Shooting Method for Nonlinear Second Order Boundary Value Problems

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  • Опубліковано 29 сер 2024
  • This video shows the application of Shooting Method to solve nonlinear second order Boundary Value Problems. The working rule is clearly stated based on which a problem is solved in a stepwise manner. The linear shooting method was explained in my previous video • LINEAR SHOOTING METHOD

КОМЕНТАРІ • 15

  • @HabiburRahman-de9st
    @HabiburRahman-de9st Рік тому

    Thank you for such an amazing leccture☺☺

  • @siddharthaharidas4161
    @siddharthaharidas4161 Рік тому +1

    Thank you very much 🙏🙏🙏🙏

  • @AliAkbar-tt4bz
    @AliAkbar-tt4bz Рік тому +1

    Could you please share the coding in drive as its not clear in video .. please mam

  • @rojito3623
    @rojito3623 7 місяців тому

    Could you please provide us with all the materials (code, pdfs, ...) you used in the video

  • @user-st3gv1hf8u
    @user-st3gv1hf8u 6 місяців тому

    maam
    can you send the codes of shooting method for coupled system of partial differential equations?

  • @Casual.learning230
    @Casual.learning230 Рік тому

    Ma''am you wrote p(x), q(x), r(x) all may not be linear... but these are depending on x means y is not involved in these terms... then how any of them can be non linear?

    • @AnuMathLessons
      @AnuMathLessons  Рік тому +1

      You are correct. They are functions of x and y and their derivatives. It was a typo error. Thanks for the correction.

    • @Casual.learning230
      @Casual.learning230 Рік тому

      @@AnuMathLessons you're welcome! Ma'am can you please tell me that how can we proceed then? I mean what thing will make that BVP non linear? as we're discussing Shooting method for non linear BVP

    • @AnuMathLessons
      @AnuMathLessons  Рік тому

      The video is on nonlinear equation only. Plz check the example given in the video

    • @Casual.learning230
      @Casual.learning230 Рік тому

      @@AnuMathLessons dear Ma'am make me clear about non linear ODE please... In general form how can we write it

    • @AnuMathLessons
      @AnuMathLessons  Рік тому +1

      @@Casual.learning230 If in an ode, we have terms involving higher powers (more than 1) of derivatives or when we have product of terms involving the dependent variable y and its derivatives or when we have higher powers of y (more than 1), then such odes are nonlinear odes.

  • @HabiburRahman-de9st
    @HabiburRahman-de9st Рік тому

    Could you please do one on Monte Carlo Simulation?