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Existence and uniqueness of weak solutions to the collision-induced breakageand coag-ulation equation are shown when coagulation is the dominant mechanismfor small volumes. The collision kernel may feature a stronger singularity forsmall volumes than the ones considered in previous contributions. In addition,when the collision kernel is locally bounded, the class of fragment daughterdistribution functions included in the analysis is broader. Mass-conservingsolutions are also constructed when the collision kernel grows at most linearlyat infinity and are proved to be unique for initial conditions decayingsufficiently fast at infinity. The existence proofs relies on a weakcompactness approach in L 1 .

Weak Solutions to the Collision-Induced Breakage Equation with Dominating Coagulation