Lecture 03 : Angular Deformation of Fluid Elements

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  • Опубликовано: 3 ноя 2024

Комментарии • 18

  • @manaoharsam4211
    @manaoharsam4211 5 месяцев назад

    So much is taught. Yes I agree it is probably necessary for those who have never seen it. I was just revisting because I had taken this course somewhere else a graduate student more then 30 years ago.
    The teacher is excellent, but I was literally trying to keep myself alert. Must be my age. I had to warm up my tea cup to keep me going.
    Very Nice presentation.

  • @manaoharsam4211
    @manaoharsam4211 5 месяцев назад

    When you started talking about vorticity and singularity I was reminded by somebody saying that in accretion disk of black holes very high velocities are seen. 0.1 the speed of light.
    You see you got me thinking again.

  • @ShauriePvs
    @ShauriePvs 4 года назад

    I love how slowly and clearly each and every concept and intuition is explained.. Thank you sir

  • @apoorvmishra6992
    @apoorvmishra6992 3 года назад

    with due respect sir your lecture is amazing the way you explain each and every derivation great respects for iits

  • @jdtaramona
    @jdtaramona 4 года назад

    Thank you very much Professor Chakraborty, you are really clarifying minds with those subtle concepts that for beginners it seems to be they come from nowhere¡¡¡

  • @not_nirmit
    @not_nirmit 2 года назад

    At 7:31 when Sir is writing the Taylor's Series, at last why does he write:
    + hot] × Delta t
    What is that : +hot???

  • @TheLordAncient
    @TheLordAncient 3 года назад

    My utmost respect for the explanation, but the accent is killing me xD

    • @jeetadityabiswas4819
      @jeetadityabiswas4819 7 месяцев назад

      Arey sir bangali hai toh accent mein thoda bengali pan aa jata hai koi nahi manage kar le😅

  • @te_jay01
    @te_jay01 3 года назад

    7:36 👈can anyone explain how that came?

    • @vibhapatil2450
      @vibhapatil2450 3 года назад

      can anyone explain concept at 7:36

    • @sudipkd13
      @sudipkd13 3 года назад

      Taylor series expansion

    • @apoorvmishra6992
      @apoorvmishra6992 3 года назад +1

      do(v)/do(x) is the change in vertical velocity with respect to change is x direction so as you move in x direction then the change in vertical velocity per unit lenght is that expression. now point B' is at a distance of delta(x) so vertical velocity at delta(x) is [do(v)/do(x) . delta(x) ] and the height of B' is that expression multiplied by delta(t)

    • @apoorvmishra6992
      @apoorvmishra6992 3 года назад

      hope this helps

    • @not_nirmit
      @not_nirmit 2 года назад

      @@apoorvmishra6992 At 7:31 when Sir is writing the Taylor's Series, at last why does he write:
      + hot] × Delta t
      What is that : +hot???