Abstract. In this paper, using definitions of oriented hyperbolic angles between non–null vectors, we prove some theorems related to the angles in a triangle in the Lorentzian plane. 1
In this paper, we examine the Lorentzian similar plane curvesusing the hyperbolic structure and sphe...
The well-established formula for the cosine of the angle between two vectors in 3-dimensional space ...
WOS:000558410100012Minkowski spaces have long been investigated with respect to certain properties a...
Abstract. In this paper, by using the definition of oriented hyperbolic angle be-tween two non–null ...
In Lorentzian geometry, limited definition of angles restricts the use of angle bisectors in study o...
In plane Lorentzian geometry it is studied points, timelike, spacelike and lightlike lines, triangle...
Summary. The usual ambiguities in ordinary treatment of angles in Euclidean plane geometry are remov...
Euclid introduced five postulates as the fundamentals for the study of geometry. Over time his fifth...
In this work, we state and prove the sine, cosine I, cosine II, sine-cosine and cotangent rules for ...
In this note, we will study about the space of oriented geodesics in hyperbolic spaces Hn. It is wel...
This research explores the relationship between angles in a horizontal plane and those angles\u27 pr...
Abstract. A real valued function g(x, t) on Rn×R is called Lorentz invariant if g(x, t) = g(Ux, t) ...
We solve the problem of finding a sharp upper bound on the minimum angle formed by $N$ points in the...
The hyperbolic number plane (also known as perplex numbers) was invented by four freshmen from St. O...
In this paper, we examine the Lorentzian similar plane curvesusing the hyperbolic structure and sphe...
In this paper, we examine the Lorentzian similar plane curvesusing the hyperbolic structure and sphe...
The well-established formula for the cosine of the angle between two vectors in 3-dimensional space ...
WOS:000558410100012Minkowski spaces have long been investigated with respect to certain properties a...
Abstract. In this paper, by using the definition of oriented hyperbolic angle be-tween two non–null ...
In Lorentzian geometry, limited definition of angles restricts the use of angle bisectors in study o...
In plane Lorentzian geometry it is studied points, timelike, spacelike and lightlike lines, triangle...
Summary. The usual ambiguities in ordinary treatment of angles in Euclidean plane geometry are remov...
Euclid introduced five postulates as the fundamentals for the study of geometry. Over time his fifth...
In this work, we state and prove the sine, cosine I, cosine II, sine-cosine and cotangent rules for ...
In this note, we will study about the space of oriented geodesics in hyperbolic spaces Hn. It is wel...
This research explores the relationship between angles in a horizontal plane and those angles\u27 pr...
Abstract. A real valued function g(x, t) on Rn×R is called Lorentz invariant if g(x, t) = g(Ux, t) ...
We solve the problem of finding a sharp upper bound on the minimum angle formed by $N$ points in the...
The hyperbolic number plane (also known as perplex numbers) was invented by four freshmen from St. O...
In this paper, we examine the Lorentzian similar plane curvesusing the hyperbolic structure and sphe...
In this paper, we examine the Lorentzian similar plane curvesusing the hyperbolic structure and sphe...
The well-established formula for the cosine of the angle between two vectors in 3-dimensional space ...
WOS:000558410100012Minkowski spaces have long been investigated with respect to certain properties a...