NEWS
Free Institutional Consultancy Services
New Feature: Compare Your Institution with the Previous Year
Find a Professional: Explore Experts Across 197 Disciplines in 220 Countries!
Find a Professional
Print Your Certificate
New! Young University / Institution Rankings 2025
New! Art & Humanities Rankings 2025
New! Social Sciences and Humanities Rankings 2025
Highly Cited Researchers 2025
AD
Scientific Index 2025
Scientist Rankings
University Rankings
Subject Rankings
Country Rankings
login
Login
person_add
Register
insights
H-Index Rankings
insights
i10 Productivity Rankings
format_list_numbered
Citation Rankings
subject
University Subject Rankings
school
Young Universities
format_list_numbered
Top 100 Scientists
format_quote
Top 100 Institutions
format_quote
Compare & Choose
local_fire_department
Country Reports
person
Find a Professional
Bayan Saparbayeva
University of Rochester - Rochester / United States
Natural Sciences / Mathematical Sciences
AD Scientific Index ID: 5162341
Registration, Add Profile,
Premium Membership
Print Your Certificate
Ranking &
Analysis
Job
Experiences (0)
Education
Information (0)
Published Books (0)
Book Chapters (0)
Articles (0)
Presentations (0)
Lessons (0)
Projects (0)
Subject Leaders
Editorship, Referee &
Scientific Board (0 )
Patents /
Designs (0)
Academic Grants
& Awards (0)
Artistic
Activities (0)
Certificate / Course
/ Trainings (0)
Association &
Society Memberships (0)
Contact, Office
& Social Media
person_outline
Bayan Saparbayeva's MOST POPULAR ARTICLES
1-)
Robust optimization and inference on manifoldsL Lin, D Lazar, B Sarpabayeva, DB DunsonarXiv preprint arXiv:2006.06843, 202092020
2-)
Accelerated algorithms for convex and non-convex optimization on manifoldsL Lin, B Saparbayeva, MM Zhang, DB DunsonarXiv preprint arXiv:2010.08908, 202072020
3-)
Communication efficient parallel algorithms for optimization on manifoldsB Saparbayeva, MM Zhang, L Lin32nd Conference on Neural Information Processing Systems (NeurIPS 2018 …, 201872018
4-)
On the eigenfunctions of the one-dimensional Schrödinger operator with a polynomial potentialBTS A.E. MironovDoklady Mathematics 461, 261-261, 201552015
5-)
Commuting Krichever–Novikov differential operators with polynomial coefficientsAB Zheglov, AE Mironov, BT SaparbayevaSiberian Mathematical Journal 57, 819-823, 201642016
ARTICLES
Add your articles
We use cookies to personalize our website and offer you a better experience. If you accept cookies, we can offer you special services.
Cookie Policy
Accept