Proceedings of the 2nd International Conference on Nature-Based Solution in Climate Change, RESILIENCE 2023, 24 November 2023, Jakarta, Indonesia

Research Article

Application of Interpolation, Newton-Raphson’s Method in Weather Forecasting

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  • @INPROCEEDINGS{10.4108/eai.24-11-2023.2347560,
        author={Sneha  Ojha and Vishal  Mehre and Swapnil  Namekar},
        title={Application of Interpolation, Newton-Raphson’s Method in Weather Forecasting},
        proceedings={Proceedings of the 2nd International Conference on Nature-Based Solution in Climate Change, RESILIENCE 2023, 24 November 2023, Jakarta, Indonesia},
        publisher={EAI},
        proceedings_a={RESILIENCE},
        year={2024},
        month={7},
        keywords={interpolation newton-raphson’s},
        doi={10.4108/eai.24-11-2023.2347560}
    }
    
  • Sneha Ojha
    Vishal Mehre
    Swapnil Namekar
    Year: 2024
    Application of Interpolation, Newton-Raphson’s Method in Weather Forecasting
    RESILIENCE
    EAI
    DOI: 10.4108/eai.24-11-2023.2347560
Sneha Ojha1,*, Vishal Mehre1, Swapnil Namekar1
  • 1: Department of Electrical Engineering, Bharati Vidyapeeth (Deemed to be University) College of Engineering Pune, Maharashtra
*Contact email: saojha22-elce@bvucoep.edu.in

Abstract

A distinct collection of known data points can be expanded upon using the Interpolation method to create additional data points within its range. For both regularly and unevenly spaced data points, various techniques have been devised to create usable interpolation equations. The Newton method is another name for the Newton's-Raphson approach. It bears the names of Joseph Raphson and Isaac Newton. This approach is a simple way to solve non-square and nonlinear problems as well as get an approximation of the real value's roots. Additionally, it tries to illustrate a novel method for calculating non-linear equations that is quite similar to the straightforward Newton Raphson method. The inverse Jacobian matrix will be employed in various applications as well as for additional calculations. The Newton Raphson method's applications and constraints, the derivative Newton Raphson formula algorithm, and the self-derivative function in solving nonlinear equations with a scientific calculator are covered below.