Sciweavers
Explore
Publications
Books
Software
Tutorials
Presentations
Lectures Notes
Datasets
Labs
Conferences
Community
Upcoming
Conferences
Top Ranked Papers
Most Viewed Conferences
Conferences by Acronym
Conferences by Subject
Conferences by Year
Tools
Sci2ools
International Keyboard
Graphical Social Symbols
CSS3 Style Generator
OCR
Web Page to Image
Web Page to PDF
Merge PDF
Split PDF
Latex Equation Editor
Extract Images from PDF
Convert JPEG to PS
Convert Latex to Word
Convert Word to PDF
Image Converter
PDF Converter
Community
Sciweavers
About
Terms of Use
Privacy Policy
Cookies
Free Online Productivity Tools
i2Speak
i2Symbol
i2OCR
iTex2Img
iWeb2Print
iWeb2Shot
i2Type
iPdf2Split
iPdf2Merge
i2Bopomofo
i2Arabic
i2Style
i2Image
i2PDF
iLatex2Rtf
Sci2ools
22
click to vote
COMBINATORICS
2004
favorite
Email
discuss
report
79
views
more
COMBINATORICS 2004
»
Bottom Schur Functions
13 years 8 months ago
Download
www.combinatorics.org
We give a basis for the space spanned by the sum ^s of the lowest degree terms in the expansion of the Schur symmetric functions s in terms of the power sum
Peter Clifford, Richard P. Stanley
Real-time Traffic
COMBINATORICS 2004
|
Lowest Degree Terms
|
Power Sum
|
Schur Symmetric Functions
|
claim paper
Related Content
»
A Pieri rule for skew shapes
»
Quasisymmetric Schur functions
»
A binary powering Schur algorithm for computing primary matrix roots
»
A Schur function identity related to the 1enumeration of selfcomplementary plane partition...
»
Linearly Independent Products of Rectangularly Complementary Schur Functions
»
Grothendieck Bialgebras Partition Lattices and Symmetric Functions in Noncommutative Varia...
»
Factorial Grothendieck Polynomials
»
Formal Proof of SCHUR Conjugate Function
»
Onedimensional optimal boundedshape partitions for Schur convex sum objective functions
more »
Post Info
More Details (n/a)
Added
17 Dec 2010
Updated
17 Dec 2010
Type
Journal
Year
2004
Where
COMBINATORICS
Authors
Peter Clifford, Richard P. Stanley
Comments
(0)
Researcher Info
COMBINATORICS 2006 Study Group
Computer Vision