Rosa Orellana
#52,696
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American mathematician
Rosa Orellana's AcademicInfluence.com Rankings
Rosa Orellanamathematics Degrees
Mathematics
#3998
World Rank
#5768
Historical Rank
#1419
USA Rank
Measure Theory
#4225
World Rank
#4981
Historical Rank
#1185
USA Rank
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Mathematics
Rosa Orellana's Degrees
- PhD Mathematics Princeton University
- Masters Mathematics Stanford University
Why Is Rosa Orellana Influential?
(Suggest an Edit or Addition)According to Wikipedia, Rosa C. Orellana is an American mathematician specializing in algebraic combinatorics and representation theory. She is a professor of mathematics at Dartmouth College. Early life and education Orellana's excitement for mathematics was recognized early, by one of her elementary school teachers. She is a graduate of California State University, Los Angeles, and was the first in her family to earn a college degree. Her undergraduate education also included summer research with Kenneth Millett at the University of California, Santa Barbara on knot theory and its applications to biomolecules.
Rosa Orellana's Published Works
Published Works
- The stability of the Kronecker product of Schur functions (2009) (73)
- Graphs with equal chromatic symmetric functions (2013) (59)
- The partition algebra and the Kronecker coefficients (2012) (58)
- Affine braids, Markov traces and the category O (2004) (48)
- Reduced Kronecker Coefficients and Counter–Examples to Mulmuley’s Strong Saturation Conjecture SH (2008) (46)
- A COMBINATORIAL INTERPRETATION FOR THE COEFFICIENTS IN THE KRONECKER PRODUCT s(n p;p) s (2005) (42)
- Symmetric group characters as symmetric functions (2015) (33)
- On the Kronecker Product s(n-p,p) * sλ (2005) (26)
- Quasipolynomial formulas for the Kronecker coefficients indexed by two two-row shapes (extended abstract) (2008) (23)
- Weights of Markov traces on Hecke algebras (1998) (19)
- New results on the peak algebra (2004) (19)
- q-centralizer algebras for spin groups (2002) (17)
- Rooted trees and iterated wreath products of cyclic groups (2004) (17)
- On partition algebras for complex reflection groups (2007) (14)
- The Hopf algebra of uniform block permutations (2008) (14)
- A Combinatorial Model for the Decomposition of Multivariate Polynomial Rings as $S_n$-Modules (2019) (14)
- Quasi-partition algebra (2012) (12)
- Number of permutations with same peak set for signed permutations (2013) (11)
- Reduced Kronecker coefficients and counter-examples to Mulmuley's saturation conjecture SH (2008) (9)
- An insertion algorithm on multiset partitions with applications to diagram algebras (2019) (9)
- Rectangular Symmetries for Coefficients of Symmetric Functions (2014) (8)
- A minimaj-preserving crystal on ordered multiset partitions (2017) (8)
- Products of symmetric group characters (2019) (7)
- On the algebraic decomposition of a centralizer algebra of the hyperoctahedral group (7)
- The Hopf structure of symmetric group characters as symmetric functions (2018) (6)
- Cyclotomic Solomon Algebras (2008) (5)
- Plethysm and the algebra of uniform block permutations (2021) (5)
- Products of characters of the symmetric group (2017) (5)
- Schur-Positivity in a Square (2013) (4)
- Commutation and normal ordering for operators on symmetric functions (2015) (4)
- Marked graphs and the chromatic symmetric function (2022) (4)
- Some remarks on the characters of the general Lie superalgebra (2000) (3)
- Affine braids , Markov traces and the category (2005) (3)
- Howe duality of the symmetric group and a multiset partition algebra (2020) (3)
- The mystery of plethysm coefficients (2022) (3)
- A closed formula for the decomposition of tensor products of Specht modules for the symmetric group (2012) (3)
- Symmetric group characters as symmetric functions (extended abstract) (2015) (2)
- The partition algebra and the Kronecker product (Extended abstract) (2013) (2)
- The Hopf algebra of uniform block permutations. Extended abstract (2005) (1)
- Partition algebra and Kronecker product (2016) (1)
- Reduced Kronecker Coefficients (2008) (1)
- Senior Thesis Geoffrey S. Scott Advisor (Rosa Orellana) Characterizing Graphs with Equal Chromatic Symmetric Functions Abstract This thesis approaches the problem of characterizing graphs with equal chromatic symmetric functions. First, we explore the characteristics of the chromatic symmetric funct (2008) (0)
- 1 1 Fe b 20 04 Affine braids , Markov traces and the category (2004) (0)
- 2 3 Ja n 20 04 Affine braids , Markov traces and the category (2004) (0)
- Multiplicities in the Kronecker Product s ( n − p , p ) ∗ s λ (2008) (0)
- Sonia Kovalevsky Days and encouraging young women in Mathematics (2012) (0)
- Multiplicities in the Kronecker Product s ( n − p , p ) ∗ s λ (2008) (0)
- Invariance properties for coefficients of symmetric functions (2015) (0)
- Multiplicities in the Kronecker Product $s_{(n-p,p)}\ast s_{\lambda}$ (2005) (0)
- 2 Quasisymmetric Analogue of Macdonald Polynomials Team (2017) (0)
- Introduction to representation theory (2020) (0)
- The Hecke algebras of type B and D and subfactors (2001) (0)
- Group Theory and Its Connections to Representation Theory Abstracts a Geometric Approach to the Kronecker Coefficients (2011) (0)
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What Schools Are Affiliated With Rosa Orellana?
Rosa Orellana is affiliated with the following schools: