In his work on P -partitions, Stembridge de ned the algebra of peak functions , which is both a subalgebra and a quotient of the algebra of quasi-symmetric functions
In prior joint work with Lewis, we developed a theory of enriched set-valued $P$-partitions to const...
12 pages. Extended abstract accepted for FPSAC 2022; will eventually be replaced by a full-length pa...
12 pages. Extended abstract accepted for FPSAC 2022; will eventually be replaced by a full-length pa...
AbstractWe develop a more general view of Stembridge's enriched P-partitions and use this theory to ...
AbstractIn his work on P-partitions, Stembridge defined the algebra of peak functions Π, which is bo...
Abstract. We analyze the structure of Stembridge’s peak alge-bra, showing it to be a free commutativ...
12 pages; extended abstract submitted for FPSAC. Longform papers on the project are still forthcomin...
This thesis introduces a way to generalize of peak algebra. There are several equivalent denitions f...
Quasi-symmetric functions arise in an approach to solve the Kadomtsev–Petviashvili (KP) hierarchy. T...
Quasi-symmetric functions arise in an approach to solve the Kadomtsev–Petviashvili (KP) hierarchy. T...
Quasi-symmetric functions arise in an approach to solve the Kadomtsev–Petviashvili (KP) hierarchy. T...
AbstractQuasi-symmetric functions arise in an approach to solve the Kadomtsev–Petviashvili (KP) hier...
Abstract. The colored quasisymmetric functions, like the classic quasisymmetric functions, are known...
AbstractVia duality of Hopf algebras, there is a direct association between peak quasisymmetric func...
12 pages. Extended abstract accepted for FPSAC 2022; will eventually be replaced by a full-length pa...
In prior joint work with Lewis, we developed a theory of enriched set-valued $P$-partitions to const...
12 pages. Extended abstract accepted for FPSAC 2022; will eventually be replaced by a full-length pa...
12 pages. Extended abstract accepted for FPSAC 2022; will eventually be replaced by a full-length pa...
AbstractWe develop a more general view of Stembridge's enriched P-partitions and use this theory to ...
AbstractIn his work on P-partitions, Stembridge defined the algebra of peak functions Π, which is bo...
Abstract. We analyze the structure of Stembridge’s peak alge-bra, showing it to be a free commutativ...
12 pages; extended abstract submitted for FPSAC. Longform papers on the project are still forthcomin...
This thesis introduces a way to generalize of peak algebra. There are several equivalent denitions f...
Quasi-symmetric functions arise in an approach to solve the Kadomtsev–Petviashvili (KP) hierarchy. T...
Quasi-symmetric functions arise in an approach to solve the Kadomtsev–Petviashvili (KP) hierarchy. T...
Quasi-symmetric functions arise in an approach to solve the Kadomtsev–Petviashvili (KP) hierarchy. T...
AbstractQuasi-symmetric functions arise in an approach to solve the Kadomtsev–Petviashvili (KP) hier...
Abstract. The colored quasisymmetric functions, like the classic quasisymmetric functions, are known...
AbstractVia duality of Hopf algebras, there is a direct association between peak quasisymmetric func...
12 pages. Extended abstract accepted for FPSAC 2022; will eventually be replaced by a full-length pa...
In prior joint work with Lewis, we developed a theory of enriched set-valued $P$-partitions to const...
12 pages. Extended abstract accepted for FPSAC 2022; will eventually be replaced by a full-length pa...
12 pages. Extended abstract accepted for FPSAC 2022; will eventually be replaced by a full-length pa...
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