Numerical linear algebra

Preconditioner

In mathematics, preconditioning is the application of a transformation, called the preconditioner, that conditions a given problem into a form that is more suitable for numerical solving methods. Preconditioning is typically related to reducing a condition number of the problem. The preconditioned problem is then usually solved by an iterative method. (Wikipedia).

Preconditioner
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Related pages

Multigrid method | Rayleigh quotient | Linear algebra | Quantization (signal processing) | Gradient | Biconjugate gradient method | Diagonally dominant matrix | Successive over-relaxation | Precision (computer science) | Condition number | Gaussian elimination | Conjugate gradient method | Power iteration | Rayleigh quotient iteration | Generalized minimal residual method | Iterative method | System of linear equations | Symmetric successive over-relaxation | Mathematics | Matrix-free methods | Incomplete LU factorization | Gradient descent | Sparse matrix | Symmetric matrix | Quadratic form | Numerical analysis | Incomplete Cholesky factorization | Rate of convergence | Stochastic gradient descent | Inverse iteration