I graduated with my Ph.D in chemical physics, back in 2014. I've taught quantum mechanics several times since. When presenting Hamiltonian dynamics, specifically, its operator definition, when solving the oscillator operator to the Schrodinger equation, many students of mine have found your TH-cam page as a great reference. Thank you, sir.
Someone already commented, but to clarify, at 3:31 Σ n = 1 to infinity 2n(a of n)x^n is equal to Σ n = 0 to infinity 2n(a of n)x^, for when n=0, 2n(a of n)x^n equals 0.
I solved Hermite equation starting from recurrence relation I had a little problems with expansion of exponential generating function but finally i got correct answer
hello., sir i cant understand that in 1;53 how could u put y first derivative as x^n only.. i think there should be x^n-1....any way thanks for your great help;.
I know that this video was posted along time ago but, just a quick comment, how can you pull out a common factor of a sumation with out balancing all indices you don't you need to have constants added to the series
I'm from Pakistan I'm doing BS Mathematics Advance Mathematics material are not in net Specially in TH-cam but There are many videos about Fsc math or 10th class Math why?
Such a smooth and fluidic explanation. Great! Finally caught up with Hermite polynomials! But it would feel more complete if the odd series was demonstrated! Anyway! Thank you Sir!
I graduated with my Ph.D in chemical physics, back in 2014. I've taught quantum mechanics several times since. When presenting Hamiltonian dynamics, specifically, its operator definition, when solving the oscillator operator to the Schrodinger equation, many students of mine have found your TH-cam page as a great reference. Thank you, sir.
You're welcome!
Someone already commented, but to clarify, at 3:31 Σ n = 1 to infinity 2n(a of n)x^n is equal to Σ n = 0 to infinity 2n(a of n)x^, for when n=0, 2n(a of n)x^n equals 0.
Thank you!
Oh, thank you very much😁 It is not very easy to figure out
finally I understood how to solve the hermite differential equation with your demonstration here. Thank you very much for this!!
I solved Hermite equation starting from recurrence relation
I had a little problems with expansion of exponential generating function but finally i got correct answer
03:46 how we combin smition of 1 and 0...??
Yesss.!!! Thank you
because that summation has no value at n = 0
hello., sir i cant understand that in 1;53 how could u put y first derivative as x^n only.. i think there should be x^n-1....any way thanks for your great help;.
Since that term has an x in the x*x^(n-1) becomes x^n
Because the first derivative of y,x has power of n-1 ..then x.x^n-1 = x^n
This video helps me a lot! Thank you.
I know that this video was posted along time ago but, just a quick comment, how can you pull out a common factor of a sumation with out balancing all indices you don't you need to have constants added to the series
Nice demonstration, sir. Thanks a lot!
why the index for the summation operator change during the differentiation of the variable y?
thank you so much for this!! it was so helpful!
Thank youuuuu sir that was beneficial
I'm from Pakistan I'm doing BS Mathematics Advance Mathematics material are not in net Specially in TH-cam but There are many videos about Fsc math or 10th class Math why?
It is different in our syllabus why
Such a smooth and fluidic explanation. Great! Finally caught up with Hermite polynomials!
But it would feel more complete if the odd series was demonstrated!
Anyway! Thank you Sir!
ممكن الشرح باللغه العربيه
please ...speak.Arabic 😊
don't. understand.any think