Erratum to: Triggered Fronts in the Complex Ginzburg Landau Equation (Journal of Nonlinear Science, (2014), 24, 1, (117-144), 10.1007/s00332-013-9186-1)

The expansion given in the main result, Theorem 1, of Goh and Scheel (2014) is incorrect. The correct statement is as follows. Theorem 1 Fix α, γ ∈ R and assume that there exists a generic free front. Then there exist trigger fronts for c < c_lin, |c−c_lin| sufficiently small. The frequency of the trigger front possesses the expansion ω_tf (c) = ω_abs(c) + 2/π(1 + α²)^3/4|ΔZ_i|(c_lin − c)^3/2 + O((c_lin − c)²). (0.1) Here, ω_abs(c) = −α + αc² /2(1 + α²) , andΔZi is defined in (3.22), below. Furthermore, for α ≠ γ the selected wavenumber has the expansion (Formula presentd.).