ORTHOGONAL PFISTER INVOLUTIONS IN CHARACTERISTIC TWO ANDREW DOLPHIN Abstract. We show that over a field of characteristic 2 a central simple algebra with orthogonal involution that decomposes into a product of quaternion

Source URL: www.math.uni-bielefeld.de

• Quadratic forms
• Degenerate form
• Bilinear form
• Involution
• Bilinear map
• Symmetric bilinear form
• Isotropic quadratic form
• Tensor product
• Symmetric space
• Algebra
• Linear algebra
• Mathematics

NON–HYPERBOLIC SPLITTING OF QUADRATIC PAIRS KARIM JOHANNES BECHER AND ANDREW DOLPHIN Abstract. We show that a non–hyperbolic quadratic pair on a central simple algebra Brauer equivalent to a quaternion algebra stays

Source URL: www.math.uni-bielefeld.de

• Quadratic forms
• Isotropic quadratic form
• Tensor product
• Bilinear map
• Ε-quadratic form
• Spinor
• Algebra
• Mathematics
• Abstract algebra

INVOLUTIONS, ODD-DEGREE EXTENSIONS AND GENERIC SPLITTING ´ JODI BLACK AND ANNE QUEGUINER-MATHIEU Abstract. Let q be a quadratic form over a field k and let L be a field extension of k of odd degree. It is a classical re

Source URL: www.math.uni-bielefeld.de

• Quadratic forms
• Involution
• Isotropic quadratic form
• Von Neumann algebra
• Quaternion
• Spinor
• Symmetric space
• Algebra
• Mathematics
• Abstract algebra

POWER-CENTRAL ELEMENTS IN TENSOR PRODUCTS OF SYMBOL ALGEBRAS DEMBA BARRY Abstract. Let A be a central simple algebra over a field F . Let k1 , . . . , kr be cyclic extensions of F such that k1 ⊗F · · · ⊗F kr is a

Source URL: www.math.uni-bielefeld.de

• Algebras
• Operator theory
• Von Neumann algebra
• Quaternion algebra
• Quaternion
• Algebra over a field
• Tensor product
• Lie groups
• Monoidal categories
• Abstract algebra
• Algebra
• Mathematics

SOME REMARKS ON REPRESENTATIONS OF QUATERNION DIVISION ALGEBRAS DIPENDRA PRASAD Abstract. For the quaternion division algebra D over a non-Archimedean local field k, and π an irreducible finite dimensional representatio

Source URL: www.math.tifr.res.in

• Representation theory of Lie groups
• Class field theory
• Representation theory
• Character theory
• Symbol
• Harmonic analysis
• Cuspidal representation
• Conductor
• Admissible representation
• Abstract algebra
• Group theory
• Algebra

Geometric Algebra Primer Jaap Suter March 12, 2003 Abstract Adopted with great enthusiasm in physics, geometric algebra slowly emerges

Source URL: www.lomont.org

• Geometric algebra
• Vector calculus
• Multilinear algebra
• Tensors
• Bivector
• Blade
• Multivector
• Quaternion
• Euclidean vector
• Algebra
• Mathematics
• Linear algebra

Model Position and Orientation Models (Objects) ● ●

Source URL: graphic-sim.com

• 3D computer graphics
• Angle
• Analytic geometry
• Linear algebra
• Orientation
• Euler angles
• Rotation
• Quaternion
• Gimbal lock
• Geometry
• Algebra
• Physics

Quaternions The quaternion are the elements of Q, a four-dimensional vector space on the field of reals with basis elements e, j, k, l and the rules of multiplication ee = e ej = je = j

Source URL: www.phytheomat.ch

SL(H, n)-manifolds M. Verbitsky Hypercomplex manifolds with holonomy SL(n, H) Misha Verbitsky

Source URL: imperium.lenin.ru

• Mathematical analysis
• Riemannian geometry
• Hypercomplex manifold
• Holonomy
• Hermitian manifold
• Almost complex manifold
• Differentiable manifold
• Hodge theory
• Quaternion-Kähler manifold
• Geometry
• Complex manifolds
• Differential geometry

Bibliography of Peter Guthrie Tait Chris Pritchard & David O Forfar Tait’s biographer, Knott, catalogues some 365 papers, articles, laboratory notes, reviews and obituaries, together with two volumes of collected paper

Source URL: www.clerkmaxwellfoundation.org

• Fellows of the Royal Society
• Science
• Peter Guthrie Tait
• Tait
• James Clerk Maxwell
• Quaternion
• A History of Vector Analysis
• Edinburgh Academicals
• Scottish people
• British people