logo
CanyamAI summaries for academic research
language
MobileMobile
  • Phone FeatureWeChat Mini Program
EnglishEnglish
noticeNotice
BlogBlog
delete
arrow
Back
B

Barry Simon

university of california los angeles

103H-index
712Paper Count
4.4WCitation Count
Published Papers 9
Publication Date
logo
A useful formula for periodic Jacobi matrices on trees
errPROCEEDINGS OF THE NATIONAL ACADEMY OF SCIENCES OF THE UNITED STATES OF AMERICA
IF9.1
err2024-05-31
err0
errOAAI
errBanks, Jess; Breuer, Jonathan; Garza-Vargas, Jorge; Seelig, Eyal; Simon, Barry
errShare
errSave
Combination of the next generation oral SERD camizestrant (AZD9833) with CDK4/6 and mTOR/AKT inhibitors delivers robust efficacy in a broad range of ER plus breast tumors
errCANCER RESEARCH
IF16.6
err2023-03-01
err0
PREAI
errCarnevalli, Larissa; Ros, Susana; Urosevic, Jelena; Cureton, Natalie; Darcy, Sophie; Lawson, Mandy; Williamson, Stuart; Gutierrez, Pablo Morentin; Bashi, Azadeh; Moss, Jennifer; Morrow, Christopher; Simon, Barry; Klinowska, Teresa
errShare
errSave
Perturbations of orthogonal polynomials with periodic recursion coefficients
errANNALS OF MATHEMATICS
IF5.3
err2010-04-25
err57
errOAAI
errDamanik, David; Killip, Rowan; Simon, Barry
errShare
errSave
Sum rules and spectral measures of Schrodinger operators with L2 potentials
errANNALS OF MATHEMATICS
IF5.3
err2009-09-01
err32
errOAAI
errKillip, Rowan; Simon, Barry
errShare
errSave
Fine structure of the zeros of orthogonal polynomials IV: A priori bounds and clock behavior
errCOMMUNICATIONS ON PURE AND APPLIED MATHEMATICS
IF2.7
err2007-04-30
err34
errOAAI
errLast, Yoram; Simon, Barry
errShare
errSave
Fine structure of the zeros of orthogonal polynomials III: Periodic recursion coefficients
errCOMMUNICATIONS ON PURE AND APPLIED MATHEMATICS
IF2.7
err2005-10-05
err18
errOAAI
errSimon, B
errShare
errSave
Sum rules for Jacobi matrices and their applications to spectral theory
errANNALS OF MATHEMATICS
IF5.3
err2003-07-01
err177
errOAAI
errKillip, R; Simon, B
errShare
errSave
A new approach to inverse spectral theory, II. General real potentials and the connection to the spectral measure
errANNALS OF MATHEMATICS
IF5.3
err2000-09-01
err108
errOAAI
errGesztesy, F; Simon, B
errShare
errSave
A new approach to inverse spectral theory. I. Fundamental formalism.
errANNALS OF MATHEMATICS
IF5.3
err1999-11-01
err134
errOAAI
errSimon, B
errShare
errSave

Research Directions

The data has not been retrieved yet.
Co-authors
Cooperation Journals
F
Fritz Gesztesy
H-index: 52 · Papers: 591
R
Rowan Killip
H-index: 35 · Papers: 161
T
Teresa Klinowska
H-index: 32 · Papers: 249
D
David Damanik
H-index: 31 · Papers: 306
J
Jennifer L. Moss
H-index: 30 · Papers: 167
View more