Equations for GL Invariant Families of Polynomials

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Location: Deutsche Nationalbibliothek Frankfurt am Main

Extent: Online-Ressource

Language: Englisch

Bibliographic citation: In: Vietnam Journal of Mathematics ; 50 (2022), 2. - S. 545-556. - Springer. - ISSN 2305-221X. - eISSN 2305-2228

Classification: Mathematik

Event: Veröffentlichung

(where): Konstanz

(who): KOPS Universität Konstanz

(when): 2022

Creator: Breiding, Paul
Hodges, Reuven
Ikenmeyer, Christian
Michałek, Mateusz

URN: urn:nbn:de:bsz:352-2-1xyyd0j8ghclq1

Rights: Der Zugriff auf das Objekt ist unbeschränkt möglich.

Last update: 15.08.2025, 7:22 AM CEST

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Breiding, Paul
Hodges, Reuven
Ikenmeyer, Christian
Michałek, Mateusz
KOPS Universität Konstanz

Time of origin

2022

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Monomial functions, normal polynomials and polynomial equations

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Equations for GL Invariant Families of Polynomials

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Other Objects (12)

Equations for GL Invariant Families of Polynomials

Computing bases for permutation invariant polynomials

Linear differential equations for families of polynomials

Quasi–invariant Hermite Polynomials and Lassalle–Nekrasov Correspondence

Functional equations for exponential polynomials

Frobenius polynomials for Calabi-Yau equations

Computationally efficient recursions for top-order invariant polynomials with applications

Monomial functions, normal polynomials and polynomial equations

Differential Equations Invariant Under Conditional Symmetries

Characters and group invariant polynomials of (super)fields: road to “Lagrangian”

Using chebyshev polynomials to approximate partial differential equations

Multiple orthogonal polynomials: Pearson equations and Christoffel formulas

Equations for GL Invariant Families of Polynomials

Computing bases for permutation invariant polynomials

Linear differential equations for families of polynomials

Quasi–invariant Hermite Polynomials and Lassalle–Nekrasov Correspondence

Functional equations for exponential polynomials

Frobenius polynomials for Calabi-Yau equations

Computationally efficient recursions for top-order invariant polynomials with applications

Monomial functions, normal polynomials and polynomial equations

Differential Equations Invariant Under Conditional Symmetries

Characters and group invariant polynomials of (super)fields: road to “Lagrangian”

Using chebyshev polynomials to approximate partial differential equations

Multiple orthogonal polynomials: Pearson equations and Christoffel formulas

Equations for GL Invariant Families of Polynomials

Computing bases for permutation invariant polynomials

Linear differential equations for families of polynomials

Quasi–invariant Hermite Polynomials and Lassalle–Nekrasov Correspondence

Functional equations for exponential polynomials

Frobenius polynomials for Calabi-Yau equations

Computationally efficient recursions for top-order invariant polynomials with applications

Monomial functions, normal polynomials and polynomial equations

Differential Equations Invariant Under Conditional Symmetries

Characters and group invariant polynomials of (super)fields: road to “Lagrangian”

Using chebyshev polynomials to approximate partial differential equations

Multiple orthogonal polynomials: Pearson equations and Christoffel formulas

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