Results 61 to 70 of about 234 (130)
Synaptic remodeling follows upper motor neuron hyperexcitability in a rodent model of TDP-43. [PDF]
Dyer MS +4 more
europepmc +1 more source
Pieri rules for skew dual immaculate functions
AbstractIn this paper, we give Pieri rules for skew dual immaculate functions and their recently discovered row-strict counterparts. We establish our rules using a right-action analogue of the skew Littlewood–Richardson rule for Hopf algebras of Lam–Lauve–Sottile. We also obtain Pieri rules for row-strict (dual) immaculate functions.
Elizabeth Niese +3 more
openaire +3 more sources
Pieri rules, vertex operators and Baxter Q-matrix
We use the Pieri rules to recover the q-boson model and show it is equivalent to a discretized version of the relativistic Toda chain. We identify its semi infinite transfer matrix and the corresponding Baxter Q-matrix with half vertex operators related by an ω-duality transformation.
Duval, Antoine, Pasquier, Vincent
openaire +2 more sources
Step by Step about Germ Cells Development in Canine. [PDF]
de Souza AF, Pieri NCG, Martins DDS.
europepmc +1 more source
Matrix Whittaker processes. [PDF]
Arista J, Bisi E, O'Connell N.
europepmc +1 more source
Towards an objective theory of subjective liking: A first step in understanding the sense of beauty. [PDF]
Mazzacane S +7 more
europepmc +1 more source
Generation of induced pluripotent stem cells from large domestic animals. [PDF]
Bressan FF +11 more
europepmc +1 more source
On a Pieri-like rule for the Petrie symmetric functions
A $k$-ribbon tiling is a decomposition of a connected skew diagram into disjoint ribbons of size $k$. In this paper, we establish a connection between a subset of $k$-ribbon tilings and Petrie symmetric functions, thus providing a combinatorial interpretation for the coefficients in a Pieri-like rule for the Petrie symmetric functions due to Grinberg ...
Jin, Emma Yu, Jing, Naihuan, Liu, Ning
openaire +2 more sources
Atomic structure of Lanreotide nanotubes revealed by cryo-EM. [PDF]
Pieri L +12 more
europepmc +1 more source
Transition matrices and Pieri-type rules for polysymmetric functions
Asvin G and Andrew O’Desky recently introduced the graded algebra P Λ of polysymmetric functions as a generalization of the algebra Λ
Khanna, Aditya, Loehr, Nicholas A.
openaire +2 more sources

