Minimal convex extensions and finite difference discretization of the quadratic Monge-Kantorovich pr...
Minimal convex extensions and finite difference discretization of the quadratic Monge-Kantorovich problem
About this item
Full title
Author / Creator
Publisher
Cambridge University Press (CUP)
Journal title
Language
English
Formats
Publication information
Publisher
Cambridge University Press (CUP)
Subjects
More information
Scope and Contents
Contents
We present an adaptation of the MA-LBR scheme to the Monge-Ampère equation with second boundary value condition, provided the target is a convex set. This yields a fast adaptive method to numerically solve the Optimal Transport problem between two absolutely continuous measures, the second of which has convex support. The proposed numerical method...
Alternative Titles
Full title
Minimal convex extensions and finite difference discretization of the quadratic Monge-Kantorovich problem
Authors, Artists and Contributors
Author / Creator
Identifiers
Primary Identifiers
Record Identifier
TN_cdi_hal_primary_oai_HAL_hal_01616842v3
Permalink
https://devfeature-collection.sl.nsw.gov.au/record/TN_cdi_hal_primary_oai_HAL_hal_01616842v3
Other Identifiers
ISSN
0956-7925
E-ISSN
1469-4425
DOI
10.1017/S0956792518000451
