Uses of Interface
dev.nm.algebra.structure.HilbertSpace
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Uses of HilbertSpace in dev.nm.algebra.linear.matrix.doubles.matrixtype.sparse
Classes in dev.nm.algebra.linear.matrix.doubles.matrixtype.sparse that implement HilbertSpace Modifier and Type Class Description classSparseVectorA sparse vector stores only non-zero values. -
Uses of HilbertSpace in dev.nm.algebra.linear.matrix.doubles.operation
Classes in dev.nm.algebra.linear.matrix.doubles.operation that implement HilbertSpace Modifier and Type Class Description classSVECSVECconverts a symmetric matrix K = {Kij} into a vector of dimension n(n+1)/2. -
Uses of HilbertSpace in dev.nm.algebra.linear.vector.doubles
Subinterfaces of HilbertSpace in dev.nm.algebra.linear.vector.doubles Modifier and Type Interface Description interfaceVectorAn Euclidean vector is a geometric object that has both a magnitude/length and a direction.Classes in dev.nm.algebra.linear.vector.doubles that implement HilbertSpace Modifier and Type Class Description classCombinedVectorByRefFor efficiency, this wrapper concatenates two or more vectors by references (without data copying).classImmutableVectorThis is a read-only view of aVectorinstance.classSubVectorRefRepresents a sub-vector backed by the referenced vector, without data copying. -
Uses of HilbertSpace in dev.nm.algebra.linear.vector.doubles.dense
Classes in dev.nm.algebra.linear.vector.doubles.dense that implement HilbertSpace Modifier and Type Class Description classDenseVectorThis class implements the standard, dense,doublebased vector representation. -
Uses of HilbertSpace in dev.nm.algebra.linear.vector.doubles.operation
Classes in dev.nm.algebra.linear.vector.doubles.operation that implement HilbertSpace Modifier and Type Class Description classBasisA basis is a set of linearly independent vectors spanning a vector space. -
Uses of HilbertSpace in dev.nm.analysis.differentiation.multivariate
Classes in dev.nm.analysis.differentiation.multivariate that implement HilbertSpace Modifier and Type Class Description classGradientThe gradient of a scalar field is a vector field which points in the direction of the greatest rate of increase of the scalar field, and of which the magnitude is the greatest rate of change.
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