LOCAL MULTIVARIABLE SOLVER FOR OPTICAL PROXIMITY CORRECTION IN LITHOGRAPHIC PROCESSING METHOD, AND DEVICE MANUFACTURED THEREBY

A multivariable solver for proximity correction uses a Jacobian matrix to approximate effects of perturbations of segment locations in successive iterations of a design loop. The problem is formulated as a constrained minimization problem with box, linear equality, and linear inequality constraints. To improve computational efficiency, non-local interactions are ignored, which results in a sparse Jacobian matrix.