Basic results in the theory of hybrid differential equations with linear perturbations os second type

By Bapurao C. Dhage. 2012

66 citations recorded by the source corpus.

In this paper, some basic results concerning the strict and nonstrict differential inequalities and existence of the maximal and minimal solutions are proved for a hybrid differential equation with linear perturbations of second type.

Subfields: Applied Mathematics, Numerical Analysis

View Paper: https://www.semanticscholar.org/paper/023893e12eab39106ec5c8d3236be8f252ad160b

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In Applied Mathematics

1. Aziz Khan
2. Hasib Khan
3. Wen Chen
4. Cemil Tunç

In Numerical Analysis

1. Wen Chen
2. Aziz Khan
3. Hasib Khan
4. Cemil Tunç

Citations in the corpus

• Existence theorems and Hyers-Ulam stability for a class of Hybrid fractional differential equations with $p$-Laplacian operator (2018, background): “Dhage and Jadhav [14] studied the EUS of the ordinary hybrid differential equation of first order with perturbation of second type d dt ( u(t)− f(t, u(t)) ) = h(t, u(t)), u(t0) = u0 ∈ R. (1.2) Herzallah and Baleanu [18] considered the EUS for the following first type and second type hybrid FDEs Dϵ (”