A companion preorder to \(G\)-majorization and a Tarski type fixed-point theorem Section: convex analysis
DOI10.1007/s11784-023-01053-zOpenAlexW4361273525WikidataQ122681266 ScholiaQ122681266MaRDI QIDQ6158252
Publication date: 31 May 2023
Published in: Journal of Fixed Point Theory and Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s11784-023-01053-z
gradientEaton triplepreordersingular value\(G\)-majorizationeffective group\(\prec_G^{\mathrm{comp}}\)-increasing function\(c\)-strongly (weakly) \(\prec_G\)-increasing functioncompanion preorderTarski like theorem on fixed points
Eigenvalues, singular values, and eigenvectors (15A18) Continuity and differentiation questions (26B05) Inequalities involving derivatives and differential and integral operators (26D10) Ordered abelian groups, Riesz groups, ordered linear spaces (06F20)
Cites Work
- Characterizations of inner product spaces by strongly convex functions
- G-majorization, group-induced cone orderings, and reflection groups
- Majorization, doubly stochastic matrices, and comparison of eigenvalues
- Group majorization and Schur type inequalities
- An analytical characterization of effective and of irreducible groups inducing cone orderings
- On lattice property of group induced cone orderings
- A note on a Tarski type fixed-point theorem
- An extension of Schur-Ostrowski's condition, weak Eaton triples and generalized AI functions
- A short and constructive proof of Tarski's fixed-point theorem
- On Tarski’s fixed point theorem
- Group majorization, eaton triples and numerical range∗
- Zone and double zone diagrams in abstract spaces
- Convex Analysis
- Inequalities: theory of majorization and its applications
- On the norm property of \(G(c)\)-radii and Eaton triples
- On G -majorization inequalities for gradients of G -increasing functions
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