How to project onto an isotone projection cone
AB Németh, SZ Németh - Linear Algebra and its Applications, 2010 - Elsevier
The solution of the complementarity problem defined by a mapping f: Rn→ Rn and a cone
K⊂ Rn consists of finding the fixed points of the operator PK∘(If), where PK is the projection …
K⊂ Rn consists of finding the fixed points of the operator PK∘(If), where PK is the projection …
[引用][C] How to project onto an isotone projection cone
AB NEMETH, SZ NEMETH - Linear algebra and its …, 2010 - pascal-francis.inist.fr
How to project onto an isotone projection cone CNRS Inist Pascal-Francis CNRS Pascal
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How to project onto an isotone projection cone
AB Németh, SZ Németh - Linear Algebra and Its Applications, 2010 - infona.pl
The solution of the complementarity problem defined by a mapping f: Rn→ Rn and a cone
K⊂ Rn consists of finding the fixed points of the operator PK∘(If), where PK is the projection …
K⊂ Rn consists of finding the fixed points of the operator PK∘(If), where PK is the projection …
[PDF][PDF] How to project onto an isotone projection cone
AB Németh, SZ Németh - Linear Algebra and its Applications, 2010 - core.ac.uk
Let Rn be an n-dimensional Euclidean space endowed with a Cartesian reference system.
We suppose that each point of Rn is a column vector. Let K⊂ Rn be a pointed closed …
We suppose that each point of Rn is a column vector. Let K⊂ Rn be a pointed closed …
How to project onto an isotone projection cone
AB Németh, S Nemeth - Linear Algebra and its …, 2010 - research.birmingham.ac.uk
The solution of the complementarity problem defined by a mapping f: Rn-> Rn and a cone K
subset of Rn consists of finding the fixed points of the operator PK o (If), where PK is the …
subset of Rn consists of finding the fixed points of the operator PK o (If), where PK is the …