Results 21 to 30 of about 1,209 (75)
Complexity, Volume 2020, Issue 1, 2020., 2020 Nonlinearities in a container port handling chain include mainly nonnegative arrive rate of container cargoes, limited container handling completion rate, and nonnegative unsatisfied freight requirement constraints. The nonlinearity influences the operation resources availability and consequently the planned container port handling strategies ...
Bowei Xu +5 more
wiley +1 more source
Noncrossing partitions and representations of quivers [PDF]
, 2008 We situate the noncrossing partitions associated to a finite Coxeter group within the context of the representation theory of quivers. We describe Reading's bijection between noncrossing partitions and clusters in this context, and show that it extends ...
Assem +12 more
core +3 more sources
Journal of Advanced Transportation, Volume 2019, Issue 1, 2019., 2019 This study is intended to investigate the influencing factors of injury severity by considering the heterogeneity issue of unobserved factors at different arterials and the spatial attributes in geographically weighted regression models. To achieve the objectives, geographically weighted panel logistic regression model was developed, in which the ...
Daiquan Xiao +3 more
wiley +1 more source
Random 3-noncrossing partitions [PDF]
, 2009 In this paper, we introduce polynomial time algorithms that generate random 3-noncrossing partitions and 2-regular, 3-noncrossing partitions with uniform probability.
Christian, Jing Qin, M. Reidys
core
Geometric realizations of the s‐weak order and its lattice quotients
Journal of the London Mathematical Society, Volume 112, Issue 3, September 2025.Abstract For an n$n$‐tuple s${\bm{s}}$ of nonnegative integers, the s${\bm{s}}$‐weak order is a lattice structure on s${\bm{s}}$‐trees, generalizing the weak order on permutations. We first describe the join irreducible elements, the canonical join representations, and the forcing order of the s${\bm{s}}$‐weak order in terms of combinatorial objects ...
Eva Philippe, Vincent Pilaud
wiley +1 more source
On the Separability of Unitarily Invariant Random Quantum States: The Unbalanced Regime
Advances in Mathematical Physics, Volume 2018, Issue 1, 2018., 2018 We study entanglement‐related properties of random quantum states which are unitarily invariant, in the sense that their distribution is left unchanged by conjugation with arbitrary unitary operators. In the large matrix size limit, the distribution of these random quantum states is characterized by their limiting spectrum, a compactly supported ...
Ion Nechita, Giorgio Kaniadakis
wiley +1 more source
, 2014 Let $W$ be a Weyl group with root lattice $Q$ and Coxeter number $h$. The elements of the finite torus $Q/(h+1)Q$ are called the $W$-{\sf parking functions}, and we call the permutation representation of $W$ on the set of $W$-parking functions the ...
Armstrong, Drew +2 more
core +1 more source
Hurwitz numbers for reflection groups III: Uniform formulae
Journal of the London Mathematical Society, Volume 111, Issue 3, March 2025.Abstract We give uniform formulae for the number of full reflection factorizations of a parabolic quasi‐Coxeter element in a Weyl group or complex reflection group, generalizing the formula for the genus‐0 Hurwitz numbers. This paper is the culmination of a series of three.
Theo Douvropoulos +2 more
wiley +1 more source
An Application of Self‐Organizing Map for Multirobot Multigoal Path Planning with Minmax Objective
Computational Intelligence and Neuroscience, Volume 2016, Issue 1, 2016., 2016 In this paper, Self‐Organizing Map (SOM) for the Multiple Traveling Salesman Problem (MTSP) with minmax objective is applied to the robotic problem of multigoal path planning in the polygonal domain. The main difficulty of such SOM deployment is determination of collision‐free paths among obstacles that is required to evaluate the neuron‐city distances
Jan Faigl, Silvia Conforto
wiley +1 more source
Stokes posets and serpent nests
, 2015 We study two different objects attached to an arbitrary quadrangulation of a regular polygon. The first one is a poset, closely related to the Stokes polytopes introduced by Baryshnikov.
Chapoton, Frédéric
core +1 more source