We examine a continuum effect of a dynamic Wannier-Stark ladder (DWSL) driven by a cw laser-with F ac and ω as amplitude and frequency, respectively-by means of an excess density of states (DOS), ρ (ex) (E), closely related to the more familiar DOS and proportional to the lifetime of a resonance state. It is mathematically shown that ρ (ex) (E) is governed by three different physical mechanisms: the single-channel resonance mechanism, the multichannel nonresonance mechanism, and the multichannel resonance mechanism. The last mechanism becomes more important with the increase in F ac . The effect of the interchannel interaction is maximized when the ratio of a Bloch frequency to ω, represented as η, equals unity. In the actual calculations based on the R-matrix Floquet theory, it is revealed that, in a large-F ac region, ρ (ex) (E) for η = 1 shows a complicated spectral structure composed of a couple of newly growing peaks, in contrast to ρ (ex) (E) for η = 3 which just shows a monotonic change of a single spectral peak. It is speculated that the pronounced feature of the former spectra is attributed to the Fano-like multichannel resonance mechanism, whereas the feature of the latter case is attributed to the multichannel nonresonance mechanism.