Results 121 to 130 of about 561,255 (240)
3d field theory, plane partitions and triple Macdonald polynomials
We argue that MacMahon representation of Ding-Iohara-Miki (DIM) algebra spanned by plane partitions is closely related to the Hilbert space of a 3d field theory.
Yegor Zenkevich
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Five-term relation and Macdonald polynomials
Some mistakes are corrected and the proof is substantially expanded.
Adriano Garsia, Anton Mellit
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Super-Hamiltonians for super-Macdonald polynomials
The Macdonald finite-difference Hamiltonian is lifted to a super-generalization. In addition to canonical bosonic time variables pk new Grassmann time variables θk are introduced, and the Hamiltonian is represented as a differential operator acting on a ...
Dmitry Galakhov+2 more
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Vector valued Macdonald polynomials
85 pages, 5 ...
Dunkl, Charles F., Luque, Jean-Gabriel
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Kadell’s two conjectures for Macdonald polynomials [PDF]
This paper contains the proof of difference counterparts of the conjectures due to Keven Kadell on symmetric and anti-symmetric Macdonald polynomials.
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We construct the elliptic Miura transformation and use it to obtain the expression of the currents of elliptic corner VOA. We subsequently prove a novel combinatorial formula that is essential for deriving the quadratic relations of the currents.
Panupong Cheewaphutthisakun+2 more
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Long-Term Change in Bone Mineral Density in Women Living With HIV: A 10-Year Prospective Controlled Cohort Study. [PDF]
Macdonald HM+7 more
europepmc +1 more source
Kerov functions for composite representations and Macdonald ideal
Kerov functions provide an infinite-parametric deformation of the set of Schur functions, which is a far-going generalization of the 2-parametric Macdonald deformation.
A. Mironov, A. Morozov
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Performance Comparison of Classical Methods and Neural Networks for Colour Correction. [PDF]
Kucuk A+3 more
europepmc +1 more source
On (q,t)-deformation of Gaussian matrix model
The recently discovered general formulas for perturbative correlators in basic matrix models can be interpreted as the Schur-preservation property of Gaussian measures.
A. Morozov, A. Popolitov, Sh. Shakirov
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