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Finally, we give some examples with applications for solving the open question (2) in [17].
This study is motivated by relevant applications for solving many real-world problems which give rise to mathematical models in the sphere of functional analysis.
This study is motivated by relevant applications for solving many real-world problems, which give rise to mathematical models in the sphere of variational inequality problems.
This study is motivated by relevant applications for solving many real-world problems which give rise to mathematical models in the sphere of boundary value problems.
Furthermore, we give some (numerical simulation) examples and applications for solving the open question (2) in [17] and for illustrating the validity of the main results presented in this paper using software Matlab 7.0.
In real applications for solving variational inequality problems, the Lipschitz constant may be difficult to estimate, even if the underlying mapping is linear, the case such as the SFP.
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However, its application for solving ecological problems has been sparse, perhaps due to a lack of widespread understanding.
Bhrawy et al. [16] proposed a new formula for fractional integrals of Chebyshev polynomials and application for solving multi-term fractional differential equations.
Furthermore, we give some examples and an application for solving the open question (2) due to Li and Lan (Adv. Nonlinear Var. Inequal. 15(1):99-109, 2012).
A Problem Solving Environment (PSE) is a specialized computer application for solving mathematical or statistical problems, mostly with a graphical user interface [14].
The paper presents an improved differential evolution (IDE) and its application for solving shape and size optimization problems of truss structures with frequency constraints.
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