×
Author ID: bartl.david Recent zbMATH articles by "Bartl, David"
Published as: Bartl, David
Documents Indexed: 14 Publications since 2004, including 1 Additional arXiv Preprint
Co-Authors: 4 Co-Authors with 6 Joint Publications
60 Co-Co-Authors

Publications by Year

Citations contained in zbMATH Open

9 Publications have been cited 40 times in 29 Documents Cited by Year
A short algebraic proof of the Farkas lemma. Zbl 1158.15015
Bartl, David
17
2008
Farkas’ Lemma, other theorems of the alternative, and linear programming in infinite-dimensional spaces: a purely linear-algebraic approach. Zbl 1185.15017
Bartl, David
8
2007
A very short algebraic proof of the Farkas lemma. Zbl 1262.15020
Bartl, David
3
2012
Can Pourciau’s open mapping theorem be derived from Clarke’s inverse mapping theorem easily? Zbl 1460.46003
Bartl, David; Fabian, Marián
3
2021
Separation theorems for convex polytopes and finitely-generated cones derived from theorems of the alternative. Zbl 1242.90097
Bartl, David
2
2012
A discrete variant of Farkas’ lemma. Zbl 1409.90105
Bartl, David; Dubey, Dipti
2
2017
A note on the short algebraic proof of Farkas’ Lemma. Zbl 1268.15017
Bartl, David
2
2012
Every compact convex subset of matrices is the Clarke Jacobian of some Lipschitzian mapping. Zbl 1494.47096
Bartl, David; Fabian, Marián
2
2021
Clarke Jacobians, Bouligand Jacobians, and compact connected sets of matrices. Zbl 1496.26012
Bartl, David; Fabian, Marián; Kolář, Jan
1
2022
Clarke Jacobians, Bouligand Jacobians, and compact connected sets of matrices. Zbl 1496.26012
Bartl, David; Fabian, Marián; Kolář, Jan
1
2022
Can Pourciau’s open mapping theorem be derived from Clarke’s inverse mapping theorem easily? Zbl 1460.46003
Bartl, David; Fabian, Marián
3
2021
Every compact convex subset of matrices is the Clarke Jacobian of some Lipschitzian mapping. Zbl 1494.47096
Bartl, David; Fabian, Marián
2
2021
A discrete variant of Farkas’ lemma. Zbl 1409.90105
Bartl, David; Dubey, Dipti
2
2017
A very short algebraic proof of the Farkas lemma. Zbl 1262.15020
Bartl, David
3
2012
Separation theorems for convex polytopes and finitely-generated cones derived from theorems of the alternative. Zbl 1242.90097
Bartl, David
2
2012
A note on the short algebraic proof of Farkas’ Lemma. Zbl 1268.15017
Bartl, David
2
2012
A short algebraic proof of the Farkas lemma. Zbl 1158.15015
Bartl, David
17
2008
Farkas’ Lemma, other theorems of the alternative, and linear programming in infinite-dimensional spaces: a purely linear-algebraic approach. Zbl 1185.15017
Bartl, David
8
2007

Citations by Year