Tags: Euler's method

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  1. 5-005-Text-S-StiffDifferentialEquations

    05 Mar 2019 | Technique Narratives | Contributor(s): Kurt Bryan

    This material introduces the topic of ``stiffness'' for a system of ordinary differential equations (ODE's), through a series of examples. Stiffness is a property that a system of...

    https://simiode.org/resources/5946

  2. 2-001-Text-S-NumericalMethodsComparisons

    18 Aug 2018 | Technique Narratives | Contributor(s): Swarn Singh

    It is not always possible to solve a differential equation analytically.This material makes an effort to teach the basics of numerical methods for first order differential equations by following...

    https://simiode.org/resources/5034

  3. Approximating cosine and sine functions numerically

    01 Mar 2018 | Articles and Publications | Contributor(s): Hans Rudolf Schneebeli

    Abstract: How can function values ​​for sine or cosine be quickly and reliably numerically estimated?  We consider equal circular motions on the unit circle in the complex plane and find...

    https://simiode.org/resources/4437

  4. Modeling Falling Bodies

    01 Mar 2018 | Articles and Publications | Contributor(s): Hans Rudolf Schneebeli

    Modelling falling bodies is discussed using a computer algebra system-calculator and introducing various traditional and elementary methods from calculus as well as  numerics for dealing with...

    https://simiode.org/resources/4431

  5. 2010-KeesomEtAl-Fishing for answers - investigationg sustainable harvesting rate models

    12 Sep 2017 | Potential Scenario Ideas | Contributor(s): Brian Winkel

    Keesom, No’am , Trisha Macrae, Anjuli Uhlig, and Richard Wang. 2010.  Fishing for Answers: Investigating Sustainable Harvesting Rate. Paper 11 pp. Abstract:  The purpose of this...

    https://simiode.org/resources/4178

  6. 2005-Lie-Intro to Math Modelling ODEs and Heat Equation

    10 Sep 2017 | Potential Scenario Ideas | Contributor(s): Brian Winkel

    2005  Lie, Knut–Andreas.  Introduction to Mathematical Modelling: Ordinary Differential Equations and Heat Equations SINTEF ICT, Dept. Applied Mathematics  PowerPoint slide....

    https://simiode.org/resources/4029