A large family of indecomposable projective modules for the   Khovanov-Kuperberg algebra of $sl_3$-webs
  We recall a construction of Mackaay, Pan and Tubbenhauer of the algebras $K^{\epsilon}$ which allow to understand the $sl_3$ homology for links in a local way (i.e. for tangles). Then, by studying the combinatorics of the Kuperberg bracket, we give a large family of non-elliptic webs whose associated projective $K^{\epsilon}$-modules are indecomposable. 
Louis-Hadrien Robert
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