The following pages link to The Smith normal form (Q677923):
Displaying 24 items.
- Smith normal form in combinatorics (Q739399) (← links)
- Matrices over rings of algebraic integers (Q807716) (← links)
- Critical groups for homeomorphism classes of graphs (Q998517) (← links)
- On the critical group of the \(n\)-cube (Q1399935) (← links)
- Using abstract stobjs in ACL2 to compute matrix normal forms (Q1687754) (← links)
- Eigenvalues and the Smith normal form (Q1805224) (← links)
- Computing Hermite and Smith normal forms of triangular integer matrices (Q1809087) (← links)
- Double coset decomposition for \(SL(r+s,Z)\) with respect to congruence subgroups (Q1923204) (← links)
- Matrices in companion rings, Smith forms, and the homology of 3-dimensional Brieskorn manifolds (Q1984333) (← links)
- Equivalence of matrices in the ring \(M(n, R)\) and its subrings (Q2170676) (← links)
- On the solvability of a system of linear equations over the domain of principal ideals (Q2260829) (← links)
- Diophantine quadratic equation and Smith normal form using scaled extended integer Abaffy-Broyden-Spedicato algorithms (Q2429401) (← links)
- Diagonal forms of incidence matrices associated with \(t\)-uniform hypergraphs (Q2509773) (← links)
- On groups presented by inverse-closed finite confluent length-reducing rewriting systems (Q2700950) (← links)
- Dehn coloring and the dimer model for knots (Q2977922) (← links)
- Smith meets Smith: Smith normal form of Smith matrix (Q3006568) (← links)
- (Q3202248) (← links)
- Smith normal form of a matrix of generalized polynomials with rational exponents (Q3645964) (← links)
- The multiplicativity of the smith normal form<sup>∗</sup> (Q4838123) (← links)
- A Confused Electrician Uses Smith Normal Form (Q4961598) (← links)
- On the Derived Length of Coxeter Groups (Q5389038) (← links)
- Rational matrix digit systems (Q6113036) (← links)
- Hilbert series of symplectic quotients by the 2-torus (Q6157474) (← links)
- Balancing permuted copies of multigraphs and integer matrices (Q6162862) (← links)
