Axel Saenz

Assistant Professor,
Mathematics,
Oregon State University

[Axel Saenz @AxelSaenzRod]

@CoryMSimon Prof. Simon is just wanted and A+. Please.

[Axel Saenz @AxelSaenzRod]

@CoryMSimon You need another computer!

[Axel Saenz @AxelSaenzRod]

@CoryMSimon I got your back, bro! 🙅🐆

[Axel Saenz @AxelSaenzRod]

@CoryMSimon In that case, we call it pushing 🤦

[Axel Saenz @AxelSaenzRod]

@CoryMSimon You got it, hoss!

[Axel Saenz @AxelSaenzRod]

@CoryMSimon Easy. Rough idea. You have all multiples of three. Then, you just need to add 1 and 2:
1 = 7*1 - 3*2
3k = 3k
3k+1 = 7*1 +3*(k-2)
3k+2=7*2+3*(k-4)
All terms are positive if k>=5. So, you should be able to get consecutive returning times 15 and up. Not sure if this is optimized.

[Axel Saenz @AxelSaenzRod]

@CoryMSimon I'm here to help. What do you need?

[Axel Saenz @AxelSaenzRod]

@CoryMSimon Typically me in math. Perhaps someone also teaches it in Stats.

[Simons Foundation @SimonsFdn]

Announcing our new class of 2024 Pivot Fellows: Alan Dorsey, @FulweilerLab, @NicoleCRust, @navlakha_lab, James Wray, Axel Saenz Rodriguez, @junlab_ucsd and @kwekulabik314. https://t.co/A0LTlzoSfx #science

[Axel Saenz @AxelSaenzRod]

@CoryMSimon Yo man, I'm assuming surface is smooth. Didn't I say that in the first comment? No corners! Or smooth them out.

[Axel Saenz @AxelSaenzRod]

@CoryMSimon Yeah. I would take the dot product and look for minima. If you normalize |g|=1, you should look for points where the dot prod equals 1. Then, at those points, check the curvature.

[Axel Saenz @AxelSaenzRod]

@CoryMSimon This is for the water not to drain. And maybe the curvature just has to be greater than our equal to zero.

[Axel Saenz @AxelSaenzRod]

@CoryMSimon My guess. You need to consider the gravitational field and the normal vector of the surface. There should be a point where the g field and normal vec are anti-parallel (pointing in opposite directions) and the local curvature of that point is positive.

[Axel Saenz @AxelSaenzRod]

Just joined the 100 subscribers on YouTube club. VIRTUAL HIGH-FIVE! https://t.co/PBNWaO7lM7

[Axel Saenz @AxelSaenzRod]

@CoryMSimon Make sure to wash it with like colors!

[Axel Saenz @AxelSaenzRod]

Shock statistics for periodic KPZ. See Theorem 3.14 in https://t.co/oCd9Kp6W0A. The simulation below is for TASEP on the ring.

[Axel Saenz @AxelSaenzRod]

@NiroulaPradeep Great. I sent you a DM on LinkedIn. Thanks.

[Axel Saenz @AxelSaenzRod]

Check out my math lectures on intro to quantum computing from first principles

https://t.co/h8pkoMY4Y0

[Axel Saenz @AxelSaenzRod]

Working on a Quantum random walk algorithm for image segmentation. Check out my blog for current progress:
https://t.co/WvofUji83l

[Axel Saenz @AxelSaenzRod]

Working on 2D quantum spin chains. Check out my blog for current progress:
https://t.co/cTlwaTlhtX