Results 221 to 230 of about 3,463,055 (263)

A Forward Lower Restricted Ordering Algorithm for Digraphs

SIAM Journal on Discrete Mathematics, 1992
Algorithms were developed to solve two problems concerning forward lower restricted (FLR) ordered directed graphs (digraphs). The first problem involves finding an algorithm to decide whether a given ordering on an arbitrary digraph is an FLR ordering, and the second consists in finding an algorithm (for strongly connected digraphs) to compute an FLR ...
D. Dale Olesky, T. A. Slater
openaire   +1 more source

A Homological Lower Bound for Order Dimension of Lattices

Order, 1999
The order dimension of a finite poset \(P\) is the smallest number \(d\) such that the order relation on \(P\) is the intersection of \(d\) linear orders. Equivalently, \(P\) can be embedded as an induced subposet in the cartesian product of \(d\) linear orders.
Victor Reiner, Volkmar Welker
openaire   +1 more source

On the Lower Order of Locally Univalent Functions

Computational Methods and Function Theory, 2007
Let \(g\) be a function analytic and locally univalent on the unit disk \(\mathbb{D}\) and assume that \[ A_g(z)= {1-|z|^2\over 2} {g''(z)\over g'(z)}-\overline z. \] The linear-invariance order of \(g\) defined by \(\alpha(g)=\sup\{|A_g(z)|: z\in\mathbb{D}\}\) is a quantity that plays an important role in the theory of analytic or meromophic functions.
openaire   +2 more sources

Concomitant Ordering and Symmetry Lowering

Journal of Chemical Education, 2008
Examples of concomitant ordering include magnetic ordering, Jahn Teller cooperative ordering, electronic ordering, ionic ordering, and ordering of partially-filled sites. Concomitant ordering sets in when a crystal is cooled and always lowers the degree of symmetry of the crystal.
William O. J. Boo, Daniell L. Mattern
openaire   +1 more source

Poisoning the Minds of the Lower Orders

History: Reviews of New Books, 1999
(1999). Poisoning the Minds of the Lower Orders. History: Reviews of New Books: Vol. 27, No. 3, pp. 116-116.
openaire   +2 more sources

Lower-order logsums

2012
The logsum formula, which provides the expected maximum utility for the multinomial logit model, is often used as a measure of welfare. We provide here a closed form formula of the welfare measure of an individual who has not access to his first-best choice, but has access to his rth-best choice, r = 2, ...n, where n is the number of alternatives.
André De Palma, Karim Kilani
openaire   +1 more source

Effective lower order perturbations

2014
If lower order terms are too large to be controlled, it becomes important to investigate the behaviour of solutions for bounded frequencies. We will restrict ourselves to situations where an asymptotic construction for ξ → 0 becomes important and provide some essential estimates for this.
David Cruz-Uribe, Alberto Fiorenza, Michael Ruzhansky, Jens Wirth   +3 more
openaire   +1 more source

The lower order of functions of the classB

Mathematical Notes of the Academy of Sciences of the USSR, 1975
The class of functions Φ(z, t) defined for z∈ Cn and t ≥0 such that the functions Φ(z, ¦w¦), w∈C, are plurisubharmonic in Cn+1 is called the classD. A typical example of functions of the classB are functions of the form\(\ln M_g (z,t) = \mathop {\ln \sup |}\limits_{|w| = t} g(z,w)|\) where g(z, w), z∈Cn, w∈C, is an entire function in Cn+1. In this note
openaire   +1 more source

Lower-Order Spectral Model

1998
This system was first developed by Lorenz (1960b). It is an elegant system that provides an introduction to the concepts of spectral modeling, based on the use of double Fourier series representations of the basic equations in a doubly periodic domain. Here we examine the barotropic vorticity equation.
T. N. Krishnamurti, H. S. Bedi, V. M. Hardiker   +2 more
openaire   +1 more source

On the Lower Order of Entire Functions

Journal of the London Mathematical Society, 1972
Juneja, O. P., Kapoor, G. P.
openaire   +1 more source