Algorithms for Hermite and Smith Normal Matrices and Linear Diophantine Equations

Mathematics of Computation - United States
doi 10.2307/2004354
Full Text
Abstract

Available in full text

Date
Authors
Publisher

JSTOR

Related search

Computing Hermite and Smith Normal Forms of Triangular Integer Matrices

Linear Algebra and Its Applications
Numerical AnalysisAlgebraCombinatoricsNumber TheoryGeometryDiscrete MathematicsTopology
1998English

Algorithms, Graph Theory, and Linear Equations in Laplacian Matrices

2011English

Linear Diophantine Equations With Cyclic Coefficient Matrices and Its Applications to Riemann Surfaces

Proceedings of the Edinburgh Mathematical Society
Mathematics
1985English

Lower Bounds for Solving Linear Diophantine Equations on Random Access Machines

Journal of the ACM
ControlSystems EngineeringInformation SystemsHardwareArchitectureArtificial IntelligenceSoftware
1985English

Modification Methods for Inverting Matrices and Solving Systems of Linear Algebraic Equations

Mathematics of Computation
Computational MathematicsApplied MathematicsNumber TheoryAlgebra
1972English

Modification Methods for Inverting Matrices and Solving Systems of Linear Algebraic Equations

Mathematics of Computation
Computational MathematicsApplied MathematicsNumber TheoryAlgebra
1972English

On Infinite Number of Solutions for One Type of Non-Linear Diophantine Equations

International Journal of Innovative Technology and Exploring Engineering
Mechanics of MaterialsElectronic EngineeringCivilStructural EngineeringElectricalComputer Science
2019English

A Numerical Study for MrR Algorithm for Linear Equations With Symmetric Matrices

Journal of Advanced Simulation in Science and Engineering
2019English

Solving Elliptic Diophantine Equations by Estimating Linear Forms in Elliptic Logarithms

Acta Arithmetica
Number TheoryAlgebra
1994English

Amanote Research

Note-taking for researchers

Follow Amanote

© 2024 Amaplex Software S.P.R.L. All rights reserved.

Privacy PolicyRefund Policy