Oscillation Theorems for Advanced Differential Equations with p-Laplacian Like Operators
Mathematics, 2020 The main objective of this paper is to establish new oscillation results of solutions to a class of even-order advanced differential equations with a p-Laplacian like operator.
Omar Bazighifan, Poom Kumam
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Neutral differential equations with noncanonical operator: Oscillation behavior of solutions
AIMS Mathematics, 2021 The objective of this work is to study the oscillatory behavior of neutral differential equations with several delays. By using both Riccati substitution technique and comparison with delay equations of first-order, we establish new oscillation criteria.
Elmetwally M. Elabbasy +4 more
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Oscillation for neutral differential equations of canonical form of even-order
AIMS MathematicsIn this article, I aimed to investigate the oscillatory properties of a novel class of neutral differential equations in their canonical form. I established new relationships between the solutions of the studied equation and their higher-order ...
Ali Algarni
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Oscillatory theorems of a class of even-order neutral equations [PDF]
, 2003 A class of even-order nonlinear neutral differential equations with distributed deviating arguments is studied, and oscillatory criteria for solutions of such equations are ...
Hale +9 more
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Oscillatory behavior of even-order nonlinear differential equations with a sublinear neutral term [PDF]
Opuscula Mathematica, 2019 The authors present a new technique for the linearization of even-order nonlinear differential equations with a sublinear neutral term. They establish some new oscillation criteria via comparison with higher-order linear delay differential inequalities ...
John R. Graef +2 more
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An elementary representation of the higher-order Jacobi-type differential equation
, 2017 We investigate the differential equation for the Jacobi-type polynomials which are orthogonal on the interval $[-1,1]$ with respect to the classical Jacobi measure and an additional point mass at one endpoint.
Markett, Clemens
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The Method of Arbitrarily Large Moments to Calculate Single Scale Processes in Quantum Field Theory [PDF]
, 2017 We device a new method to calculate a large number of Mellin moments of single scale quantities using the systems of differential and/or difference equations obtained by integration-by-parts identities between the corresponding Feynman integrals of loop ...
Blümlein, Johannes, Schneider, Carsten
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On the Oscillation of Even-Order Nonlinear Differential Equations with Mixed Neutral Terms
Journal of Function Spaces, 2021 The oscillation of even-order nonlinear differential equations (NLDiffEqs) with mixed nonlinear neutral terms (MNLNTs) is investigated in this work. New oscillation criteria are obtained which improve, extend, and simplify the existing ones in other ...
Mohammed K. A. Kaabar +4 more
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, 2011 We prove some new results on existence of solutions to first--order ordinary differential equations with deviating arguments. Delay differential equations are included in our general framework, which even allows deviations to depend on the unknown ...
Figueroa, Rubén, Pouso, Rodrigo López
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An Ensemble-Proper Orthogonal Decomposition Method for the Nonstationary Navier-Stokes Equations [PDF]
, 2016 The definition of partial differential equation (PDE) models usually involves a set of parameters whose values may vary over a wide range. The solution of even a single set of parameter values may be quite expensive.
Gunzburger, Max +2 more
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