Magnetohydrodynamics
Iterative methods are numerical techniques used to approximate solutions to mathematical problems by repeatedly refining an initial guess until a desired level of accuracy is achieved. These methods are particularly useful for solving complex equations that cannot be solved analytically, allowing for the analysis of various phenomena in fluid dynamics and other fields. In the context of numerical analysis, they play a crucial role in the finite difference and finite volume methods by enabling the solution of discretized equations derived from continuous models.
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