We review and further develop a general approach to Schur positivity of symmetric functions based on the machinery of noncommutative Schur functions. This approach unifies ideas of Assaf, Lam, and Greene and the second author.
Noncommutative Schur functions, switchboards, and Schur positivity
Creators
Jonah Blasiak - Drexel University
Sergey Fomin - University of Michigan–Ann Arbor
Publication Details
Selecta mathematica (Basel, Switzerland), v 23(1), pp 727-766
Publisher
Springer Nature
Number of pages
40
Grant note
DMS-14071174; DMS-1361789 / NSF; National Science Foundation (NSF)
1361789 / Division Of Mathematical Sciences; National Science Foundation (NSF); NSF - Directorate for Mathematical & Physical Sciences (MPS)
Resource Type
Journal article
Language
English
Academic Unit
Mathematics
Web of Science ID
WOS:000392312000020
Scopus ID
2-s2.0-84986253788
Other Identifier
991019168241004721
InCites Highlights
Data related to this publication, from InCites Benchmarking & Analytics tool: