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SOLVING THE VELOCITY PARAMETER OF THE 2-D WAVE INVERSE PROBLEMS WITH THE INTEGRATION-CHARACTERISTIC METHOD
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作者 金咸熙 《Applied Mathematics and Mechanics(English Edition)》 SCIE EI 1990年第3期277-284,共8页
For the 2-D wave inverse problems introduced from geophysical exploration, in this paper, the author presents integration-characteristic method to solve the velocity parameter, and then applies it to common shotpoint ... For the 2-D wave inverse problems introduced from geophysical exploration, in this paper, the author presents integration-characteristic method to solve the velocity parameter, and then applies it to common shotpoint model data, in noise-free case. The accuracy is quite good. 展开更多
关键词 solving THE VELOCITY PARAMETER OF THE 2-D WAVE inverse PROBLEMS WITH THE INTEGRATION-CHARACTERISTIC METHOD LINE
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A SMALLEST SINGULAR VALUE METHOD FOR SOLVING INVERSE EIGENVALUE PROBLEMS 被引量:1
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作者 S.F. Xu(Department of Mathematics, Peking University, Beijing) 《Journal of Computational Mathematics》 SCIE CSCD 1996年第1期23-31,共9页
Utilizing the properties of the smallest singular value of a matrix, we propose a new, efficient and reliable algorithm for solving nonsymmetric matrix inverse eigenvalue problems, and compare it with a known method. ... Utilizing the properties of the smallest singular value of a matrix, we propose a new, efficient and reliable algorithm for solving nonsymmetric matrix inverse eigenvalue problems, and compare it with a known method. We also present numerical experiments which illustrate our results. 展开更多
关键词 MATH A SMALLEST SINGULAR VALUE METHOD FOR solving inverse EIGENVALUE PROBLEMS
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