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Each block started with a 2-move problem while the following 3, 4 and 5 move problems were presented in random order.
Note: Results on performance in healthy subjects suggested that 2 and 3 move problems were mostly solved in the minimum number of moves [ 11], which was not true for 4 and 5 move problems.
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These are often referred to as "mate in n" – for example "mate in three" (a three-mover); two and three move problems are the most common.
Critical influential speeds in the moving mass problems were introduced and obtained in numerical examples for various BC's.
Moving interface problems are ubiquitous in science and engineering.
A fast modular numerical method for solving general moving interface problems is presented.
Fast adaptive numerical methods for solving moving interface problems are presented.
A new numerical method for solving geometric moving interface problems is presented.
A new boundary-fitted technique to describe free surface and moving boundary problems is presented.
A boundary element formulation for the solution of multiple moving boundary problems is presented and tested herein.
An advantage of using level set methods for moving boundary problems is that geometric quantities such as curvature can be readily calculated from the level set function.
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