Pages that link to "Item:Q2493473"
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The following pages link to Schubert calculus via Hasse-Schmidt derivations (Q2493473):
Displaying 24 items.
- The boson-fermion correspondence from linear ODEs (Q404180) (← links)
- Integrating Hasse-Schmidt derivations (Q479288) (← links)
- Families of special Weierstrass points (Q1040561) (← links)
- Derivatives of Schubert polynomials and proof of a determinant conjecture of Stanley (Q1985353) (← links)
- Polynomial ring representations of endomorphisms of exterior powers (Q2075483) (← links)
- On the vertex operator representation of Lie algebras of matrices (Q2075926) (← links)
- From solutions to linear ordinary differential equations to vertex operators (Q2105864) (← links)
- On the Anick-Rota resolution of the bracket ring (Q2365610) (← links)
- Equivariant Schubert calculus (Q2380811) (← links)
- ``Catalan traffic'' and integrals on the Grassmannian of lines (Q2463478) (← links)
- Schubert calculus and equivariant cohomology of Grassmannians (Q2470422) (← links)
- Schubert derivations on the infinite wedge power (Q2660149) (← links)
- Hasse-Schmidt Derivations on Grassmann Algebras (Q2799540) (← links)
- (Q3312361) (← links)
- On Hasse–Schmidt Derivations: The Action of Substitution Maps (Q4613695) (← links)
- Bosonic and fermionic representations of endomorphisms of exterior algebras (Q5029035) (← links)
- Multivariate Hasse–Schmidt derivation on exterior algebras (Q5039740) (← links)
- Universal factorization algebras of polynomials represent Lie algebras of endomorphisms (Q5065662) (← links)
- Minuscule Schubert Calculus and the Geometric Satake Correspondence (Q5132475) (← links)
- The cohomology of the Grassmannian is a <i>gl<sub>n</sub></i>-module (Q5216223) (← links)
- Hasse–Schmidt derivations and Cayley–Hamilton theorem for exterior algebras (Q5241862) (← links)
- Tango bundles on Grassmannians (Q5740707) (← links)
- Grassmann semialgebras and the Cayley-Hamilton theorem (Q5855578) (← links)
- Equivariant Schubert calculus and geometric Satake (Q6612181) (← links)