COVID-19. Pandemic surgery guidance

BLDM Brücher, G Nigri, A Tinelli, J Florencio… - 4 OPEN, 2020 - iris.uniroma1.it
Based on high quality surgery and scientific data, scientists and surgeons are committed to
protecting patients as well as healthcare staff and hereby provide this Guidance to address …

Motion Parameter Estimation of Free-Floating Space Debris Objects Based on MIMO Radar

C Kammel, I Ullmann, M Vossiek - IEEE Transactions on Radar …, 2023 - ieeexplore.ieee.org
This paper presents a novel approach for estimating the motion parameters of
noncooperative, free-floating space debris objects by assessing data from a multiple-input …

Involutions in dual split-quaternions

M Bekar, Y Yayli - Advances in applied clifford algebras, 2016 - Springer
Involutions and anti-involutions are self-inverse linear mappings. In three-dimensional
Euclidean space R^ 3 R 3, a reflection of a vector in a plane can be represented by an …

Dual complex structure-preserving algorithm of dual quaternion singular value decomposition and its applications

W Ding, Y Li - Computational and Applied Mathematics, 2025 - Springer
Innovative dual complex structure-preserving algorithms are introduced to develop efficient
and resilient algorithms for singular value decomposition of dual quaternion matrices. Under …

[图书][B] Kuaterniyonlar ve geometri

M Özdemir - 2020 - books.google.com
Kompleks sayların genellestirilmesi düsüncesiyle 1843 yılında William Rowan Hamilton
tarafından tanımlanan kuaterniyonlar, son yüzyılda özellikle üç boyutlu dönmelerin …

Involutions of Bicomplex Numbers

PO Parisé - arXiv preprint arXiv:2207.06636, 2022 - arxiv.org
An involution of a real commutative algebra $ A $ is a real-linear homomorphism $ f:
A\rightarrow A $ such that $ f^ 2=\mathrm {Id} $. We show that there are six involutions of the …

Quaternionic shape operator

S Aslan, Y Yaylı - Advances in Applied Clifford Algebras, 2017 - Springer
The shape operator is one of the most important research tools in differential geometry of
surfaces. It uses the tangent vectors on the surface, extensively the tangent vectors of the …

Lie algebra of unit tangent bundle

M Bekar, Y Yayli - Advances in Applied Clifford Algebras, 2017 - Springer
In this paper, semi-quaternions are studied with their basic properties. Unit tangent bundle of
R^ 2 R 2 is also obtained by using unit semi-quaternions and it is shown that the set TR^ 2 …

Semi-Euclidean quasi-elliptic planar motion

M Bekar, Y Yayli - International Journal of Geometric Methods in …, 2016 - World Scientific
The aim of this paper is to study the algebra of split semi-quaternions with their basic
properties. Also, the results of the Euclidean planar motion given by Blaschke and Grünwald …

Involutions in split semi‐quaternions

M Bekar, Y Yayli - Mathematical Methods in the Applied …, 2018 - Wiley Online Library
A map is an involution (resp, anti‐involution) if it is a self‐inverse homomorphism (resp,
antihomomorphism) of a field algebra. The main purpose of this paper is to show how split …