A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra | Paper Citation Record

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Unresolved cited work

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Une nouvelle formule des caract

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Schubert varieties and

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Invariant theory and tableaux (

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Key polynomials and a flagged

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra An explicit construction of type

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra The crystal base and

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Crystal graphs and

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Mathematische Zeitschrift , volume=

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Filtrations of

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Forest polynomials and the class of the permutahedral variety

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Nadeau, H

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This paper cites The geometry of quasisymmetric coinvariants.

A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra The geometry of quasisymmetric coinvariants

Reference 16

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Forum of Mathematics, Sigma , volume=

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Equivariant quasisymmetry and noncrossing partitions

Reference 18

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This paper cites The quasisymmetric flag variety: a toric complex on noncrossing partitions.

A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra The quasisymmetric flag variety: a toric complex on noncrossing partitions

Reference 19

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra , journal=

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Product of a

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra 2000 , publisher=

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Schubert puzzles and integrability

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Shellable nonpure complexes and posets

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Embedding

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Clusters,

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra 1997 , publisher=

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra 1999 , publisher=

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra 2012 , publisher=

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Decomposition of tensor products of

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra 2005 , publisher=

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Strong equivariant positivity for homogeneous varieties and back-stable coproduct coefficients

Reference 33

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Sortable elements and

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Sur la num

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Advances in Mathematics , volume=

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Samuel , title =

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Reflection subgroups of

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Reflection groups and

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Bumpless pipe dreams meet

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra The skew

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra A combinatorial proof that

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Skew S chubert functions and the P ieri formula for flag manifolds

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Tableau formulas for skew

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Combinatorics of

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Symmetric functions,

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Billey and William Jockusch and Richard P

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Lascoux and M.P

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Schubert polynomials, the B ruhat order, and the geometry of flag manifolds

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Chevalley

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Fomin and R

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Universal

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Cauchy identities for universal

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Back stable

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Diagram rules for the generation of

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Recursive and combinatorial properties of

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This paper cites Facets of Algebraic Geometry: Volume 2: A Collection in Honor of William Fulton's 80th Birthday , volume=.

A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Facets of Algebraic Geometry: Volume 2: A Collection in Honor of William Fulton's 80th Birthday , volume=

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra 1993 , publisher=

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This paper cites Multiplication of a Schubert polynomial by a Stanley symmetric polynomial.

A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Multiplication of a Schubert polynomial by a Stanley symmetric polynomial

Reference 68

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Observation 4d3d473c-2a7f-4309-9a41-55b12e277639 · outbound

This paper cites Schubert polynomials, pipe dreams, equivariant classes, and a co-transition formula.

A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Schubert polynomials, pipe dreams, equivariant classes, and a co-transition formula

Reference 69

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Observation 3d0d224d-4a1c-41a1-bfe3-de32a23969b4 · outbound

This paper cites A combinatorial proof that Schubert vs. Schur coefficients are nonnegative.

A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra A combinatorial proof that Schubert vs. Schur coefficients are nonnegative

Reference 70

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Observation c4c794c5-d2cc-4010-8545-8d2dd7cf4ac7 · outbound

This paper cites Polyn \^o mes de S chubert.

A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Polyn \^o mes de S chubert

Reference 71

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This paper cites A M olev- S agan type formula for double S chubert polynomials.

A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra A M olev- S agan type formula for double S chubert polynomials

Reference 72

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Reference 73

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This paper cites Pieri ' s rule for flag manifolds and S chubert polynomials.

A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Pieri ' s rule for flag manifolds and S chubert polynomials

Reference 74

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This paper cites A P ieri formula for multiplying double S chubert polynomials by factorial S chur polynomials corresponding to partitions of row and hook shape.

A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra A P ieri formula for multiplying double S chubert polynomials by factorial S chur polynomials corresponding to partitions of row and hook shape

Reference 75

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This paper cites A L ittlewood- R ichardson rule for G rassmannian permutations.

A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra A L ittlewood- R ichardson rule for G rassmannian permutations

Reference 76

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Reference 77

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra La correspondance de

Reference 78

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Multiplication of a

Reference 79

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Buch and A

Reference 80

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra On the M ultiplication of S chubert P olynomials

Reference 81

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra On the complexity of computing

Reference 82

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Mathematics: frontiers and perspectives,

Reference 83

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Reference 84

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra , journal=

Reference 85

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra 2003 , author =

Reference 86

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Reference 87

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Littlewood--

Reference 88

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Positivity in equivariant

Reference 89

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Puzzles and (equivariant) cohomology of

Reference 90

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Journal of algebraic combinatorics , volume=

Reference 91

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Kostant polynomials and the cohomology ring for

Reference 92

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Factorial

Reference 93

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Reference 94

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Reference 95

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Is this simple symmetry of

Reference 96

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra A proof of

Reference 97

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Schubert polynomials, slide polynomials,

Reference 98

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Reference 99

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A Littlewood-Richardson Rule for Forest Polynomials via the Schubert Bialgebra Advances in Mathematics , volume=

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