfunctions with no hot spots (Q6658165) (← links)
