3 problems

Let $f$ be either a mixing, piecewise expanding, piecewise smooth unimodal interval map such that the critical point is not periodic, or a mixing smooth Collet-Eckmann unimodal int…

Let $\Delta$ be the parameter domain for the heterochaos baker maps $f_{a,b}$ on $[0,1]^3$, and let $\mu_{\alpha,a,b}$ and $\mu_{\beta,a,b}$ be their two ergodic measures of maxima…

Negative-parameter linear response conjecture. The preceding linear response results also hold for $\alpha<0$ in some parameter range.