linear map
for all vectors v1 and v2 in V and all scalars c1 and c2 in F. The invertible (see invertible function) linear maps from V to V form the general linear group GL(V) under composition.
If V and W are finite-dimensional with given bases, then vectors in V and W are represented by column vectors of coordinates and T is represented by premultiplication by a matrix. The group GL(V) is isomorphic to GL(n,F), where n is the dimension of V.
- Kraft inequality
- Kronecker delta
- Kronecker, Leopold
- Kronecker's Lemma
- Kruskal's algorithm
- Kruskal–Wallis test
- Kummer, Ernst
- Kuratowski closure axioms
- Kuratowski's Theorem
- kurtosis
- Königsberg bridge problem
- k‐simplex
- L
- labelling algorithm
- lag
- Lagrange interpolation
- Lagrange, Joseph‐Louis
- Lagrange multiplier
- Lagrange point
- Lagrange's equations
- Lagrange's Theorem
- Lagrange's Theorem
- Lagrangian
- Lagrangian derivative
- Lakatos, Imre