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A Hopf algebra generalization of the symmetric functions in partially commutative variables
Spencer Daugherty
The quasisymmetric functions, , are generalized for a finite alphabet by the colored quasisymmetric functions, , in partially commutative variables. Their dual, $…
Metered Parking Functions
Spencer Daugherty, Pamela E. Harris, Ian Klein +1
We introduce a generalization of parking functions called -metered -parking functions, in which one of cars parks among spots per hour then leaves after hours…
Combinatorics of generalized parking-function polytopes
Margaret M. Bayer, Steffen Borgwardt, Teressa Chambers +8
For , a -parking function is defined to be a sequence of positive integers whose nondecreasing rearra…
Extended Schur functions and bases related by involutions
Spencer Daugherty
We introduce two new bases of QSym, the flipped extended Schur functions and the backward extended Schur functions, as well as their duals in NSym, the flipped shin functions and t…