Add to ORKGQuaternions comprise a noncommutative division algebra (skew field). As part of contemporary mathematics, they find uses not only in theoretical and applied mathematics but also in computer graphics, control theory, signal processing, physics, and mechanics. Speaker, N S U Professor, Fuzhen Zhang reviews basic theory on quaternions and matrices of quaternions, presents important results, proposes open questions, and surveys recent developments in the area
In this thesis, we study Quaternionic Analysis, which is the most natural and close generalization o...
In this thesis, we study Quaternionic Analysis, which is the most natural and close generalization o...
We give a brief survey on quaternions and matrices of quaternions, present new proofs for certain kn...
Quaternions are a number system that has become increasingly useful for representing the rotations o...
This project is intended to supply an introductory explanation of how basic linear algebra operation...
This open access textbook presents a comprehensive treatment of the arithmetic theory of quaternion ...
Quaternions are a type of hypercomplex numbers. Unit quaternions, which describe rotations, were cal...
In this paper, a series of bicomplex representation methods of quaternion division algebra is introd...
AbstractWe give a brief survey on quaternions and matrices of quaternions, present new proofs for ce...
Quaternion symmetry is ubiquitous in the physical sciences. As such, much work has been afforded ove...
This paper is dedicated to the further development of matrix calculation in the sphere of quaternion...
AbstractWe give a brief survey on quaternions and matrices of quaternions, present new proofs for ce...
summary:We will study applications of numerical methods in Clifford algebras in $\mathbb {R}^4$, in ...
YÖK Tez ID: 343960Bu çalışma dört bölümden oluşmaktadır. Birinci bölüm giriş için ayrılmıştır.İkinci...
AbstractWe establish that there are a total of 48 distinct ordered sets of three 4×4 (skew-symmetric...
In this thesis, we study Quaternionic Analysis, which is the most natural and close generalization o...
In this thesis, we study Quaternionic Analysis, which is the most natural and close generalization o...
We give a brief survey on quaternions and matrices of quaternions, present new proofs for certain kn...
Quaternions are a number system that has become increasingly useful for representing the rotations o...
This project is intended to supply an introductory explanation of how basic linear algebra operation...
This open access textbook presents a comprehensive treatment of the arithmetic theory of quaternion ...
Quaternions are a type of hypercomplex numbers. Unit quaternions, which describe rotations, were cal...
In this paper, a series of bicomplex representation methods of quaternion division algebra is introd...
AbstractWe give a brief survey on quaternions and matrices of quaternions, present new proofs for ce...
Quaternion symmetry is ubiquitous in the physical sciences. As such, much work has been afforded ove...
This paper is dedicated to the further development of matrix calculation in the sphere of quaternion...
AbstractWe give a brief survey on quaternions and matrices of quaternions, present new proofs for ce...
summary:We will study applications of numerical methods in Clifford algebras in $\mathbb {R}^4$, in ...
YÖK Tez ID: 343960Bu çalışma dört bölümden oluşmaktadır. Birinci bölüm giriş için ayrılmıştır.İkinci...
AbstractWe establish that there are a total of 48 distinct ordered sets of three 4×4 (skew-symmetric...
In this thesis, we study Quaternionic Analysis, which is the most natural and close generalization o...
In this thesis, we study Quaternionic Analysis, which is the most natural and close generalization o...
We give a brief survey on quaternions and matrices of quaternions, present new proofs for certain kn...