A note on a Herzog’s and Lemmert’s paper

Henryk Leszczyński

Commentationes Mathematicae (2005)

  • Volume: 45, Issue: 2
  • ISSN: 2080-1211

Abstract

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We give an alternative view of the results published in the Herzog’s and Lemmert’s paper “On maximal and minimal solutions for x ' ( t ) = F ( t , x ( t ) , x ( h ( t ) ) ) , x ( 0 ) = x 0 ”, Comment. Math. XL (2000), 93-102. One can observe that these results can be obtained by classical (elementary) methods, instead of Tarski’s fixed point theorems in partially ordered spaces.

How to cite

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Henryk Leszczyński. "A note on a Herzog’s and Lemmert’s paper." Commentationes Mathematicae 45.2 (2005): null. <http://eudml.org/doc/291614>.

@article{HenrykLeszczyński2005,
abstract = {We give an alternative view of the results published in the Herzog’s and Lemmert’s paper “On maximal and minimal solutions for $x^\{\prime \}(t) = F(t, x(t), x(h(t)))$, $x(0) = x_0$”, Comment. Math. XL (2000), 93-102. One can observe that these results can be obtained by classical (elementary) methods, instead of Tarski’s fixed point theorems in partially ordered spaces.},
author = {Henryk Leszczyński},
journal = {Commentationes Mathematicae},
keywords = {Advancing argument; maximal solutions; existence and uniqueness},
language = {eng},
number = {2},
pages = {null},
title = {A note on a Herzog’s and Lemmert’s paper},
url = {http://eudml.org/doc/291614},
volume = {45},
year = {2005},
}

TY - JOUR
AU - Henryk Leszczyński
TI - A note on a Herzog’s and Lemmert’s paper
JO - Commentationes Mathematicae
PY - 2005
VL - 45
IS - 2
SP - null
AB - We give an alternative view of the results published in the Herzog’s and Lemmert’s paper “On maximal and minimal solutions for $x^{\prime }(t) = F(t, x(t), x(h(t)))$, $x(0) = x_0$”, Comment. Math. XL (2000), 93-102. One can observe that these results can be obtained by classical (elementary) methods, instead of Tarski’s fixed point theorems in partially ordered spaces.
LA - eng
KW - Advancing argument; maximal solutions; existence and uniqueness
UR - http://eudml.org/doc/291614
ER -

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