I’ve been at Stanford and attended Boyd’s lecture. This lecture is way better than any of his talks.
@aleocho7745 жыл бұрын
14:42 so positive definite matrices are meant to smile .. I love your way of explaining things
@shubhamsharma22025 жыл бұрын
thank you sir .. I've been waiting this lecture since 2 months. Please be fast in publishing the next video on QCQP as you say in 25:45 :) bless u
@katelynnmertz73465 жыл бұрын
This guy is amazing.
@shakirahegmann51875 жыл бұрын
Merci beaucoup pour votre effort.
@AhmadBazzi5 жыл бұрын
De rien. Shakira:)) Merci pour votre support!!
@benjaminbenjamin88345 жыл бұрын
You did a GREAT GREAT job, May GOD bless you and your family!
@shubhamsharma22025 жыл бұрын
i have also subscribed. i eagarly also await your signal processing lectures. can't wait to learn some of this topic from the best.
@hilmalynch52065 жыл бұрын
Thank you from USA!!
@AhmadBazzi5 жыл бұрын
You are welcome, Hilma !! Make sure you subscribe to the channel and hit the notification button to receive future notifications about the channel :)
@frankfernandez64245 жыл бұрын
I can’t wait to see a live video of you !! I would love to see you as my teacher
@AhmadBazzi5 жыл бұрын
Haha thank you. Just keep an eye on the channel, I might pop out a few times, but i’d rather concentrate on the content.
@Paulocir4 жыл бұрын
That was great!
@AhmadBazzi4 жыл бұрын
Glad you liked it Paulo :)
@jieunboy11 ай бұрын
Thank a lot
@karannchew25344 жыл бұрын
Hi Dr Bazzi, Some feedback if you don't mind, to improve 'watchability: 1) please refrain from moving around the pointer unnecessarily, it's distracting; 2) please avoiding switching between windows too frequently; 3) the writing/drawing often suddenly jump forward, like auto-complete, please avoid or less frequently please; 4) if you use a mouse to write, perhaps consider using a pencil, to improve readability. Thanks for the excellent videos!
@kimberlymayer39915 жыл бұрын
I am a french speaker and I wish i could see you in person to shake your hands. Thanks a buch ..
@AhmadBazzi5 жыл бұрын
de rien !!
@shubhamsharma22025 жыл бұрын
17:33 there is error in voice .. please fix it in future lectures this is not good
@aleocho7745 жыл бұрын
14:42 when matrices are accompanied by smiley faces 😆
@AhmadBazzi4 жыл бұрын
nice one, Ale !! Better take good care of your matrix, you never know when they might frown.
@hortensepouros41235 жыл бұрын
You should do joint work with 3Blue1Brown .. you guys sound alike !!
@joelblake32245 жыл бұрын
How does a constant term affect your form? lets say i have just any 2 variable objective function but have a constant at the end of it? Edit: basically will a constant affect the solution.
@sarikerckhove70444 жыл бұрын
Thank you! Question: are quadratic programs always convex problems? (Is a problem with a x^Px, where P is not positive definite also called a quadratic program)
@allisonwhitten33135 жыл бұрын
Is there a cubic programming convex problem ? n^th order maybe ? Should we write x^T A x gosh this is complicated.🤔
@AhmadBazzi5 жыл бұрын
Smart question. This could be done indeed. You’d have to include the higher terms in your A matrix. For higher orders, alternatively, you’ll need tensor decompositions to express your equation
@luluolson59315 жыл бұрын
how to use this quadratic assignment to traveling sales man problem
@BeulahRhode5 жыл бұрын
Does this work for nonconvex objective functions?
@AhmadBazzi5 жыл бұрын
no this works only for quadratic functions .. you might find literature on nonconvex approximations or relaxations to convex ones
@rylanconsidine33325 жыл бұрын
i've been searching for something related to this, for hours, and can't find a clue. the algebra we studied in school is for scalars, you deal with stuff like ax^2 and x/a or x/a and so on. now with matrices, if instead of a scalar, you have a sequence of scalars, and you want to represent ax^2 for each one of them, you write transpose(a) * x * a if you want to represent [ax, by, cz] you write: diag([a,b,c]) * [x,y,z] where can i find a list of such relations? how to convert equations/functions from scalar form to matrix/vector representation. i've been looking for hours. i want a list of those relations, or the name of this field.
@sroentoel4 жыл бұрын
You can find some answers in the Gilbert Strang's book namely "Linear Algebra and Its Applications"