Results 81 to 90 of about 3,863,707 (192)
An extension of min/max flow framework [PDF]
In this paper, the min/max flow scheme for image restoration is revised. The novelty consists of the fol- 24 lowing three parts. The first is to analyze the reason of the speckle generation and then to modify the 25 original scheme.
Chua, Chin-seng +2 more
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Geodesic equations in black hole space-times with cosmological constant
The physics of a gravitational field can be explored by studying the geodesic motion of test particles and light. Although the majority of gravitational effects can be discussed using approximations and numerics, a systematic study of all effects can ...
Hackmann, Eva
core
On geodesics in the spaces of constrained curves
In this work, we study the geodesics of the space of certain geometrically and physically motivated subspaces of the space of immersed curves endowed with a first order Sobolev metric. This includes elastic curves and also an extension of some results on planar concentric circles to surfaces. The work focuses on intrinsic and constructive approaches.
openaire +2 more sources
On Pseudospherical Smarandache Curves in Minkowski 3-Space
In this paper we define nonnull and null pseudospherical Smarandache curves according to the Sabban frame of a spacelike curve lying on pseudosphere in Minkowski 3-space. We obtain the geodesic curvature and the expressions for the Sabban frame’s vectors
Esra Betul Koc Ozturk +3 more
doaj +1 more source
CEVA, MENELAUS AND STEWART THEOREMS FOR GEODESIC TRIANGLES ON THE HYPERBOLIC UNIT SPHERE
: In this study, we give Ceva, Menelaus and Stewart Theorems for geodesic triangles on the hyperbolic unit sphere . Keywords: Geodesic triangle, Lorentz space, timelike vector.
Mehmet ÖNDER
doaj
Approximating the smallest $k$-enclosing geodesic disc in a simple polygon
We consider the problem of finding a geodesic disc of smallest radius containing at least $k$ points from a set of $n$ points in a simple polygon that has $m$ vertices, $r$ of which are reflex vertices. We refer to such a disc as a SKEG disc. We present
Prosenjit Bose +2 more
doaj +1 more source
Timelike surfaces with Bertrand geodesic curves in Minkowski 3–space
Geodesic curves on a surface play an essential role in reasonable implementation. A curve on a surface is a geodesic curve if its principal normal vector is aligned with the surface normal. Using the Serret–Frenet frame, the timelike (TL) surfaces can be
A. A. Almoneef, R. A. Abdel-Baky
doaj +1 more source
Geodesic Geometry of Black Holes [PDF]
The study of geodesics is of intrinsic significance in the study of the geometry of space-time. In this thesis null, space-like and time-like geodesics are studied in the case of the space-times of Schwarzschild, Reissner-Nordstrouml;m and Kerr black ...
Slezakova, Gabriela
core
Constructing a space from the geodesic equations
Given a space with a metric tensor defined on it, it is easy to write down the system of geodesic equations on it by using the formula for the Christoffel symbols in terms of the metric coefficients.
E. Fredericks (8093240) +3 more
core +1 more source
Geodesic ball packings in $\mathbf{H}^2\!\times\!\mathbf{R}$ space for generalized Coxeter space groups [PDF]
After having investigated the geodesic ball packings in $\mathbf{S}^2\!\times\!\mathbf{R}$ space we consider the analogous problem in $\mathbf{H}^2\!\times\!\mathbf{R}$ space from among the eight Thurston geometries.
Szirmai, Jenő
core +1 more source

