Numerical solution of the 3-D travel time tomography problem

Klibanov，Michael V.1; Li，Jingzhi2; Zhang，Wenlong3

2023-03-01

10.1016/j.jcp.2023.111910

Journal of Computational Physics   影响因子和分区

0021-9991

1090-2716

Carleman Estimate Coefficient Inverse Problem Convexification Global Convergence Numerical Solution In 3D Travel Time Tomography

SCI

英语

通讯

NSF of China[11971221] ; Guangdong NSF Major Fund[2021ZDZX1001] ; Shenzhen Sci-Tech Fund[

Computer Science ; Physics

Computer Science, Interdisciplinary Applications ; Physics, Mathematical

WOS:000923907500001

ACADEMIC PRESS INC ELSEVIER SCIENCE

20230313385780

Inverse Problems ; Tomography ; Travel Time

Air Transportation:431 ; Highway Transportation:432 ; Railroad Transportation:433 ; Waterway Transportation:434 ; Imaging Techniques:746 ; Numerical Methods:921.6

PHYSICS

2-s2.0-85146151059

Scopus

1.Department of Mathematics and Statistics,University of North Carolina at Charlotte,Charlotte,28223,United States
2.Department of Mathematics,National Center for Applied Mathematics Shenzhen,SUSTech International Center for Mathematics,Southern University of Science and Technology,Shenzhen,518055,China
3.Department of Mathematics,Southern University of Science and Technology (SUSTech),Shenzhen,1088 Xueyuan Boulevard, University Town of Shenzhen, Xili, Nanshan, Guangdong Province,China

Klibanov，Michael V.,Li，Jingzhi,Zhang，Wenlong. Numerical solution of the 3-D travel time tomography problem[J]. Journal of Computational Physics,2023,476:pp.119110.

Klibanov，Michael V.,Li，Jingzhi,&Zhang，Wenlong.(2023).Numerical solution of the 3-D travel time tomography problem.Journal of Computational Physics,476,pp.119110.

Klibanov，Michael V.,et al."Numerical solution of the 3-D travel time tomography problem".Journal of Computational Physics 476(2023):pp.119110.