Index of names

B, C, D, E, F, G, H, I, L, M, N, O, P, Q, R, S, T, U, V, W, X, Y Z.

A

Adjoint matrix

Algebraic complement (Cofactor)

B

bac-cab rule

Basis

Bilinear Fomrs

Binet theorem

C

Cauchy–Schwarz inequality

Change of basis

Cofactor (algebraic complement)

Commutator

Complex dot product

Covectors

Cross Product

D

Derivative (linearity of)

Diagonalization

Dimension of a vector space

Direct Sum

Dot Product

Dual Space

E

Eigenvectors (Eigenvalues)

Exchange Lemma

F

Linear Forms

Frobenius Norm

G

Formula di Grassmann

Gauss Elimination Method

Gram Schmidt Orthogonalization Process

H

Hermitian dot product

Hermitian Matrix

Hom(V, W)

Homogeneous systems

I

Image of a linear transformation

Inner product

Isomorphisms

J

K

Kernel of a linear transformation

Kronecker product

L

Lagrange’s Identity

Laplace expansion

length (of a vector)

Levi-Civita symbol

Linear maps (transformations)

linear

• Forms
• indipendence
• Transformations

M

Matrix-vector multiplication

Matrix Representation Theorem

Metric Spaces

Minor

Multilinear Transformations

N

Norm

O

One-forms

orthogonal complement

P

Projections of a Vector

Q

Quadratic forms

R

Rank of a matrix

Rouché-Capelli Theorem

S

Scalar triple product

sequence space

Similar matrices

Sottospazio vettoriale generato

Span

Steinitz Lemma

Symmetric Matrix

T

taxicab norm, ‖⋅‖₁

Tensors

Transpose

Trace

Triangle inequality

U

V

Vector product (Cross Product)

Vector space

Index