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期刊名：Advances in applied clifford algebras

缩写：ADV APPL CLIFFORD AL

ISSN：0188-7009

e-ISSN：1661-4909

IF/分区：1.2/Q2

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共收录本刊相关文章索引659条
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The Study Variety of Conformal Kinematics [0.03%] 共形运动学的若干问题研究
Bahar Kalkan,Zijia Li,Hans-Peter Schröcker et al. Bahar Kalkan et al.
We introduce the Study variety of conformal kinematics and investigate some of its properties. The Study variety is a projective variety of dimension ten and degree twelve in real projective space of dimension 15, and it generalizes the wel...
Advances in applied Clifford algebras. 2022;32(4):44. DOI:10.1007/s00006-022-01227-x 2022
An Algorithm for the Factorization of Split Quaternion Polynomials [0.03%] 分裂四元数多项式的因式分解算法
Daniel F Scharler,Hans-Peter Schröcker Daniel F Scharler
We present an algorithm to compute all factorizations into linear factors of univariate polynomials over the split quaternions, provided such a factorization exists. Failure of the algorithm is equivalent to non-factorizability for which we...
Advances in applied Clifford algebras. 2021;31(3):29. DOI:10.1007/s00006-021-01133-8 2021
Factorization of Dual Quaternion Polynomials Without Study's Condition [0.03%] 无需Study条件的双四元数多项式的因式分解
Johannes Siegele,Martin Pfurner,Hans-Peter Schröcker Johannes Siegele
In this paper we investigate factorizations of polynomials over the ring of dual quaternions into linear factors. While earlier results assume that the norm polynomial is real ("motion polynomials"), we only require the absence of real poly...
Advances in applied Clifford algebras. 2021;31(2):22. DOI:10.1007/s00006-021-01123-w 2021
Quadratic Split Quaternion Polynomials: Factorization and Geometry [0.03%] 二次分裂四元数多项式：因式分解与几何性质
Daniel F Scharler,Johannes Siegele,Hans-Peter Schröcker Daniel F Scharler
We investigate factorizability of a quadratic split quaternion polynomial. In addition to inequality conditions for existence of such factorization, we provide lucid geometric interpretations in the projective space over the split quaternio...
Advances in applied Clifford algebras. 2020;30(1):11. DOI:10.1007/s00006-019-1037-1 2020
On Conformal Infinity and Compactifications of the Minkowski Space [0.03%] 闵可夫斯基空间的共形无穷和紧致化
Arkadiusz Jadczyk Arkadiusz Jadczyk
Advances in applied clifford algebras. 2011;21(4):721-756. DOI:10.1007/s00006-011-0285-5 2011
Spinorial Formulations of Graph Problems [0.03%] 图问题的旋量公式
Glenn M. Harris; G. Stacey Staples Glenn M. Harris; G. Stacey Staples
Advances in applied clifford algebras. 2012;22(1):59-77. DOI:10.1007/s00006-011-0298-0 2012
The Distinguishing Boundary for Monogenic Functions of Clifford Analysis [0.03%]
Tutschke, Wolfgang Tutschke
Advances in Applied Clifford Algebras. 2015;25(2):441-451. DOI:10.1007/s00006-014-0484-y 2015
Holomorphic Functions in Generalized Cayley-Dickson Algebras [0.03%]
Flaut, Cristina; Shpakivskyi, Vitalii Flaut
Advances in Applied Clifford Algebras. 2015;25(1):95-112. DOI:10.1007/s00006-014-0479-8 2015
Some Comments on Projective Quadrics Subordinate to Pseudo-Hermitian Spaces [0.03%]
Arkadiusz Jadczyk Arkadiusz Jadczyk
Advances in applied clifford algebras. 2012;22(1):79-85. DOI:10.1007/s00006-011-0289-1 2012
Applications of({Phi})-Operators to Hypercomplex Geometry [0.03%]
Arif Salimov; Seher Aslanci Arif Salimov; Seher Aslanci
Advances in applied clifford algebras. 2012;22(1):185-201. DOI:10.1007/s00006-011-0291-7 2012