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Displaying 181 – 190 of 190

Theta functions, elliptic hypergeometric series, and Kawanaka's Macdonald polynomial conjecture.

Langer, Robin, Schlosser, Michael J., Warnaar, S.Ole (2009)

SIGMA. Symmetry, Integrability and Geometry: Methods and Applications [electronic only]

Thom polynomials and Schur functions: the singularities $I_{2, 2} (-)$

Piotr Pragacz (2007)

Annales de l’institut Fourier

We give the Thom polynomials for the singularities $I_{2, 2}$ associated with maps $(ℂ^{•}, 0) \to (ℂ^{• + k}, 0)$ with parameter $k \geq 0$ . Our computations combine the characterization of Thom polynomials via the “method of restriction equations” of Rimanyi et al. with the techniques of Schur functions.

Thom polynomials and Schur functions: the singularities $I I I_{2, 3} (-)$

Özer Öztürk (2010)

Annales Polonici Mathematici

We give a closed formula for the Thom polynomials of the singularities $I I I_{2, 3} (-)$ in terms of Schur functions. Our computations combine the characterization of the Thom polynomials via the “method of restriction equations” of Rimányi et al. with the techniques of Schur functions.

Displaying 181 – 190 of 190

Theta functions, elliptic hypergeometric series, and Kawanaka's Macdonald polynomial conjecture.

Thom polynomials and Schur functions: the singularities $I_{2, 2} (-)$

Thom polynomials and Schur functions: the singularities $I I I_{2, 3} (-)$

Two new criteria for comparison in the Bruhat order.

Ueber die Anzahl der Werthe einer ganzen Function von n Elementen.

[unknown]

Vector-valued Jack polynomials from scratch.

When is the algebra of multisymmetric polynomials generated by the elementary multisymmetric polynomials?

Zeros of real symmetric polynomials.

Анзац Бете и комбинаторика таблиц Юнга

Currently displaying 181 – 190 of 190