Results 1  10
of
8,985
Fine Structure Constant in Ddimensional Space
, 2005
"... We derive a general formula for the fine structure constant in Ddimensional space in the International System of Units. Our formula for the fine structure constant in Ddimensional space will be useful for future studies in theories with higher spatial dimensions and in time variation of the fine s ..."
Abstract
 Add to MetaCart
We derive a general formula for the fine structure constant in Ddimensional space in the International System of Units. Our formula for the fine structure constant in Ddimensional space will be useful for future studies in theories with higher spatial dimensions and in time variation of the fine
Distributed dynamic Delaunay triangulation in ddimensional spaces,” Institut Eurecom
, 2005
"... Voronoi diagrams and Delaunay triangulations have proved to be efficient solutions to numerous theoretical problems. They appear as an appealing structure for distributed overlay networks when entities are characterized by a position in a d dimensional space. In this paper, we present some algorith ..."
Abstract

Cited by 4 (0 self)
 Add to MetaCart
be applied in a threedimensional space. Finally, we generalize them to ddimensional space.
Geographic Routing with Low Stretch in ddimensional Spaces ∗
, 2010
"... Geographic routing is attractive because the routing state needed per node is independent of network size. We present a novel geographic routing protocol with several major advances over previous geographic protocols. First, our protocol achieves an average routing stretch close to 1. Second, our pr ..."
Abstract

Cited by 1 (0 self)
 Add to MetaCart
protocol can be used for nodes located in ddimensional Euclidean spaces (d ≥ 2). Third, node locations are specified by coordinates which may be accurate, inaccurate, or arbitrary. Conceptually, our routing structure consists of a Delaunay triangulation (DT) overlay on an arbitrary connectivity graph. We
Computation with Polytopal Uncertainty in dDimensional Space
"... A measurement is a quantitative description of the transformation required to carry one state to another state. For example, measuring the position of an object involves determining what translation and rotations that will move the axes ..."
Abstract
 Add to MetaCart
A measurement is a quantitative description of the transformation required to carry one state to another state. For example, measuring the position of an object involves determining what translation and rotations that will move the axes
Ideal Quantum Gases in Ddimensional Space and PowerLaw Potentials
"... We investigate ideal quantum gases in Ddimensional space and confined in a generic external potential by using the semiclassical approximation. In particular, we derive density of states, density profiles and critical temperatures for Fermions and Bosons trapped in isotropic powerlaw potentials. F ..."
Abstract

Cited by 2 (0 self)
 Add to MetaCart
We investigate ideal quantum gases in Ddimensional space and confined in a generic external potential by using the semiclassical approximation. In particular, we derive density of states, density profiles and critical temperatures for Fermions and Bosons trapped in isotropic powerlaw potentials
Information Dissemination via Random Walks in dDimensional Space
"... We study a natural information dissemination problem for multiple mobile agents in a bounded Euclidean space. Agents are placed uniformly at random in the ddimensional space {−n,..., n} d at time zero, and one of the agents holds a piece of information to be disseminated. All the agents then perfor ..."
Abstract

Cited by 2 (0 self)
 Add to MetaCart
We study a natural information dissemination problem for multiple mobile agents in a bounded Euclidean space. Agents are placed uniformly at random in the ddimensional space {−n,..., n} d at time zero, and one of the agents holds a piece of information to be disseminated. All the agents
Corrections to the fine structure constant in Ddimensional space from the generalized uncertainty principle
, 2005
"... In this letter, we compute the corrections to the fine structure constant in Ddimensional space. These corrections stem from the generalized uncertainty principle. We also calculate the time variation of the corrected fine structure constant. 1 ..."
Abstract

Cited by 1 (0 self)
 Add to MetaCart
In this letter, we compute the corrections to the fine structure constant in Ddimensional space. These corrections stem from the generalized uncertainty principle. We also calculate the time variation of the corrected fine structure constant. 1
Geographic Routing in ddimensional Spaces with Guaranteed Delivery and Low Stretch ∗
, 2010
"... Almost all geographic routing protocols have been designed for 2D. We present a novel geographic routing protocol, MDT, for 2D, 3D, and higher dimensions with these properties: (i) guaranteed delivery for any connected graph of nodes and physical links, and (ii) low routing stretch from efficient fo ..."
Abstract

Cited by 16 (8 self)
 Add to MetaCart
Almost all geographic routing protocols have been designed for 2D. We present a novel geographic routing protocol, MDT, for 2D, 3D, and higher dimensions with these properties: (i) guaranteed delivery for any connected graph of nodes and physical links, and (ii) low routing stretch from efficient
A Reliable Algorithm for Computing the Generalized Voronoi Diagram for a Set of Spheres in the Euclidean ddimensional Space
 Spheres in the Euclidean ddimensional Space, CCCG
, 2002
"... We present a new algorithm for reliable computation of the Euclidean Voronoi diagram vertex for a set of spheres in a xed length oatingpoint arithmetic. The algorithm is provided for the ddimensional case and is implemented for the 3dimensional Voronoi diagram of a set of spheres. ..."
Abstract

Cited by 2 (0 self)
 Add to MetaCart
We present a new algorithm for reliable computation of the Euclidean Voronoi diagram vertex for a set of spheres in a xed length oatingpoint arithmetic. The algorithm is provided for the ddimensional case and is implemented for the 3dimensional Voronoi diagram of a set of spheres.
Results 1  10
of
8,985