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split and add unit tests for symm and syrk,
the .rank*update() functions now returns a reference to *this
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@@ -120,23 +120,25 @@ template<typename MatrixType, unsigned int UpLo> class SelfAdjointView
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/** Perform a symmetric rank 2 update of the selfadjoint matrix \c *this:
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* \f$ this = this + \alpha ( u v^* + v u^*) \f$
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* \returns a reference to \c *this
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*
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* The vectors \a u and \c v \b must be column vectors, however they can be
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* a adjoint expression without any overhead. Only the meaningful triangular
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* part of the matrix is updated, the rest is left unchanged.
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*/
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template<typename DerivedU, typename DerivedV>
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void rank2update(const MatrixBase<DerivedU>& u, const MatrixBase<DerivedV>& v, Scalar alpha = Scalar(1));
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SelfAdjointView& rank2update(const MatrixBase<DerivedU>& u, const MatrixBase<DerivedV>& v, Scalar alpha = Scalar(1));
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/** Perform a symmetric rank K update of the selfadjoint matrix \c *this:
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* \f$ this = this + \alpha ( u u^* ) \f$
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* where \a u is a vector or matrix.
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* \f$ this = this + \alpha ( u u^* ) \f$ where \a u is a vector or matrix.
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*
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* \returns a reference to \c *this
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*
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* Note that to perform \f$ this = this + \alpha ( u^* u ) \f$ you can simply
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* call this function with u.adjoint().
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*/
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template<typename DerivedU>
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void rankKupdate(const MatrixBase<DerivedU>& u, Scalar alpha = Scalar(1));
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SelfAdjointView& rankKupdate(const MatrixBase<DerivedU>& u, Scalar alpha = Scalar(1));
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/////////// Cholesky module ///////////
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