Oscillatory Behavior of Euler Type Delay Dynamic Equations with p-Laplacian Like Operators

Autor: Sui Ying, Shi Yulong, Zhao Yige, Han Zhenlai
Jazyk: English<br />French
Rok vydání: 2018
Předmět:
Zdroj: MATEC Web of Conferences, Vol 228, p 01004 (2018)
Druh dokumentu: article
ISSN: 2261-236X
DOI: 10.1051/matecconf/201822801004
Popis: We consider the Euler type delay dynamic equation with p-Laplacin like operators ( x Δ ( v ) | x Δ ( v ) | p - 2 ) Δ + a ( v ) x Δ ( v ) | p - 2 + r ( v ) x ( δ ( v ) ) | x ( δ ( v ) ) | p - 2 = 0 $ (x^{{^{\Delta } }} (v)|x^{{^{\Delta } }} (v)|^{{p - 2}} )^{{^{\Delta } }} + a(v)x^{{^{\Delta } }} (v)|^{{p - 2}} + r(v)x(\delta (v))|x(\delta (v))|^{{p - 2}} = 0 $ , where v ∈ [ v 0 , ∞ ) $ v \in [v_{0} ,\infty ) $ By using new inequality technique, we give some new criteria, which complement related contributions results.
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