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Periodic solutions are desired property in differential equations, constituting one of the most important research directions in the theory of differential equations.
The existence of periodic solutions is often a desired property in dynamical systems, constituting one of the most important research directions in the theory of dynamical systems, with applications ranging from celestial mechanics to biology and finance.
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This new research direction in the theory of fixed points was initiated by Jachymski [2] and Gwóźdź-Lukawska, Jachymski [3].
Otsuki ([1978]) employed the feasible direction method in the theory of discrete planning and applied it to the MDP and the Heal Procedures by devising implementable algorithms.
Findings and future directions in the theory and practice of career development are discussed.
As we have argued elsewhere, it is a promising direction for reconceptualising several chapters in the theory of technology and technological change [12].
One of the interesting directions, from the research view point, in the theory of variational inequalities is to develop some new iterative methods for computing the approximate solutions of different kinds of variational inequalities.
Later, a new research direction for the theory of coupled fixed points in ordered metric spaces was initiated by Gnana Bhaskar and Lakshmikantham in [17] and by Lakshmikantham and Ćirić in [18].
Compression in one direction can induce tension in any other direction according to the theory of elasticity.
"A problem in the theory of associations".
Another direction, is to study in more details the theory of Hahn difference equations, based on Hahn difference operator, and the stability of its solutions.
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