scalar multiplication वाक्य
उदाहरण वाक्य
मोबाइल
- Vector addition and scalar multiplication are defined in the obvious manner.
- Trace zero varieties feature a better scalar multiplication performance than elliptic curves.
- The sum of two such elements and is and scalar multiplication is given by.
- This set inherits the module structure via component-wise addition and scalar multiplication.
- Because there is only one modular form of weight 8 up to scalar multiplication,
- Addition and scalar multiplication is performed componentwise.
- Scalar multiplication may be viewed as an action of the field on the vector space.
- *By the definition of addition and scalar multiplication of linear functionals in the dual space,
- Then scalar multiplication is defined as.
- This set forms a supermodule over " R " under supermatrix addition and scalar multiplication.
- We can define a " left " scalar multiplication operation " : R ?R / I ?
- Complex coordinate space is a vector space over the complex numbers, with componentwise addition and scalar multiplication.
- The space of sequences has a natural vector space structure by applying addition and scalar multiplication coordinate by coordinate.
- A geometric interpretation of scalar multiplication is that it stretches, or contracts, vectors by a constant factor.
- This implies that the left and right hand sides are equal up to a non-zero scalar multiplication.
- However, this leads to an extra scalar multiplication in order to choose between-j and + j.
- Thus the addition of displacement vectors expresses the composition of these displacement actions and scalar multiplication as scaling of the distance.
- A ( right-) module homomorphism is a map that is additive ( ) and preserves scalar multiplication ( ).
- This " may not be " a vector space ( it may fail to be closed under scalar multiplication ).
- To " complexify " a space means extending ordinary scalar multiplication of vectors by real numbers to scalar multiplication by complex numbers.
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