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2020 – today
- 2025
[j21]Alejandro H. Morales, Greta Panova, Gayee Park
:
Minimal skew semistandard tableaux and the Hillman-Grassl correspondence. Adv. Appl. Math. 163: 102792 (2025)- 2023
- [j20]Laura Colmenarejo, Alejandro H. Morales, Greta Panova:
Chromatic symmetric functions of Dyck paths and q-rook theory. Eur. J. Comb. 107: 103595 (2023) - [j19]Swee Hong Chan, Igor Pak, Greta Panova:
Effective Poset Inequalities. SIAM J. Discret. Math. 37(3): 1842-1880 (2023) - [c4]Christian Ikenmeyer, Igor Pak, Greta Panova:
Positivity of the symmetric group characters is as hard as the polynomial time hierarchy. SODA 2023: 3573-3586 - [i10]Greta Panova:
Complexity and asymptotics of structure constants. CoRR abs/2305.02553 (2023) - [i9]Christian Ikenmeyer, Greta Panova:
All Kronecker coefficients are reduced Kronecker coefficients. CoRR abs/2305.03003 (2023) - [i8]Greta Panova:
Computational Complexity in Algebraic Combinatorics. CoRR abs/2306.17511 (2023) - 2022
- [j18]Swee Hong Chan, Igor Pak, Greta Panova:
Log-Concavity in Planar Random Walks. Comb. 42(6): 1011-1026 (2022) - [i7]Swee Hong Chan, Igor Pak, Greta Panova:
Effective poset inequalities. CoRR abs/2205.02798 (2022) - [i6]Christian Ikenmeyer, Igor Pak, Greta Panova:
Positivity of the symmetric group characters is as hard as the polynomial time hierarchy. CoRR abs/2207.05423 (2022) - 2021
- [j17]Swee Hong Chan, Igor Pak, Greta Panova:
Sorting probability of Catalan posets. Adv. Appl. Math. 129: 102221 (2021) - 2020
- [j16]Julian Dörfler, Christian Ikenmeyer, Greta Panova:
On Geometric Complexity Theory: Multiplicity Obstructions Are Stronger Than Occurrence Obstructions. SIAM J. Appl. Algebra Geom. 4(2): 354-376 (2020) - [j15]Stephen Melczer, Greta Panova, Robin Pemantle:
Counting Partitions inside a Rectangle. SIAM J. Discret. Math. 34(4): 2388-2410 (2020)
2010 – 2019
- 2019
- [j14]Igor Pak, Greta Panova, Damir Yeliussizov:
On the largest Kronecker and Littlewood-Richardson coefficients. J. Comb. Theory A 165: 44-77 (2019) - [c3]Julian Dörfler, Christian Ikenmeyer, Greta Panova:
On Geometric Complexity Theory: Multiplicity Obstructions Are Stronger Than Occurrence Obstructions. ICALP 2019: 51:1-51:14 - [i5]Julian Dörfler, Christian Ikenmeyer, Greta Panova:
On geometric complexity theory: Multiplicity obstructions are stronger than occurrence obstructions. CoRR abs/1901.04576 (2019) - 2018
- [j13]Georgia Benkart, Laura Colmenarejo, Pamela E. Harris, Rosa C. Orellana, Greta Panova, Anne Schilling, Martha Yip:
A minimaj-preserving crystal on ordered multiset partitions. Adv. Appl. Math. 95: 96-115 (2018) - [j12]Per Alexandersson, Greta Panova:
LLT polynomials, chromatic quasisymmetric functions and graphs with cycles. Discret. Math. 341(12): 3453-3482 (2018) - [j11]Alejandro H. Morales, Igor Pak, Greta Panova:
Asymptotics of the number of standard Young tableaux of skew shape. Eur. J. Comb. 70: 26-49 (2018) - [j10]Alejandro H. Morales, Igor Pak, Greta Panova:
Hook formulas for skew shapes I. q-analogues and bijections. J. Comb. Theory A 154: 350-405 (2018) - [j9]Alejandro H. Morales, Igor Pak, Greta Panova:
Why Is Pi Less Than Twice Phi? Am. Math. Mon. 125(8): 715-723 (2018) - 2017
- [j8]Igor Pak, Greta Panova:
On the complexity of computing Kronecker coefficients. Comput. Complex. 26(1): 1-36 (2017) - [j7]Greta Panova, David Bruce Wilson:
Pfaffian Formulas for Spanning Tree Probabilities. Comb. Probab. Comput. 26(1): 118-137 (2017) - [j6]Igor Pak, Greta Panova:
Bounds on certain classes of Kronecker and q-binomial coefficients. J. Comb. Theory A 147: 1-17 (2017) - [j5]Alejandro H. Morales, Igor Pak, Greta Panova:
Hook Formulas for Skew Shapes II. Combinatorial Proofs and Enumerative Applications. SIAM J. Discret. Math. 31(3): 1953-1989 (2017) - 2016
- [j4]Andrew Crites, Greta Panova, Gregory S. Warrington:
Shape and pattern containment of separable permutations. Ars Comb. 128: 103-116 (2016) - [c2]Peter Bürgisser, Christian Ikenmeyer, Greta Panova:
No Occurrence Obstructions in Geometric Complexity Theory. FOCS 2016: 386-395 - [c1]Christian Ikenmeyer, Greta Panova:
Rectangular Kronecker Coefficients and Plethysms in Geometric Complexity Theory. FOCS 2016: 396-405 - [i4]Peter Bürgisser, Christian Ikenmeyer, Greta Panova:
No occurrence obstructions in geometric complexity theory. CoRR abs/1604.06431 (2016) - [i3]Fulvio Gesmundo, Christian Ikenmeyer, Greta Panova:
Geometric complexity theory and matrix powering. CoRR abs/1611.00827 (2016) - 2015
- [i2]Christian Ikenmeyer, Greta Panova:
Rectangular Kronecker coefficients and plethysms in geometric complexity theory. CoRR abs/1512.03798 (2015) - 2014
- [j3]Karola Mészáros, Greta Panova, Alexander Postnikov:
Schur Times Schubert via the Fomin-Kirillov Algebra. Electron. J. Comb. 21(1): 1 (2014) - [j2]Jang Soo Kim, Karola Mészáros, Greta Panova, David B. Wilson:
Dyck tilings, increasing trees, descents, and inversions. J. Comb. Theory A 122: 9-27 (2014) - [i1]Igor Pak, Greta Panova:
On the complexity of computing Kronecker coefficients. CoRR abs/1404.0653 (2014) - 2012
- [j1]Greta Panova:
Tableaux and plane partitions of truncated shapes. Adv. Appl. Math. 49(Issues): 196-217 (2012)
Coauthor Index
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