Difference between revisions of "Paper:Ravi P. Agarwal/Oscillation of second order delay dynamic equations"
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===Contents=== | ===Contents=== | ||
| + | :Introduction | ||
| + | |||
| + | :2. Some preliminaries on time scales | ||
| + | ::Lemma 2.1 | ||
::[[Mozyrska-Torres logarithm tends to infinity|Lemma 2.2]] | ::[[Mozyrska-Torres logarithm tends to infinity|Lemma 2.2]] | ||
| + | :3. Reduction to first order delay dynamic inequalities | ||
| + | ::Theorem 3.1 | ||
| + | ::Theorem 3.2 | ||
| + | ::Corollary 3.3 | ||
| + | ::Theorem 3.6 | ||
| + | ::Theorem 4.1 | ||
| + | ::Lemma 4.3 | ||
| + | ::Theorem 4.4 | ||
| + | ::Lemma 4.7 | ||
| + | ::Theorem 4.8 | ||
| + | ::Corollary 4.9 | ||
| + | ::Corollary 4.10 | ||
| + | ::Corollary 4.11 | ||
| + | ::Theorem 4.13 | ||
Revision as of 19:05, 11 December 2017
Ravi P. Agarwal, Martin Bohner and Samir H. Saker: Oscillation of second order delay dynamic equations
Published $2005$, Canadian Applied Mathematics Quarterly.
Online copies
Contents
- Introduction
- 2. Some preliminaries on time scales
- Lemma 2.1
- Lemma 2.2
- 3. Reduction to first order delay dynamic inequalities
- Theorem 3.1
- Theorem 3.2
- Corollary 3.3
- Theorem 3.6
- Theorem 4.1
- Lemma 4.3
- Theorem 4.4
- Lemma 4.7
- Theorem 4.8
- Corollary 4.9
- Corollary 4.10
- Corollary 4.11
- Theorem 4.13
