On blow up of solutions of second order nonlinear parabolic equations

Download

082716.pdf

Date

1999

Author

Özbekler, Abdullah

Metadata

Show full item record

Item Usage Stats

88
views

0
downloads

URI

https://hdl.handle.net/11511/1908

Collections

Graduate School of Natural and Applied Sciences, Thesis

Suggestions

OpenMETU
Core

On Stability of Linear Delay Differential Equations under Perron's Condition Diblík, J.; Zafer, A. (Hindawi Limited, 2011) The stability of the zero solution of a system of first-order linear functional differential equations with nonconstant delay is considered. Sufficient conditions for stability, uniform stability, asymptotic stability, and uniform asymptotic stability are established.
On oscillation and nonoscillation of second-order dynamic equations Zafer, Ağacık (Elsevier BV, 2009-01-01) New oscillation and nonoscillation criteria are established for second-order linear equations with damping and forcing terms. Examples are given to illustrate the results.
On the modeling of the heat inactivation of Listeria innocua in orange juice Buzrul, Sencer (Elsevier BV, 2009-05-01)
On the Solution of Nonlinear Algebraic Equations Following Periodic Forced Response Analysis of Nonlinear Structures Using Different Nonlinear Solvers Kızılay, Hazım Sefa; Ciğeroğlu, Ender (2020-02-10)
On the solution of nonlinear algebraic equations following periodic forced response analysis of nonlinear structures using different nonlinear solvers Kizilay, H. Sefa; Ciğeroğlu, Ender (2021-01-01) In periodic forced response analysis of nonlinear structures, most of the time analytical solutions cannot be obtained due to the complex behavior of the nonlinearity and/or due to the number of nonlinear equations to be solved. Therefore, numerical methods are widely used. For periodic forced response analysis of nonlinear systems, generally Harmonic Balance Method (HBM) or Describing Function Method (DFM), which transform the nonlinear differential equations into a set of nonlinear algebraic equations, ar...

Citation Formats

A. Özbekler, “On blow up of solutions of second order nonlinear parabolic equations,” Middle East Technical University, 1999.