Hi,
For ASPIN, the local problem F_{j}(x-T_{j})=0 (j=1,2,...N) is solved. The
exact Jacobian of the preconditioned Jacobian is
J_exact=\sum_{j=1}^{N}J_{I}(x-T_{i})J(x-T_{j}).
It seems that PETSc uses the approximate Jacobian,
J_exact=\sum_{j=1}^{N}J_{j}(x-T_{i})J(x-\sum_{j=1}^{N}T_{j}).
I want to implement RASPEN, which requires the exact Jacobian of
ASPIN. Is there
any easy way to compute J(x-T_{j}) (j=1,2,..N)? How can I get the global
vectors like x-T_{j} ? PETSc only provides the vector x-T_{j} on the
subdomain now.
Thanks very much!
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Best wishes,
Lulu Liu
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