Interface HilbertSpace<E,S>
- All Superinterfaces:
AbelianGroup<E>, AbelianMonoid<E>, BanachSpace<E,S>, Group<E>, Magma<E>, Module<E, S>, Monoid<E>, Set<E>
Represents a Hilbert Space.
A Hilbert space is a complete inner product space. It is a Banach space where the norm is induced by the inner product.
- Since:
- 1.0
- Author:
- Silvere Martin-Michiellot, Gemini AI (Google DeepMind)
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Method Summary
Modifier and TypeMethodDescriptioninnerProduct(E a, E b) Returns the inner product of two elements.Methods inherited from interface AbelianGroup
isCommutative, negate, subtractMethods inherited from interface AbelianMonoid
add, identity, zeroMethods inherited from interface BanachSpace
normMethods inherited from interface Module
getScalarRing, scale, scaleMethods inherited from interface Monoid
isAssociativeMethods inherited from interface Set
contains, description, isEmpty
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Method Details
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innerProduct
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