The paper proves asymptotic convergence of sufficiently concentrated solutions to a two-parameter family of Dirac-mass stationary solutions for a coagulation-fragmentation equation with near-diagonal coagulation kernel.
Title resolution pending
2 Pith papers cite this work. Polarity classification is still indexing.
2
Pith papers citing it
fields
math.AP 2years
2019 2verdicts
UNVERDICTED 2representative citing papers
Constructs a two-parameter family of Dirac-concentrated stationary solutions to a coagulation-fragmentation equation and proves stability of their tail decay under near-diagonal kernel assumptions.
citing papers explorer
-
Solutions with peaks for a coagulation-fragmentation equation. Part II: aggregation in peaks
The paper proves asymptotic convergence of sufficiently concentrated solutions to a two-parameter family of Dirac-mass stationary solutions for a coagulation-fragmentation equation with near-diagonal coagulation kernel.
-
Solutions with peaks for a coagulation-fragmentation equation. Part I: stability of the tails
Constructs a two-parameter family of Dirac-concentrated stationary solutions to a coagulation-fragmentation equation and proves stability of their tail decay under near-diagonal kernel assumptions.