$\quad$ Thanks. What I want is to use `rowl1` as scaling and then apply other preconditioner, but when I use `-pc_type composite -pc_composite_type multiplicative -pc_composite_pcs jacobi,...`, I can't set `-pc_jacobi_type rowl1`. Can `-sub_pc_type` or `PCCOMPOSITE` achieve the above requirements?

$\quad$ I couldn't find the relevant command line. so I manually scale the linear system in SNES. But it seems that when the preconditioning matrix is constructed by the finite difference method based on the residual, the use of a row scaling similar to the left preconditioner will cause the residual to change and lead to repeated scaling. Is that so?
$\quad$ Then how does the left preconditioner in petsc do not affect the residuals used to construct the preconditioning matrix?

At 2026-01-09 03:00:52, "Mark Adams" <mfadams@lbl.gov> wrote:

You don't want to scale the matrix manually. -pc_jacobi_type rowl1
do what you want. And Jacobi is a more common choice.

Mark

On Thu, Jan 8, 2026 at 1:02 PM 陈培群 <logic_imagination@163.com> wrote:
$\quad$ Hello, I use `SNESComputeJacobianDefault` to build a preconditioning matrix for JFNK and use `MatGetRowSumAbs` to obtain the vector for scaling. When I modify the preconditioning matrix in formJacobian[`SNESSetJacobian`] and modify rhs and the solution variables in preSolve[`KSPSetPreSolve`] and postSolve[`KSPSetPostSolve`] as scaling, I encounter the following questions.
1. If I need to scale the solution variables, do I need to call `SNESGetSolutionUpdate` to scale the increment vector instead of the solution vector in `postSolve(KSP /*ksp*/, Vec rhs, Vec x, void * ctx)`?
2. Whether this can achieve the same scaling effect as `-pc_jacobi_type rowl1`, so that the built-in preconditioner scheme of petsc can be applied on the basis of the above modified linear system? Or whether this will affect the residual used to construct the matrix through the finite difference and then lead to the wrong scaling effect?