Processing the 2D and 3D Fresnel experimental databases via topological derivative methods
DOI10.1088/1361-6420/ac21c8zbMath1478.78028OpenAlexW3198072405MaRDI QIDQ5157863
Ana Carpio, María-Luisa Rapún, Manuel Pena
Publication date: 20 October 2021
Published in: Inverse Problems (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1088/1361-6420/ac21c8
experimental datatopological derivativemultifrequencymicrowave imagingtopological energyinstitute Fresnel databases
Inverse problems for PDEs (35R30) Diffraction, scattering (78A45) Optimization of shapes other than minimal surfaces (49Q10) Inverse problems (including inverse scattering) in optics and electromagnetic theory (78A46) PDE constrained optimization (numerical aspects) (49M41)
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Cites Work
- Unnamed Item
- Defect detection from multi-frequency limited data via topological sensitivity
- Multi-frequency topological derivative for approximate shape acquisition of curve-like thin electromagnetic inhomogeneities
- Time domain topological gradient and time reversal analogy: an inverse method for ultrasonic target detection
- Performance analysis of multi-frequency topological derivative for reconstructing perfectly conducting cracks
- Applications of the topological derivative method
- When topological derivatives met regularized Gauss-Newton iterations in holographic 3D imaging
- Special section: Testing inversion algorithms against experimental data
- Inverse scattering with real data: detecting and imaging homogeneous dielectric objects
- Shape inversion from TM and TE real data by controlled evolution of level sets
- Linear and nonlinear iterative scalar inversion of multi-frequency multi-bistatic experimental electromagnetic scattering data
- Inversion of experimental multi-frequency data using the contrast source inversion method
- Inversion of experimental data using linearized and binary specialized nonlinear inversion schemes
- Multiple-frequency distorted-wave Born approach to 2D inverse profiling
- Imaging from real scattered field data using a linear spectral estimation technique
- A Bayesian approach for solving inverse scattering from microwave laboratory-controlled data
- Modified 2 gradient method and modified Born method for solving a two-dimensional inverse scattering problem
- An image fusion approach to the numerical inversion of multifrequency electromagnetic scattering data
- The Linear Sampling Method in Inverse Electromagnetic Scattering
- Topological Sensitivity for Solving Inverse Multiple Scattering Problems in Three-dimensional Electromagnetism. Part I: One Step Method
- Hybrid topological derivative and gradient-based methods for electrical impedance tomography
- Small-inclusion asymptotic of misfit functionals for inverse problems in acoustics
- Topological Derivatives for Shape Reconstruction
- Continuing with the Fresnel database: experimental setup and improvements in 3D scattering measurements
- 3D microwave imaging via preliminary support reconstruction: testing on the Fresnel 2008 database
- Three-dimensional reconstruction from real data using a conjugate gradient-coupled dipole method
- Three-dimensional quantitative microwave imaging from measured data with multiplicative smoothing and value picking regularization
- Microwave imaging from experimental data within a Bayesian framework with realistic random noise
- Application of the multiplicative regularized contrast source inversion method on 3D experimental Fresnel data
- Reconstruction of 3D objects from multi-frequency experimental data with a fast DBIM-BCGS method
- Analysis of Discrete Ill-Posed Problems by Means of the L-Curve
- On the Topological Derivative in Shape Optimization
- The Topological Asymptotic for the Helmholtz Equation
- A Regularized Sampling Method for Solving Three-Dimensional Inverse Scattering Problems
- The topological asymptotic expansion for the Maxwell equations and some applications
- Optimization Methods for In-Line Holography
- Finite Element Methods for Maxwell's Equations
- Bayesian approach to inverse scattering with topological priors
- On the solution of direct and inverse multiple scattering problems for mixed sound-soft, sound-hard and penetrable objects
- Optimal Mesh Size for Inverse Medium Scattering Problems
- Why the high-frequency inverse scattering by topological sensitivity may work
- Experimental validation of the topological sensitivity approach to elastic-wave imaging
- A new method in inverse scattering based on the topological derivative
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