Variational Methods in Partially Ordered Spaces
By Hassan Riahi, Christiane Tammer. 2003
811 citations recorded by the source corpus.
Subfields: Civil and Structural Engineering, Computational Theory and Mathematics
View Paper: https://www.semanticscholar.org/paper/16e0a241895f749b21fae6e68b40425694cb5ded
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Civil and Structural Engineering
In Computational Theory and Mathematics
- Patrick L. Combettes
- Constantin Zalinescu
- Zachary Feinstein
- Christiane Tammer
- Sever A. Hirstoaga
- Enrico Miglierina
- Elena Molho
- Matteo Rocca
Citations in the corpus
- Well-Posedness and Scalarization in Vector Optimization (2005, background): “…ECONOMIA http://eco.uninsubria.it E.Miglierina, E. Molho, M. Rocca Well-posedness and scalarization in vector optimization 2004/7 © Copyright E.Miglierina, E. Molho, M. Rocca Printed in Italy in March 2004 Università degli Studi dell'Insubria Via Ravasi 2, 21100 Varese, Italy All rights reserved.”
- Equilibrium programming in Hilbert spaces (2005, background): “1) was shown in [5, 24] to cover monotone inclusion problems, saddle point problems, variational inequality problems, minimization problems, Nash equilibria in noncooperative games, vector equilibrium problems, as well as certain fixed point problems (see also [15]).”
- Continuity properties and sensitivity analysis of parameterized fixed points and approximate fixed points (2016, methodology): “We use the terminology from [30, 19, 22] to emphasize that a single-valued function is upper continuous if, and only if, it is lower continuous if, and only if, it is continuous.”
- Vector variational principles for set-valued functions (2011, background): “A systematization of such results was done in [34] (see also [32]), where instead of a function f it was considered a subset of X ×Y ; said differently, it was considered a multifunction from X to Y .”
- Well-posedness and stability of solutions for set optimization problems (2017, neutral): “2 ([32]): Let : T → 2T1 be a set-valued mapping.”
- Treatment of set order relations by means of a nonlinear scalarization functional: a full characterization (2016, background): “Properties of zC,k were studied in [2], [22] and [3].”
- Lipschitz properties of the scalarization function and applications (2010, background): “However, local continuity properties were not studied in [8].”