On Schubert calculus in elliptic cohomology by Cristian Lenart, Kirill Zainoulline

“…An important combinatorial result in equivariant cohomology and $K$-theory Schubert calculus is represented by the formulas of Billey and Graham-Willems for the localization of Schubert classes at torus fixed points. …”
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Double transitivity of Galois groups in Schubert calculus of Grassmannians by Sottile, Frank, White, Jacob

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Double transitivity of Galois groups in Schubert calculus of Grassmannians by Sottile, Frank, White, Jacob K.

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Root-theoretic Young Diagrams, Schubert Calculus and Adjoint Varieties by Dominic Searles, Alexander Yong

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Genomic Tableaux and Combinatorial $K$-Theory by Oliver Pechenik, Alexander Yong

Subjects: “…schubert calculus…”
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A Divided Difference Operator by Nicholas Teff

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An inequality of Kostka numbers and Galois groups of Schubert problems by Christopher J. Brooks, Abraham Martín Campo, Frank Sottile

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Kraśkiewicz-Pragacz modules and some positivity properties of Schubert polynomials by Masaki Watanabe

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Cohomology classes of rank varieties and a counterexample to a conjecture of Liu by Brendan Pawlowski

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The down operator and expansions of near rectangular k-Schur functions by Chris Berg, Franco Saliola, Luis Serrano

Subjects: “…affine schubert calculus…”
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Affine charge and the $k$-bounded Pieri rule by Jennifer Morse, Anne Schilling

Subjects: “…affine schubert calculus…”
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Equivariant Giambelli formula for the symplectic Grassmannians — Pfaffian Sum Formula by Takeshi Ikeda, Tomoo Matsumura

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Maximal Newton polygons via the quantum Bruhat graph by Elizabeth T. Beazley

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An equivariant rim hook rule for quantum cohomology of Grassmannians by Elizabeth Beazley, Anna Bertiger, Kaisa Taipale

Subjects: “…schubert calculus…”
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EQUIVARIANT $K$ -THEORY OF GRASSMANNIANS by OLIVER PECHENIK, ALEXANDER YONG

“…The first is a conjecture of Thomas and Yong [Equivariant Schubert calculus and jeu de taquin, Ann. Inst. Fourier (Grenoble) (2013), to appear]. …”
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Order recognition by Schubert polynomials generated by optical near-field statistics via nanometre-scale photochromism by Kazuharu Uchiyama, Sota Nakajima, Hirotsugu Suzui, Nicolas Chauvet, Hayato Saigo, Ryoichi Horisaki, Kingo Uchida, Makoto Naruse, Hirokazu Hori

“…In this study, we demonstrated an order recognition algorithm inspired by Schubert calculus using optical near-field statistics via nanometre-scale photochromism. …”
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DHD-puzzles by Sabine Beil

“…To be more precise, the labelled unit triangles that we allow are on the one hand the puzzle pieces that compute Schubert calculus and on the other hand the flipped K-theory puzzle piece. …”
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Combinatorial description of the cohomology of the affine flag variety by Seung Jin Lee

“…We construct the affine version of the Fomin-Kirillov algebra, called the affine FK algebra, to investigatethe combinatorics of affine Schubert calculus for typeA. We introduce Murnaghan-Nakayama elements and Dunklelements in the affine FK algebra. …”
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Flag Gromov-Witten invariants via crystals by Jennifer Morse, Anne Schilling

“…We apply ideas from crystal theory to affine Schubert calculus and flag Gromov-Witten invariants. By defining operators on certain decompositions of elements in the type-$A$ affine Weyl group, we produce a crystal reflecting the internal structure of Specht modules associated to permutation diagrams. …”
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Giant gravitons, Harish-Chandra integrals, and BPS states in symplectic and orthogonal N $$ \mathcal{N} $$ = 4 SYM by Adolfo Holguin, Shannon Wang

“…We also comment on some connections to Schubert calculus and Gromov-Witten invariants, which suggest that the Harish-Chandra integral may be extended to such problems.…”
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