This law is important in analyzing problems of static equilibrium, where all forces are balanced, but it also applies to bodies in uniform or accelerated motion.
Application of the law of conservation of momentum is important in the solution of collision problems.
The problem is important in theology because of the necessity of basing belief on the historical event of the revelation of God in Christ.
This kind of ill-posed problem is important in many branches of engineering sciences [23, 24].
PSE methodology is important in terms of addressing the product design problem, which is a formulation-type design problem.
The computation of solutions is important in the study of many real world problems.
The problem is important in the view of medical therapy because patients/organisms would like to minimize the damage even for the worst case.
The computation of solutions of nonlinear operator equations (inequalities) is important in the study of many real-world problems.
Also, heat generation or absorption effects in moving fluids are important in view of several physical problems, such as fluids undergoing exothermic or endothermic chemical reactions.
For example, anti-periodic trigonometric polynomials are important in the study of interpolation problems [1], and anti-periodic wavelets are discussed in [2].
