Good Morning, I usually solve a non-symmetric discretization of the Poisson equation using GAMG+FGMRES. In the last days I tried to use BCGS in place of FGMRES, still using GAMG as preconditioner. No problem in finding the solution but I'm experiencing something I didn't expect. The test case is a 25 millions cells domain with Dirichlet and Neumann boundary conditions. Both the solvers are able to solve the problem with an increasing number of MPI processes, but: * FGMRES is about 25% faster than BCGS for all the processes number * Both solvers have the same scalability from 48 to 384 processes * Both solvers almost use the same amount of memory (FGMRES use a restart=30) Am I wrong expecting less memory consumption and more performance from BCGS with respect to FGMRES? Thank you in advance for any help. Best regards, Marco Cisternino