H
- a Hilbert spacepublic interface HilbertSpace<H,F extends Field<F> & Comparable<F>> extends BanachSpace<H,F>
Modifier and Type | Method and Description |
---|---|
double |
angle(H that)
∠ : H × H → F
Inner product formalizes the geometrical notions such as the length of a vector and the angle between two vectors. |
double |
innerProduct(H that)
<⋅,⋅> : H × H → F
Inner product formalizes the geometrical notions such as the length of a vector and the angle between two vectors. |
norm
scaled
add, minus, opposite, ZERO
double innerProduct(H that)
Inner product formalizes the geometrical notions such as the length of a vector and the angle between two vectors. It defines orthogonality between two vectors, where their inner product is 0.
that
- the object to form an angle with this
double angle(H that)
Inner product formalizes the geometrical notions such as the length of a vector and the angle between two vectors. It defines orthogonality between two vectors, where their inner product is 0.
that
- the object to form an angle with thisthis
and that
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