activity
20092023
most citedThe spectral radius of graphs with no intersecting odd cycles

44 citations · 172 across the 37 of their papers we have counts for

collaborators
Showing 2013Show all

6 papers · 1 filter

math.CO2013★ 1 cited

Connection between the clique number and the Lagrangian of -uniform hypergraphs

Qingsong Tang, Yuejian Peng, Xiangde Zhang +1

There is a remarkable connection between the clique number and the Lagrangian of a 2-graph proved by Motzkin and Straus in 1965. It is useful in practice if similar results hold fo…

math.CO2013★ 2 cited

On hypergraph cliques and polynomial programming

Qingsong Tang, Yuejian Peng, Xiangde Zhang +1

Motzkin and Straus established a close connection between the maximum clique problem and a solution (namely graph-Lagrangians) to the maximum value of a class of homogeneous quadra…

math.CO2013

On Motzkin-Straus Type of Results and Frankl-Füredi Conjecture for Hypergraphs

Yuejian Peng, Yuping Yao

A remarkable connection between the order of a maximum clique and the Graph-Lagrangian of a graph was established by Motzkin and Straus in 1965. This connection and its extension w…

math.CO2013★ 2 cited

On Lagrangians of Hypergraphs Containing Dense Subgraphs

Qingsong Tang, Yuejian Peng, Xiangde Zhang +1

Motzkin and Straus established a remarkable connection between the maximum clique and the Lagrangian of a graph in 1965. This connection and its extensions were successfully employ…

math.CO2013★ 1 cited

On the largest graph-Lagrangians of hypergraphs

Qingsong Tang, Yuejian Peng, Xiangde Zhang +1

Frankl and Füredi (1989) conjectured that the -graph with edges formed by taking the first sets in the colex ordering of has the largest graph-Lagran…

math.CO2013★ 2 cited

Some Motzkin-Straus type results for non-uniform hypergraphs

Ran Gu, Xueliang Li, Yuejian Peng +1

A remarkable connection between the order of a maximum clique and the Lagrangian of a graph was established by Motzkin and Straus in 1965. This connection and its extensions were a…