Pages that link to "Item:Q333325"
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The following pages link to Formalisation of the computation of the echelon form of a matrix in Isabelle/HOL (Q333325):
Displaying 12 items.
- Echelon Form (Q40272) (← links)
- Formal analysis of the Schulz matrix inversion algorithm: a paradigm towards computer aided verification of general matrix flow solvers (Q779625) (← links)
- Formal analysis of the kinematic Jacobian in screw theory (Q1624599) (← links)
- Using abstract stobjs in ACL2 to compute matrix normal forms (Q1687754) (← links)
- A formalization of the Smith normal form in higher-order logic (Q2102950) (← links)
- Formalization of Dubé's degree bounds for Gröbner bases in Isabelle/HOL (Q2287906) (← links)
- A formalisation in HOL of the fundamental theorem of linear algebra and its application to the solution of the least squares problem (Q2362109) (← links)
- Formalization of functional variation in HOL Light (Q2423767) (← links)
- Formalization and Execution of Linear Algebra: From Theorems to Algorithms (Q3453644) (← links)
- A formal proof of Sasaki-Murao algorithm (Q5195247) (← links)
- Formalisation in higher-order logic and code generation to functional languages of the Gauss-Jordan algorithm (Q5371950) (← links)
- A Formal Proof of the Computation of Hermite Normal Form in a General Setting (Q6108811) (← links)