International audienceWe describe a combinatorial formula for the coefficients when the dual immaculate quasisymmetric func- tions are decomposed into Young quasisymmetric Schur functions. We prove this using an analogue of Schensted insertion. We also provide a Remmel-Whitney style rule to generate these coefficients algorithmically
International audienceHaglund, Luoto, Mason, and van Willigenburg introduced a basis for quasisymmet...
AbstractRecently a new basis for the Hopf algebra of quasisymmetric functions QSym, called quasisymm...
AbstractWe introduce a new basis for quasisymmetric functions, which arise from a specialization of ...
Mason and Remmel introduced a basis for quasisymmetric functions known as the row-strict quasisymmet...
My main research focus right now is symmetric and quasisymmetric functions. In particular, I am int...
International audienceWe consider families of quasisymmetric functions with the property that if a s...
My main research focus right now is symmetric and quasisymmetric functions. In particular, I am int...
Remmel and Whitney provided an algorithmic procedure for determining the Littlewood-Richardson coeff...
We introduce a quasisymmetric generalization of Berele and Regev\u27s (k,l)-hook Schur functions. Th...
Remmel and Whitney provided an algorithmic procedure for determining the Littlewood-Richardson coeff...
AbstractEvery symmetric function f can be written uniquely as a linear combination of Schur function...
We introduce a new basis for the algebra of quasisymmetric functions that naturally partitions Schur...
International audienceHaglund, Luoto, Mason, and van Willigenburg introduced a basis for quasisymmet...
International audienceHaglund, Luoto, Mason, and van Willigenburg introduced a basis for quasisymmet...
International audienceHaglund, Luoto, Mason, and van Willigenburg introduced a basis for quasisymmet...
International audienceHaglund, Luoto, Mason, and van Willigenburg introduced a basis for quasisymmet...
AbstractRecently a new basis for the Hopf algebra of quasisymmetric functions QSym, called quasisymm...
AbstractWe introduce a new basis for quasisymmetric functions, which arise from a specialization of ...
Mason and Remmel introduced a basis for quasisymmetric functions known as the row-strict quasisymmet...
My main research focus right now is symmetric and quasisymmetric functions. In particular, I am int...
International audienceWe consider families of quasisymmetric functions with the property that if a s...
My main research focus right now is symmetric and quasisymmetric functions. In particular, I am int...
Remmel and Whitney provided an algorithmic procedure for determining the Littlewood-Richardson coeff...
We introduce a quasisymmetric generalization of Berele and Regev\u27s (k,l)-hook Schur functions. Th...
Remmel and Whitney provided an algorithmic procedure for determining the Littlewood-Richardson coeff...
AbstractEvery symmetric function f can be written uniquely as a linear combination of Schur function...
We introduce a new basis for the algebra of quasisymmetric functions that naturally partitions Schur...
International audienceHaglund, Luoto, Mason, and van Willigenburg introduced a basis for quasisymmet...
International audienceHaglund, Luoto, Mason, and van Willigenburg introduced a basis for quasisymmet...
International audienceHaglund, Luoto, Mason, and van Willigenburg introduced a basis for quasisymmet...
International audienceHaglund, Luoto, Mason, and van Willigenburg introduced a basis for quasisymmet...
AbstractRecently a new basis for the Hopf algebra of quasisymmetric functions QSym, called quasisymm...
AbstractWe introduce a new basis for quasisymmetric functions, which arise from a specialization of ...