Existence of nonoscillatory solutions of second-order differential equations with mixed neutral term

Publish Year: 1402
نوع سند: مقاله ژورنالی
زبان: English
View: 51

This Paper With 14 Page And PDF Format Ready To Download

  • Certificate
  • من نویسنده این مقاله هستم

استخراج به نرم افزارهای پژوهشی:

لینک ثابت به این Paper:

شناسه ملی سند علمی:

JR_CMDE-11-4_014

تاریخ نمایه سازی: 1 شهریور 1402

Abstract:

In this study, we aim to contribute to the increasing interest in functional differential equations by obtaining new existence theorems for non-oscillatory solutions of second-order neutral differential equations involving positive and negative terms which have not been performed in previous studies. We consider different cases for the ranges of the neutral coefficients, by utilizing the Banach contraction mapping principle. The applicability of the results is illustrated by several examples in the last section.

Authors

Orhan Ozdemir

Department of Mathematics, Faculty of Arts and Sciences, Tokat Gaziosmanpac{s}a University, ۶۰۲۴۰, Tokat, Turkey.

Demet Binbasioglu

Department of Mathematics, Faculty of Arts and Sciences, Tokat Gaziosmanpac{s}a University, ۶۰۲۴۰, Tokat, Turkey.

مراجع و منابع این Paper:

لیست زیر مراجع و منابع استفاده شده در این Paper را نمایش می دهد. این مراجع به صورت کاملا ماشینی و بر اساس هوش مصنوعی استخراج شده اند و لذا ممکن است دارای اشکالاتی باشند که به مرور زمان دقت استخراج این محتوا افزایش می یابد. مراجعی که مقالات مربوط به آنها در سیویلیکا نمایه شده و پیدا شده اند، به خود Paper لینک شده اند :
  • T. Candan and R. Dahiya, Existence of nonoscillatory solutions of ...
  • T. Candan, Existence of nonoscillatory solutions to first order neutral ...
  • T. Candan, Nonoscillatory solutions of higher order differential and delay ...
  • T. Candan, Existence of nonoscillatory solutions to first order neutral ...
  • T. Candan, Existence of nonoscillatory solutions of higher-order nonlinear mixed ...
  • M. P. Chen, J. S. Yu, and Z. C. Wang, ...
  • H. Chi, J. Bell, and B. Hassard, Numerical solution of ...
  • F. Kong, Existence of non-oscillatory solutions of a kind of ...
  • M. R. S. Kulenovi´c and S. Had˘ziomerspahi´c, Existence of nonoscillatory ...
  • T. Kusano and M. Naito, Unbounded nonoscillatory solutions of nonlinear ...
  • H. Li, Z. Han, and Y. Wang, Nonoscillatory solutions for ...
  • H. Li, Z. Han, and Y. Sun, Existence of non-oscillatory ...
  • H. Li and S. Sun, Nonoscillation of higher order mixed ...
  • J. Mallet-Paret, The global structure of traveling waves in spatially ...
  • B. Mansouri, A. Ardjouni, and A. Djoudi, Existence and uniqueness ...
  • M. Naito and K. Yano, Positive solutions of higher order ...
  • L. Pontryagin, R. Gamkreledze, and E. Mischenko, The Mathematical Theory ...
  • M. Slater and H. S. Wilf, A class of linear ...
  • A. Rustichini, Hopf bifurcation for functional differential equations of mixed ...
  • H. Ye, J. Yin, and C. Jin, Nonoscillatory solutions for ...
  • W. Zhang, W. Feng, J. Yan, and J. Song, Existence ...
  • Y. Zhou and B. G. Zhang, Existence of nonoscillatory solutions ...
  • Y. Zhou, Existence for nonoscillatory solutions of second order nonlinear ...
  • نمایش کامل مراجع