Hille and Nehari type criteria for third-order dynamic equations

By Lynn Erbe, Allan Peterson, Samir H. Saker. 2007

105 citations recorded by the source corpus.

Subfields: Applied Mathematics, Control and Systems Engineering, Geometry and Topology

View Paper: https://www.semanticscholar.org/paper/c8b83216ef008520efe914f771a0ffaa8b9f36e4

How researchers see this paper

The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.

In Applied Mathematics

1. Martin J. Bohner
2. Tongxing Li
3. Ravi P. Agarwal
4. Allan Peterson
5. Lynn Erbe
6. Chenghui Zhang
7. Samir H. Saker
8. Taher S. Hassan

In Control and Systems Engineering

1. Martin J. Bohner
2. Ravi P. Agarwal
3. Allan Peterson
4. Tongxing Li
5. Lynn Erbe
6. Chenghui Zhang
7. Taher S. Hassan
8. Samir H. Saker

In Geometry and Topology

1. Tongxing Li
2. Chenghui Zhang
3. Allan Peterson
4. Martin J. Bohner
5. Ravi P. Agarwal
6. Lynn Erbe

Citations in the corpus

• Oscillation of third order nonlinear functional dynamic equations on time scales (2010, background): “Recently, Erbe et al [12–14] considered the third order dynamic equations (a(t)(r(t)x(t))) + p(t)f(x(t)) = 0, x(t) + p(t)x(t) = 0, and (a(t)[(r(t)x(t))]) + f(t, x(t)) = 0, where γ ≥ 1 is the quotient of odd positive integers.”
• Hille and Nehari type criteria for third-order delay dynamic equations (2013, methodology): “Some examples may be given by consulting those in [15], and hence are omitted.”