scholarly journals The Gottlieb Group of Finite Linear Quotients of Odd Dimensional Spheres

1991 ◽  
Vol 111 (4) ◽  
pp. 1195
Author(s):  
S. Allen Broughton
Keyword(s):  
Finite Linear ◽  
Gottlieb Group ◽  
Linear Quotients

scholarly journals The Gottlieb group of finite linear quotients of odd-dimensional spheres

1991 ◽  
Vol 111 (4) ◽  
pp. 1195-1195
Author(s):  
S. Allen Broughton
Keyword(s):  
Finite Linear ◽  
Gottlieb Group ◽  
Linear Quotients

FINITE LINEAR QUOTIENTS OF ${\mathcal{B}}_3$ OF LOW DIMENSION

2010 ◽  
Vol 19 (05) ◽  
pp. 587-600 ◽  
Author(s):  
ERIC C. ROWELL ◽  
IMRE TUBA
Keyword(s):  
Group Theory ◽  
Irreducible Representation ◽  
Quantum Groups ◽  
Braid Group ◽  
Computational Group Theory ◽  
Finite Image ◽  
Low Dimension ◽  
Finite Linear ◽  
Linear Quotients

We study the problem of deciding whether or not the image of an irreducible representation of the braid group [Formula: see text] of degree ≤ 5 has finite image if we are only given the eigenvalues of a generator. We provide a partial algorithm that determines when the images are finite or infinite in all but finitely many cases, and use these results to study examples coming from quantum groups. Our technique uses two classification theorems and the computational group theory package GAP.

scholarly journals Eigenvalues of the homogeneous finite linear one step master equation: Applications to downhill folding

2012 ◽  
Vol 137 (21) ◽  
pp. 215106 ◽  
Author(s):  
Thomas J. Lane ◽  
Vijay S. Pande
Keyword(s):  
Master Equation ◽  
Downhill Folding ◽  
One Step ◽  
Finite Linear

scholarly journals A question of Gross and the uniqueness of entire functions

1995 ◽  
Vol 138 ◽  
pp. 169-177 ◽  
Author(s):  
Hong-Xun yi
Keyword(s):  
Entire Function ◽  
Nevanlinna Theory ◽  
Entire Functions ◽  
Linear Measure ◽  
Finite Linear

For any set S and any entire function f letwhere each zero of f — a with multiplicity m is repeated m times in Ef(S) (cf. [1]). It is assumed that the reader is familiar with the notations of the Nevanlinna Theory (see, for example, [2]). It will be convenient to let E denote any set of finite linear measure on 0 < r < ∞, not necessarily the same at each occurrence. We denote by S(r, f) any quantity satisfying .

A Solution Method for an Optimal Controlled Vibrating Circle Shell by Measure and Classical Trajectory

2011 ◽  
Vol 52-54 ◽  
pp. 1855-1860
Author(s):  
J.A. Fakharzadeh ◽  
F.N. Jafarpoor
Keyword(s):  
Wave Equations ◽  
Classical Trajectory ◽  
Polar Coordinates ◽  
Approximation Schemes ◽  
Solution Technique ◽  
Underlying Space ◽  
The Mean ◽  
Positive Coefficients ◽  
And Control ◽  
Finite Linear

The mean idea of this paper is to present a new combinatorial solution technique for the controlled vibrating circle shell systems. Based on the classical results of the wave equations on circle domains, the trajectory is considered as a finite trigonometric series with unknown coefficients in polar coordinates. Then, the problem is transferred to one in which its unknowns are a positive Radon measure and some positive coefficients. Extending the underlying space helps us to prove the existence of the solution. By using the density properties and some approximation schemes, the problem is deformed into a finite linear programming and the nearly optimal trajectory and control are identified simultaneously. A numerical example is also given.

scholarly journals On the p-norm of the truncated n-dimensional Hilbert transform

1991 ◽  
Vol 43 (2) ◽  
pp. 241-250 ◽  
Author(s):  
J.N. Pandey ◽  
O.P. Singh
Keyword(s):  
Linear Operator ◽  
Linear Combination ◽  
Hilbert Transform ◽  
Bounded Linear Operator ◽  
Measurable Subset ◽  
Bounded Linear ◽  
Finite Linear Combination ◽  
The Hilbert Transform ◽  
Finite Linear ◽  
Hilbert Type

It is shown that a bounded linear operator T from Lρ(Rn) to itself which commutes both with translations and dilatations is a finite linear combination of Hilbert-type transforms. Using this we show that the ρ-norm of the Hilbert transform is the same as the ρ-norm of its truncation to any Lebesgue measurable subset of Rn with non-zero measure.

The polynomial hull of a set of finite linear measure in Cn

1986 ◽  
Vol 47 (1) ◽  
pp. 238-242 ◽  
Author(s):  
H. Alexander
Keyword(s):  
Linear Measure ◽  
Polynomial Hull ◽  
Finite Linear

Evenly Convex Polyhedra: Finite Linear Systems Containing Strict Inequalities

2020 ◽  
pp. 61-99
Author(s):  
María D. Fajardo ◽  
Miguel A. Goberna ◽  
Margarita M. L. Rodríguez ◽  
José Vicente-Pérez
Keyword(s):  
Linear Systems ◽  
Convex Polyhedra ◽  
Strict Inequalities ◽  
Finite Linear

scholarly journals On Growth Rates of Permutations, Set Partitions, Ordered Graphs and Other Objects

10.37236/799 ◽  
2008 ◽  
Vol 15 (1) ◽  
Author(s):  
Martin Klazar
Keyword(s):  
Growth Rates ◽  
Fibonacci Numbers ◽  
Complete Graphs ◽  
Linear Orders ◽  
Set Partitions ◽  
Ordered Graphs ◽  
Containment Order ◽  
Hereditary Properties ◽  
Finite Linear ◽  
Lower Ideal

For classes ${\cal O}$ of structures on finite linear orders (permutations, ordered graphs etc.) endowed with containment order $\preceq$ (containment of permutations, subgraph relation etc.), we investigate restrictions on the function $f(n)$ counting objects with size $n$ in a lower ideal in $({\cal O},\preceq)$. We present a framework of edge $P$-colored complete graphs $({\cal C}(P),\preceq)$ which includes many of these situations, and we prove for it two such restrictions (jumps in growth): $f(n)$ is eventually constant or $f(n)\ge n$ for all $n\ge 1$; $f(n)\le n^c$ for all $n\ge 1$ for a constant $c>0$ or $f(n)\ge F_n$ for all $n\ge 1$, $F_n$ being the Fibonacci numbers. This generalizes a fragment of a more detailed theorem of Balogh, Bollobás and Morris on hereditary properties of ordered graphs.

scholarly journals Under the degree of some finite linear groups

1971 ◽  
Vol 155 (1) ◽  
pp. 95-95 ◽  
Author(s):  
Harvey I. Blau
Keyword(s):  
Linear Groups ◽  
Finite Linear
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