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A Contemporary Study of Iterative Methods: Convergence, Dynamics and Applications
A Contemporary Study of Iterative Methods: Convergence, Dynamics and Applications

A Contemporary Study of Iterative Methods: Convergence, Dynamics and Applications in Bloomington, MN

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A Contemporary Study of Iterative Methods: Convergence, Dynamics and Applications
evaluates and compares advances in iterative techniques, also discussing their numerous applications in applied mathematics, engineering, mathematical economics, mathematical biology and other applied sciences. It uses the popular iteration technique in generating the approximate solutions of complex nonlinear equations that is suitable for aiding in the solution of advanced problems in engineering, mathematical economics, mathematical biology and other applied sciences. Iteration methods are also applied for solving optimization problems. In such cases, the iteration sequences converge to an optimal solution of the problem at hand.
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