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  1. Parametric Matrix Models
    2024/01/22 by Patrick Cook, Danny Jammooa, Cook, Patrick +8 · 2 voices · 3 citations
    Computer Science · Mathematics · Physics and Astronomy · #Algorithm #Applied mathematics #Artificial intelligence #Computational Physics and Python Applications #Computer science #Extrapolation #Interpretability #Mathematical analysis #Mathematical optimization #Mathematics #Matrix (chemical analysis) #Matrix function #Model Reduction and Neural Networks #Parallel Computing and Optimization Techniques #Parametric equation #Parametric model #Parametric statistics #Symmetric matrix #cond-mat.dis-nn #cs.LG #nucl-th #physics.comp-ph #quant-ph
  2. The Matrix Unwinding Function, with an Application to Computing the Matrix Exponential
    2014/01/01 by Mary Aprahamian, Nicholas J. Higham · 1 citation
    Computer Science · Mathematics · #Matrix Theory and Algorithms #Numerical methods for differential equations #Mathematical functions and polynomials #Mathematics #Matrix function #Matrix (chemical analysis) #Function (biology) #Eigenvalues and eigenvectors #Logarithm #Square root of a 2 by 2 matrix #Exponential function #Combinatorics #Scaling #Matrix exponential #Sign function #Symmetric matrix #Mathematical analysis #Physics #Geometry #Quantum mechanics
  3. The basic Gauss hypergeometric matrix function and its matrixq-difference equation
    2013/03/22 by Ahmed Salem · 2 citations
    Mathematics · #Basic hypergeometric series #Confluent hypergeometric function #Generalized hypergeometric function #Hypergeometric function #Hypergeometric function of a matrix argument #Lauricella hypergeometric series #Mathematical analysis #Mathematical functions and polynomials #Mathematics #Matrix (chemical analysis) #Matrix function #Physics #Pure mathematics #Symmetric matrix
  4. On aq-gamma and a q-beta matrix functions
    2011/11/25 by Ahmed Salem · 2 citations
    Mathematics · #Advanced Mathematical Identities #Algebra over a field #BETA (programming language) #Combinatorics #Computer science #Eigenvalues and eigenvectors #Function (biology) #Gamma function #Mathematical Inequalities and Applications #Mathematical functions and polynomials #Mathematics #Matrix (chemical analysis) #Matrix function #Physics #Pure mathematics #Symmetric matrix
  5. The Elimination Matrix: Some Lemmas and Applications
    1980/12/01 by Jan R. Magnus, Heinz Neudecker · 1 citation
    Computer Science · Mathematics · Physics and Astronomy · #Matrix Theory and Algorithms #Statistical and numerical algorithms #Scientific Research and Discoveries #Mathematics #Matrix (chemical analysis) #Kronecker product #Transformation (genetics) #Kronecker delta #Triangular matrix #Algebra over a field #Applied mathematics #Inverse #Single-entry matrix #Pure mathematics #Combinatorics #Symmetric matrix #Matrix function #Invertible matrix #Eigenvalues and eigenvectors #Geometry
  6. The matrix sign function and computations in systems
    1976/01/01 by Eugene D. Denman, Alex N. Beavers · 4 citations
    Computer Science · Mathematics · #Algebraic Riccati equation #Algebraic equation #Applied mathematics #Coefficient matrix #Differential equation #Eigendecomposition of a matrix #Eigenvalues and eigenvectors #Function (biology) #Generalized eigenvector #Lyapunov equation #Lyapunov function #Mathematical analysis #Mathematics #Matrix (chemical analysis) #Matrix Theory and Algorithms #Matrix decomposition #Matrix differential equation #Matrix function #Nonnegative matrix #Numerical methods for differential equations #Riccati equation #Sign (mathematics) #Sign function #Square matrix #State-transition matrix #Symmetric matrix
  7. A Note on Kronecker Matrix Products and Matrix Equation Systems
    1969/05/01 by Heinz Neudecker · 2 citations
    Physics and Astronomy · Mathematics · Computer Science · #Model Reduction and Neural Networks #Tensor decomposition and applications #Computational Physics and Python Applications #Kronecker product #Kronecker delta #Matrix (chemical analysis) #Mathematics #Matrix function #Applied mathematics #Algebra over a field #Pure mathematics #Symmetric matrix #Physics #Eigenvalues and eigenvectors #Materials science