Results 81 to 90 of about 3,117,111 (256)
We consider a particle which moves on the x axis and is subject to a constant force, such as gravity, plus a random force in the form of Gaussian white noise.
E. Gumbel+16 more
core +1 more source
Preserving Spatial Patterns in Point Data: A Generalization Approach Using Agent-Based Modeling
Visualization and interpretation of user-generated spatial content such as Volunteered Geographic Information (VGI) is challenging because it combines enormous data volume and heterogeneity with a spatial bias.
Martin Knura, Jochen Schiewe
doaj +1 more source
Extremal higher codimension cycles on moduli spaces of curves [PDF]
We show that certain geometrically defined higher codimension cycles are extremal in the effective cone of the moduli space $\overline{\mathcal M}_{g,n}$ of stable genus $g$ curves with $n$ ordered marked points. In particular, we prove that codimension two boundary strata are extremal and exhibit extremal boundary strata of higher codimension. We also
arxiv +1 more source
Our work explores fusions, the multidimensional counterparts of mean-preserving contractions and their extreme and exposed points. We reveal an elegant geometric/combinatorial structure for these objects. Of particular note is the connection between Lipschitz-exposed points (measures that are unique optimizers of Lipschitz-continuous objectives) and ...
Kleiner, Andreas+3 more
openaire +2 more sources
Extreme points and support points of conformal mappings
Abstract There are three types of results in this paper. The first, extending a representation theorem on a conformal mapping that omits two values of equal modulus. This was due to Brickman and Wilken. They constructed a representation as a convex combination with two terms.
openaire +4 more sources
The Properties of Average Gradient in Local Region [PDF]
This paper studies the average gradient over the local region of a function and constructs the homogenization function of a function. It is found that there are some good properties about the local extreme points and the global extreme points of the function.
arxiv
Extreme contractions on finite-dimensional polygonal Banach spaces
We explore extreme contractions between finite-dimensional polygonal Banach spaces, from the point of view of attainment of norm of a linear operator. We prove that if $ X $ is an $ n- $dimensional polygonal Banach space and $ Y $ is any Banach space and
Paul, Kallol+2 more
core
Constructive approximation in de Branges-Rovnyak spaces
In most classical holomorphic function spaces on the unit disk, a function $f$ can be approximated in the norm of the space by its dilates $f\_r(z):=f(rz)~(r \textless{} 1)$.
El-Fallah, O.+4 more
core +2 more sources
On Extreme Points of Subordination Families [PDF]
Let F F be the set of analytic functions in U = { z : | z | > 1 } U = \{ z:|z| > 1\} subordinate to a univalent function f f . Let D = f ( U )
openaire +2 more sources
Due to the nonlinear and non-stationary characteristics of the carbon price, it is difficult to predict the carbon price accurately. This paper proposes a new novel hybrid model for carbon price prediction. The proposed model consists of an extreme-point
Jianguo Zhou+3 more
doaj +1 more source