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Strong geodetic number of complete bipartite graphs, crown graphs and hypercubes
The strong geodetic number, $\text{sg}(G),$ of a graph $G$ is the smallest number of vertices such that by fixing one geodesic between each pair of selected vertices, all vertices of the graph are covered.
Gledel, Valentin, Iršič, Vesna
core
NUMERICAL INTEGRATION ON GRAPHS: WHERE TO SAMPLE AND HOW TO WEIGH. [PDF]
Linderman GC, Steinerberger S.
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Andronov-Hopf and Neimark-Sacker bifurcations in time-delay differential equations and difference equations with applications to models for diseases and animal populations. [PDF]
Darlai R, Moore EJ, Koonprasert S.
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On Properties of Distance-Based Entropies on Fullerene Graphs. [PDF]
Ghorbani M +4 more
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A unified Erdős-Pósa theorem for cycles in graphs labelled by multiple abelian groups. [PDF]
Gollin JP +4 more
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Applications of magnesium iodide structure via modified-polynomials. [PDF]
Ghazwani H +4 more
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Rigidity of Symmetric Frameworks on the Cylinder. [PDF]
Nixon A, Schulze B, Wall J.
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Diverse collections in matroids and graphs. [PDF]
Fomin FV +4 more
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