scalar multiplication

This is simply a matter of doing scalar multiplication on the correct side.

Addition and scalar multiplication are given as in finite coordinate space.

If is a unit column, the computation takes only scalar multiplications.

Compatible here means that addition and scalar multiplication have to be continuous maps.

For example, in a coordinate space, the scalar multiplication yields .

Vector addition and scalar multiplication are defined in the obvious manner.

However, this leads to an extra scalar multiplication in order to choose between and .

The vector space operations of addition and scalar multiplication are actually uniformly continuous.

This becomes an R-algebra with the obvious scalar multiplication.

This implies that the left and right hand sides are equal up to a non-zero scalar multiplication.

This set forms a supermodule over R under supermatrix addition and scalar multiplication.

The map , representing scalar multiplication as a sum of outer products.

An example of an external binary operation is scalar multiplication in linear algebra.

This shows that complex multiplication is compatible with the scalar multiplication by the real numbers.

Examples: dynamical system flows, group actions, projection maps, and scalar multiplication.

Trace zero varieties feature a better scalar multiplication performance than elliptic curves.

A geometric interpretation to scalar multiplication is a stretching or shrinking of a vector.

The scalar multiplication of a multiset by a natural number n may be defined as:

Mass point scalar multiplication is distributive over mass point addition.

Both vector addition and scalar multiplication are trivial.

Juxtaposition indicates either scalar multiplication or the multiplication operation in the field.

H has three operations: addition, scalar multiplication, and quaternion multiplication.

The simplest form of multiplication associated with matrices is scalar multiplication.

Scalar multiplication is represented in the same manners as algebraic multiplication.

This set inherits the module structure via component-wise addition and scalar multiplication.