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() showed that the constrained minimization problem of equations
() and () is equivalent to minimization of
the so-called Rayleigh Quotient. If we define the vector
and , the Rayleigh Quotient
takes the following form:
| |
(127) |
After the minimization of equation (), the resultant vector q
is the eigenvector associated with the smallest eigenvalue of .
Next: Conjugate Gradient Method for
Up: TLS Overview
Previous: TLS Overview
Stanford Exploration Project
11/11/2002