Class VectorVectorMult_ZDRM
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Constructor Summary
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Method Summary
Modifier and TypeMethodDescriptionstatic Complex_F64
innerProd
(ZMatrixRMaj x, ZMatrixRMaj y, @Nullable Complex_F64 output) Computes the inner product of the two vectors.static Complex_F64
innerProdH
(ZMatrixRMaj x, ZMatrixRMaj y, @Nullable Complex_F64 output) Computes the inner product between a vector and the conjugate of another one.static void
outerProd
(ZMatrixRMaj x, ZMatrixRMaj y, ZMatrixRMaj A) Sets A ∈ ℜ m × n equal to an outer product multiplication of the two vectors.static void
outerProdH
(ZMatrixRMaj x, ZMatrixRMaj y, ZMatrixRMaj A) Sets A ∈ ℜ m × n equal to an outer product multiplication of the two vectors.
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Constructor Details
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VectorVectorMult_ZDRM
public VectorVectorMult_ZDRM()
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Method Details
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innerProd
public static Complex_F64 innerProd(ZMatrixRMaj x, ZMatrixRMaj y, @Nullable @Nullable Complex_F64 output) Computes the inner product of the two vectors. In geometry this is known as the dot product.
∑k=1:n xk * yk
where x and y are vectors with n elements.These functions are often used inside of highly optimized code and therefor sanity checks are kept to a minimum. It is not recommended that any of these functions be used directly.
- Parameters:
x
- A vector with n elements. Not modified.y
- A vector with n elements. Not modified.- Returns:
- The inner product of the two vectors.
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innerProdH
public static Complex_F64 innerProdH(ZMatrixRMaj x, ZMatrixRMaj y, @Nullable @Nullable Complex_F64 output) Computes the inner product between a vector and the conjugate of another one.
∑k=1:n xk * conj(yk)
where x and y are vectors with n elements.These functions are often used inside of highly optimized code and therefor sanity checks are kept to a minimum. It is not recommended that any of these functions be used directly.
- Parameters:
x
- A vector with n elements. Not modified.y
- A vector with n elements. Not modified.- Returns:
- The inner product of the two vectors.
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outerProd
Sets A ∈ ℜ m × n equal to an outer product multiplication of the two vectors. This is also known as a rank-1 operation.
A = x * yT where x ∈ ℜ m and y ∈ ℜ n are vectors.Which is equivalent to: Aij = xi*yj
- Parameters:
x
- A vector with m elements. Not modified.y
- A vector with n elements. Not modified.A
- A Matrix with m by n elements. Modified.
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outerProdH
Sets A ∈ ℜ m × n equal to an outer product multiplication of the two vectors. This is also known as a rank-1 operation.
A = x * yH where x ∈ ℜ m and y ∈ ℜ n are vectors.Which is equivalent to: Aij = xi*yj
- Parameters:
x
- A vector with m elements. Not modified.y
- A vector with n elements. Not modified.A
- A Matrix with m by n elements. Modified.
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