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~subject:"Carathéodory number"
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The circlet inequalities : a new, circulant-based, facet-defining inequality for the TSP
Gutekunst, Samuel C.
;
Williamson, David P.
- In:
Mathematics of operations research
48
(
2023
)
1
,
pp. 393-418
Persistent link: https://www.econbiz.de/10014312556
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Carathéodory, helly, and radon numbers for sublattice and related convexities
Queyranne, Maurice
;
Tardella, Fabio
- In:
Mathematics of operations research
42
(
2017
)
2
,
pp. 495-516
Persistent link: https://www.econbiz.de/10011684458
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3
Carathéodory, helly, and radon numbers for sublattice and related convexities
Queyranne, Maurice
;
Tardella, Fabio
- In:
Mathematics of operations research
42
(
2017
)
2
,
pp. 495-516
Persistent link: https://www.econbiz.de/10011684529
Saved in:
4
An (almost) unbiased estimator for the S-Gini index
Demuynck, Thomas
- In:
Journal of economic inequality
10
(
2012
)
1
,
pp. 109-126
Persistent link: https://www.econbiz.de/10009577068
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