Resilience of rainbow Hamilton cycles in pseudorandom graphs

For every fixed $\varepsilon\in(0,1/2)$, we prove that every spanning subgraph $H$ of an $n$-vertex $(p,β)$-bijumbled graph satisfying $δ(H)\geq(1/2+\varepsilon)pn$ contains a rainbow Hamilton cycle under every globally $μpn$-bounded colouring, provided $β\leq cpn$ and $pn\geq M$ both hold. The same