Proves that t(F, W^{∘p}) ≥ ρ^{p m} for rho-locally dense graphons W when p ≥ binom(n,2)/m, via Holder uniformization, plus results on theta-subdivisions of Sidorenko and KNRS graphs.
Sidorenko’s conjecture for subdivisions and theta substitutions.Combinatorics, Probability and Computing, 35(2):269–279, 2026
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$L^p$-form of the KNRS conjecture
Proves that t(F, W^{∘p}) ≥ ρ^{p m} for rho-locally dense graphons W when p ≥ binom(n,2)/m, via Holder uniformization, plus results on theta-subdivisions of Sidorenko and KNRS graphs.