… A natural question is for what graphs F can we find an H such that H is F-Turán-good? We
say that a vertex v of a graph G is color-critical if by deleting v from G we obtain a graph with …

… for any r there exist graphs that are not weakly Kr-Turán-good. We show that for …
graphs that are not weakly F-Turán-good. We also show examples of graphs that are C2k+1-Turán-good …

… what graphs F can we find an H such that H is F-Turán-good? … : is every k-Turán-good graph
also F-Turán-good? • Maybe … Let us call a graph H weakly F-Turán-good if the number of …

… $r$ there exist graphs that are not weakly $K_r$-Turán-good. We show … graphs that
are not weakly $F$-Turán-good. We also show examples of graphs that are $C_{2k+1}$-Turán-good …

… graphs are weakly 𝐾𝑘-Turán-good. They also showed a bipartite graph which is not 𝐾3-Turán-good…
Gerbner and Palmer [10] showed that 𝐶4 is 𝐹2-Turán-good, where 𝐹2 consists of …

… Turán-good if for each sufficiently large n $n$ we have ex ( n , H , F ) = N ( H , T ( n , r ) ) $\text{ex}(n,H,F)={\mathscr{N}}(H,T(n,r))$
. We say that H $H$ is weakly F $F$ -Turán-good … graph …

… We say that H is weakly F-Turán-good if χ(H) < χ(F) and for sufficiently large n, ex(n, H, F) =
N… Finally, we show two simple ways to obtain weakly F-Turán-stable graphs. The odd girth og(…

… − 1 ) -partite Turán graph for n sufficiently large. We say that H is weakly F-Turán-good if for n
… − 1 ) -partite n-vertex graph G. We can reformulate Theorem 1.1 the following way: S a , b is …

… Let F be a graph with chromatic number k + 1 and say that a graph H is F-Turán-good if for n
… See [14] for a comprehensive summary of what is known so far about F-Turán-good graphs. …

… graph F, we present an extremal graph for a generalized Turán problem. More precisely,
we present a graph … H and F with χ ( H ) < χ ( F ) = r + 1 , we say that H is weakly F-Turán-stable …