Pages that link to "Item:Q2936485"

The following pages link to A study on the topological derivative-based imaging of thin electromagnetic inhomogeneities in limited-aperture problems (Q2936485):

Displaying 24 items.

• Defect detection from multi-frequency limited data via topological sensitivity (Q275333) (← links)
• Analysis of MUSIC-type imaging functional for single, thin electromagnetic inhomogeneity in limited-view inverse scattering problem (Q349826) (← links)
• Shape reconstruction of thin electromagnetic inclusions via boundary measurements: level-set method combined with the topological derivative (Q459521) (← links)
• Topological derivative for imaging of thin electromagnetic inhomogeneity: least condition of incident directions (Q1629163) (← links)
• Performance analysis of multi-frequency topological derivative for reconstructing perfectly conducting cracks (Q1685474) (← links)
• Application of the topological derivative to post-processing infrared time-harmonic thermograms for defect detection (Q2022117) (← links)
• Topological imaging methods for the iterative detection of multiple impedance obstacles (Q2127299) (← links)
• A novel study on the MUSIC-type imaging of small electromagnetic inhomogeneities in the limited-aperture inverse scattering problem (Q2137988) (← links)
• Application of MUSIC algorithm for a fast identification of small perfectly conducting cracks in limited-aperture inverse scattering problem (Q2147301) (← links)
• Investigation of a non-iterative technique based on topological derivatives for fast localization of small conductivity inclusions (Q2159907) (← links)
• Direct sampling method for identifying magnetic inhomogeneities in limited-aperture inverse scattering problem (Q2214450) (← links)
• Data recovery in inverse scattering: from limited-aperture to full-aperture (Q2218590) (← links)
• When topological derivatives met regularized Gauss-Newton iterations in holographic 3D imaging (Q2220609) (← links)
• Detection of multiple impedance obstacles by non-iterative topological gradient based methods (Q2220630) (← links)
• Analysis of multi-frequency subspace migration weighted by natural logarithmic function for fast imaging of two-dimensional thin, arc-like electromagnetic inhomogeneities (Q2400702) (← links)
• Detecting damage in thin plates by processing infrared thermographic data with topological derivatives (Q2425081) (← links)
• Machine learning based data retrieval for inverse scattering problems with incomplete data (Q2660886) (← links)
• Data completion algorithms and their applications in inverse acoustic scattering with limited-aperture backscattering data (Q2675619) (← links)
• Topological Sensitivity for Solving Inverse Multiple Scattering Problems in Three-Dimensional Electromagnetism. Part II: Iterative Method (Q4686934) (← links)
• Optimization Methods for In-Line Holography (Q4686940) (← links)
• Bayesian approach to inverse scattering with topological priors (Q4970552) (← links)
• Extended-Sampling-Bayesian Method for Limited Aperture Inverse Scattering Problems (Q5108482) (← links)
• Topological derivative-based technique for imaging thin inhomogeneities with few incident directions (Q5240395) (← links)
• An extended sampling-ensemble Kalman filter approach for partial data inverse elastic problems (Q5861293) (← links)