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Eigenvalues play an important role in many fields of applied mathematics to engineering.
On the other hand, boundary value problems with integral boundary conditions for ordinary differential equations arise in many fields of applied mathematics and physics such as heat conduction, chemical engineering, underground water flow, thermoelasticity, and plasma physics.
On the other hand, boundary value problems with integral boundary conditions for ordinary differential equations arise often in many fields of applied mathematics and physics such as heat conduction, chemical engineering, underground water flow, thermo-elasticity, and plasma physics.
Variational inequality problems in finite-dimensional and infinite-dimensional spaces appear in many fields of applied mathematics such as convex programming, nonlinear equations, equilibrium models in economics, and engineering (see [1 3]).
The theory of variational inequalities represents, in fact, a very natural generalization of the theory of boundary value problems and allows us to consider new problems arising from many fields of applied mathematics, such as mechanics, physics, engineering, the theory of convex programming, and the theory of control.
Aspergillus represents a huge genus of economically, as well as ecologically, important fungi in industry and many fields of applied and clinical research.
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The numerical integration of differential equations with oscillatory solutions is a very common problem in many fields of the applied sciences.
In many fields of engineering practice, applied loads are not uniformly or linearly varying distributed; hence, they are more realistically depicted as non-linearly varying distributed.
Adaptive optics has developed to an established method in many research fields of applied optics.
The fundamental concepts underpinning the field of biophysical chemistry are crucial for further progress in many related fields of applied research.
Best approximation and fixed point theories are continuously expanding topics due to their applications in many fields of pure and applied mathematics.
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