Authors: TANFER TANRIVERDİ
Abstract: We explore, by using formal analysis, the existence of mass conserving self-similar solutions for Smoluchowski's coagulation equation when kernel $K(x,y)=x^{\lambda} y^{\mu}+x^{\mu} y^{\lambda}$ with $0<\lambda+\mu<1$.
Keywords: Asymptotic behavior of solutions, coagulation equation, self-similar solutions, mass conservation
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