Some qualitative properties of higher order nonlinear dynamic equations on time scales

Download
1996
Özgün, Saliha Aslı

Suggestions

Some properties of irregular 3-D particles
Taylor, MA; Garboczi, EJ; Erdoğan, Sinan Turhan; Fowler, DW (2006-02-16)
This paper discusses some of the properties of irregular particles that are of interest to engineers, including volume, density and surface area. Numerical and statistical information on these properties is essential (a) for a better understanding of particulates, (b) to suggest more efficient ways to utilize particulate materials and (c) to permit the creation of mathematical models that can reduce the need for lengthy real-world testing. While the motivation, examples and applications are from the constru...
Some properties of periodic locally soluble groups.
Abu Sa'a, Tareq Mohammad; Department of Mathematics (1984)
Some new oscillation results for a nonlinear dynamic system on time scales
Erbe, Lynn; Mert, Raziye (Elsevier BV, 2009-12-01)
We study the oscillation of a system of two first order nonlinear equations on time scales. This form includes the classical Emden-Fowler differential equation and many of its extensions. We generalize some well-known results of Atkinson, Bohner, Erbe, Peterson and others. We illustrate the results by several examples, including a superlinear Emden-Fowler dynamic system.
Some New Completeness Properties in Topological Spaces
Vural, Çetin; Önal, Süleyman (null; 2017-06-30)
One of the most widely known completeness property is the completeness of metric spaces and the other one being of a topological space in the sense of Cech. It is well known that a metrizable space X is completely metrizable if and only if X is Cech-complete. One of the generalisations of completeness of metric spaces is subcompactness. It has been established that, for metrizable spaces, subcompactness is equivalent to Cech-completeness. Also the concept of domain representability can be considered as a co...
Some Properties of Jitterbug-Like Polyhedral Linkages
Kiper, G. (2010-09-18)
A formal definition for Jitterbug-like polyhedral linkages is presented. It is shown that the supporting polyhedral shapes cannot be arbitrary and some topological properties are derived. Also it is demonstrated that the link lengths of the spatial loops comprising the linkage cannot be arbitrary. The spherical indicatrices of spatial loops are examined and are shown to be immobile.
Citation Formats
S. A. Özgün, “Some qualitative properties of higher order nonlinear dynamic equations on time scales,” Middle East Technical University, 1996.