Corrections and Comments on Classical Invariant Theory, by Peter J. Olver London Math. Soc. Student Texts, vol. 44 Cambridge University Press, Cambridge, 1999 Last modified June 21, 2015 **********

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Radboud University Automatic Geometric Theorem Proving using Gr¨obner Bases Bachelor’s Thesis Mathematics

Source URL: www.math.kun.nl

• Polynomials
• Commutative algebra
• Invariant theory
• Computer algebra
• Algebraic geometry
• Polynomial ring
• Monomial order
• Polynomial
• Grbner basis
• KnuthBendix completion algorithm

Endomorphism monoids of countably infinite structures András Pongrácz School of Science and Technology, Middlesex University

Source URL: www-users.york.ac.uk

• Algebra
• Mathematics
• Abstract algebra
• Morphisms
• Semigroup theory
• Algebraic structures
• Endomorphism
• Monoid
• Automorphism
• Invariant

Schur Transformation, General Case P Schur basis is NOT UNIQUE. But, sum of squares of FF weights = Tr WW† − i |λi |2 is a unitary invariant. One natural scalar measure is this, or this over Tr WW† , or squareroot

Source URL: www.neurotheory.columbia.edu

• Algebra
• Mathematics
• Spectral theory
• Matrix theory
• Linear algebra
• Eigenvalues and eigenvectors
• Singular value decomposition
• Spectrum

Algorithmic Invariant Theory Gregor Kemper Invariant theory can be put in a very general context: If “∼” is an equivalence relation on a set X, then an invariant is a function on X which is constant on every equiva

Source URL: www.issac-conference.org

Sage Reference Manual: Polynomial Rings Release 6.7 The Sage Development Team

Source URL: doc.sagemath.org

• Mathematics
• Commutative algebra
• Invariant theory
• Algebraic geometry
• Ring theory
• Polynomial
• Gröbner basis
• Laurent polynomial
• Univariate
• Abstract algebra
• Algebra
• Polynomials

DELFT UNIVERSITY OF TECHNOLOGY REPORTOn the Convergence of GMRES with Invariant-Subspace Deflation M.C. Yeung, J.M. Tang, and C. Vuik

Source URL: www.ewi.tudelft.nl

• Numerical linear algebra
• Matrix theory
• Operator theory
• Singular value decomposition
• Generalized minimal residual method
• Iterative method
• Krylov subspace
• Biconjugate gradient stabilized method
• Eigenvalues and eigenvectors
• Algebra
• Mathematics
• Linear algebra

PHYSICAL REVIEW B 88, Equivalent topological invariants for one-dimensional Majorana wires in symmetry class D Jan Carl Budich and Eddy Ardonne* Department of Physics, Stockholm University, SEStock

Source URL: www.fysik.su.se

• Quantum field theory
• Particle physics
• Mathematical physics
• Parity
• Pfaffian
• Differentiable manifold
• Spinor
• Eigenvalues and eigenvectors
• Invariant
• Physics
• Algebra
• Quantum mechanics

DELFT UNIVERSITY OF TECHNOLOGY REPORTInterpreting IDR(s) as a Deflation Method T. P. Collignon, G. L. G. Sleijpen, and M. B. van Gijzen

Source URL: www.ewi.tudelft.nl

• Numerical linear algebra
• Abstract algebra
• Operator theory
• Singular value decomposition
• Krylov subspace
• Generalized minimal residual method
• Invariant subspace
• Eigenvalues and eigenvectors
• Projection
• Algebra
• Mathematics
• Linear algebra

Invariant Theory live! 1 GAP4, Version: 4.3fix5 of June, 2003 gap> tbl:=CharacterTable("A5"); CharacterTable( "A5" ) gap> Display(tbl);

Source URL: www.math.rwth-aachen.de