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Trapezoidal Method and Gauss Seidel Method in Numerical Computation
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Abstract: Gauss Seidel and Trapezoidal Methods: Derivation, Mathematical Solution, Differentiation between Trapezoidal and Gauss Seidel Methods, Application Used in Real Life, Advantages & Disadvantages are all covered in detail in this article. When using the trapezoidal approach, more iterations result from increasing the number of integration. If we use the Gauss-Seidel technique with more iterations, the resultant value increases after the decimal. Digital computers employ the Gauss-Seidel technique for computation, whereas geological formations use the trapezoidal approach.
Keywords: Trapezoidal Method, Gauss Seidel Method, Application.
Keywords: Trapezoidal Method, Gauss Seidel Method, Application.
How to Cite:
[1] Vishal Jaiswal, Gaithaongam Pamei, Vishal V. Mehtre, βTrapezoidal Method and Gauss Seidel Method in Numerical Computation,β International Journal of Innovative Research in Electrical, Electronics, Instrumentation and Control Engineering (IJIREEICE), DOI: 10.17148/IJIREEICE.2022.101105
