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Eduard Study
An Historical Review of the Theoretical Development of Rigid Body Displacements from Rodrigues Parameters to the finite Twist
Geometric Algebras for Euclidean Geometry
A Century of Mathematics in America, Peter Duren Et Ai., (Eds.), Vol
Intro to Line Geom and Kinematics
LONG-TERM HISTORY and EPHEMERAL CONFIGURATIONS Catherine Goldstein
Projective Geometric Algebra: a New Framework for Doing Euclidean Geometry
Historical Contributions to Screw Theory
Sophus Lie: a Real Giant in Mathematics by Lizhen Ji*
Eduard Study (1862-1930) — Ein Mathematischer Mephistopheles Im Geometrischen G¨Artchen
18Th International Geometry Symposium in Honour of Prof.Dr
Lucjan Emil Böttcher (1872‒1937) ‒ the Polish Pioneer of Holomorphic Dynamics
On the E. Study Maps for the Dual Quaternions∗
Felix Kkin and His "Erlanger Programm"
Long-Term History and Ephemeral Configurations
Mathematics Is the Art of Giving the Same Name to Different Things
Coble and Eisenhart: Two Gettysburgians Who Led Mathematics
Gesammelte Werke. Band in : Die Prin- Zipien Der Mechanik in Neuem Zusammenhange Dargestellt
“Congeneric Surd Equations” to “Segre's Bicomplex Numbers”
Top View
Physical Motions and Quaternions
Araştırma Makalesi / Research Article Dual Eliptik Birim Küre È
Geometry, Kinematics, and Rigid Body Mechanics in Cayley-Klein Geometries
On Franco–German Relations in Mathematics, 1870–1920
Of the American Mathematical Society ISSN 0002-9920
Quaternion Basics. Wikipedia (En)
Appendix: a Selection of Documents1
Dual Bicomplex Fibonacci Numbers with Fibonacci and Lucas Numbers
“Congeneric Surd Equations” to “Segre's Bicomplex Numbers”
The E. Study Mapping for Directed Lines in 3-Space1 Mina Rashidi¹, Mehdi Shahsavari² and Mehdi Jafari3*
Des Géométries Étatsuniennes À Partir De L'étude De L'american
Practical Exponential Coordinates Using Implicit Dual Quaternions
The Road from Zurich (1897) to Madrid (2006)