A numerical method for finding the convex hull of polygonal cavities using the enclosure method
By Masaru Ikehata, T. Ohe. 2002
67 citations recorded by the source corpus.
Subfields: Applied Mathematics, Mathematical Physics, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/0e68ccd21e303273a3268191d3012531ad8115c5
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Applied Mathematics
- Richard J. Gardner
- Peyman Milanfar
- Guglielmo Rubinacci
- Roland W. E. Potthast
- Antonello Tamburrino
- Markus Kiderlen
- Franz E. Schuster
- Deping Ye
In Mathematical Physics
- Richard J. Gardner
- Peyman Milanfar
- Guglielmo Rubinacci
- Roland W. E. Potthast
- Antonello Tamburrino
- William Robert Breckon Lionheart
In Statistics and Probability
Citations in the corpus
- Convergence of algorithms for reconstructing convex bodies and directional measures (2006, background): “Further applica tions and the three-dimensional case can be found in papers by Gregor and Rannou [14], Ikehata and Ohe [18] and Karl, Kulkarni, Verghese and Willsky [19].”
- A survey on sampling and probe methods for inverse problems (2006, methodology): “Numerical tests on the enclosure method for the inverse conductivity problem were worked out by Ikehata and Ohe in 2002 [63].”
- A new non-iterative inversion method for electrical resistance tomography (2002, methodology): “Non-iterative methods include the work of Ikeata to recover the convex hull of polygonal cavities [14] and the work of Brühl [15, 16].”