Zobrazeno 1 - 6
of 6
pro vyhledávání: '"Tiruviluamala, Neelesh"'
Two popular forms of automated market makers are constant sum and constant product (CSMM and CPMM respectively). Each has its advantages and disadvantages: CSMMs have stable exchange rates but are vulnerable to arbitrage and can sometimes fail to pro
Externí odkaz:
http://arxiv.org/abs/2203.12123
We provide a framework for analyzing impermanent loss for general Automated Market Makers (AMMs) and show that Geometric Mean Market Makers (G3Ms) are in a rigorous sense the simplest class of AMMs from an impermanent loss viewpoint. In this context,
Externí odkaz:
http://arxiv.org/abs/2203.11352
Autor:
De Veaux, Richard, Agarwal, Mahesh, Averett, Maia, Baumer, Benjamin, Bray, Andrew, Bressoud, Thomas, Bryant, Lance, Cheng, Lei, Francis, Amanda, Gould, Robert, Kim, Albert Y., Kretchmar, Matt, Lu, Qin, Moskol, Ann, Nolan, Deborah, Pelayo, Roberto, Raleigh, Sean, Sethi, Ricky J., Sondjaja, Mutiara, Tiruviluamala, Neelesh, Uhlig, Paul, Washington, Talitha, Wesley, Curtis, White, David, Ye, Ping
Publikováno v:
Annual Review of Statistics, Volume 4 (2017), 15-30
The Park City Math Institute (PCMI) 2016 Summer Undergraduate Faculty Program met for the purpose of composing guidelines for undergraduate programs in Data Science. The group consisted of 25 undergraduate faculty from a variety of institutions in th
Externí odkaz:
http://arxiv.org/abs/1801.06814
Autor:
Ralston, James, Tiruviluamala, Neelesh
We consider Friedlander's wave equation in two space dimensions in the half-space x > 0 with the boundary condition u(x,y,t)=0 when x=0. For a Gaussian beam w(x,y,t;k) concentrated on a ray path that is tangent to x=0 at (x,y,t)=(0,0,0) we calculate
Externí odkaz:
http://arxiv.org/abs/1707.03477
Autor:
Tiruviluamala, Neelesh
Publikováno v:
Tiruviluamala, Neelesh. (2012). On the Passage of Gaussian Beams through Cusps in Ray Paths. UCLA: Mathematics 0540. Retrieved from: http://www.escholarship.org/uc/item/67h542mr
Gaussian beams are asymptotic solutions to hyperbolic partial differentiable equations which propagate along null bicharacteristic curves in phase space. To build gaussian beams, one constructs a phase and an amplitude by using data along a specific
Externí odkaz:
https://explore.openaire.eu/search/publication?articleId=od_______325::279bbfbc9a9c3c1ce664e0ea13a78c94
http://www.escholarship.org/uc/item/67h542mr
http://www.escholarship.org/uc/item/67h542mr
Autor:
De Veaux, Richard D., Agarwal, Mahesh, Averett, Maia, Baumer, Benjamin S., Bray, Andrew, Bressoud, Thomas C., Bryant, Lance, Cheng, Lei Z., Francis, Amanda, Gould, Robert, Kim, Albert Y., Kretchmar, Matt, Lu, Qin, Moskol, Ann, Nolan, Deborah, Pelayo, Roberto, Raleigh, Sean, Sethi, Ricky J., Sondjaja, Mutiara, Tiruviluamala, Neelesh
Publikováno v:
Annual Review of Statistics & Its Application; Mar2017, Vol. 4, p15-30, 11p
