Increasing Stability of the First Order Linearized Inverse Schrödinger Potential Problem with Integer Power Type Nonlinearities
Author:
Affiliation:
1. School of Mathematical Sciences, SKLCAM and LMNS, Fudan University, No. 220 Handan Road, Shanghai, China.
2. Corresponding author. School of Mathematics, Shanghai University of Finance and Economics, No. 777 Guoding Road, Shanghai, China.
Funder
Key-Area Research and Development Program of Guangdong Province
National Natural Science Foundation of China
Science and Technology Commission of Shanghai Municipality
Publisher
Society for Industrial & Applied Mathematics (SIAM)
Reference42 articles.
1. Pure Appl. Math. 140;Adams R.,2003
2. Stable determination of conductivity by boundary measurements
3. Numerical solution of nonlinear diffraction problems
4. A high-order numerical method for the nonlinear Helmholtz equation in multidimensional layered media
5. Symmetry breaking for transmission in a photonic waveguide coupled with two off-channel nonlinear defects
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