IQIS Lecture 6.3 - Hadamard and quantum Fourier transforms

Поділитися
Вставка
  • Опубліковано 19 бер 2021

КОМЕНТАРІ • 6

  • @pedrosanchezpalma4443
    @pedrosanchezpalma4443 2 роки тому +1

    Thanks a lot! I have learnt many things thanks to the way in which the concepts are being presented!

  • @xavivinicolas7093
    @xavivinicolas7093 2 роки тому +1

    Hi Artur, thank you for this lecture. I found really interesting the fact that one can generalize these constructions by taking other group than binary strings of length n or the integers mod 2^n. Do you have a reference where I can look at that. Thanks in advance! :)

  • @michaelroditis1952
    @michaelroditis1952 10 місяців тому

    why are you writing 2^n instead of n?
    if n is the number of values for y then the sum of the squares of 1/sqrt(2^n) will not equal 1, but the sum of the squares of 1/sqrt(n) will

    • @fatemehrezaie8431
      @fatemehrezaie8431 4 місяці тому

      the number of strings is 2^n, like before. However, its interpretation is changed.

  • @SampleroftheMultiverse
    @SampleroftheMultiverse 5 місяців тому

    “U” Shape Waves
    This model may be related to the your topic.
    ua-cam.com/video/wrBsqiE0vG4/v-deo.htmlsi=waT8lY2iX-wJdjO3
    Thanks for your informative and well produced video.
    You and your viewers might find the quantum-like analog interesting and useful.
    I have been trying to describe the “U” shape wave that is produced in my amateur science mechanical model in the video link.
    I hear if you over-lap all the waves together using Fournier Transforms, it may make a “U” shape or square wave. Can this be correct representation Feynman Path Integrals?
    In the model, “U” shape waves are produced as the loading increases and just before the wave-like function shifts to the next higher energy level.
    Your viewers might be interested in seeing the load verse deflection graph in white paper found elsewhere on my UA-cam channel.
    Actually replicating it with a sheet of clear folder plastic and tape.
    Seeing it first hand is worth the effort.