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Data-driven learning-based optimization for distribution system state estimation
Distribution system state estimation (DSSE) is a core task for monitoring and control of
distribution networks. Widely used algorithms such as Gauss-Newton perform poorly with …
distribution networks. Widely used algorithms such as Gauss-Newton perform poorly with …
Optimization-Based Algorithms for Tensor Decompositions: Canonical Polyadic Decomposition, Decomposition in Rank- Terms, and a New Generalization
The canonical polyadic and rank-(L_r,L_r,1) block term decomposition (CPD and BTD,
respectively) are two closely related tensor decompositions. The CPD and, recently, BTD are …
respectively) are two closely related tensor decompositions. The CPD and, recently, BTD are …
Structured data fusion
We present structured data fusion (SDF) as a framework for the rapid prototy** of
knowledge discovery in one or more possibly incomplete data sets. In SDF, each data set …
knowledge discovery in one or more possibly incomplete data sets. In SDF, each data set …
Radio interferometric gain calibration as a complex optimization problem
OM Smirnov, C Tasse - Monthly Notices of the Royal …, 2015 - academic.oup.com
Recent developments in optimization theory have extended some traditional algorithms for
least-squares optimization of real-valued functions (Gauss–Newton, Levenberg–Marquardt …
least-squares optimization of real-valued functions (Gauss–Newton, Levenberg–Marquardt …
Regularized orbital-optimized second-order Møller–Plesset perturbation theory: A reliable fifth-order-scaling electron correlation model with orbital energy dependent …
We derive and assess two new classes of regularizers that cope with offending
denominators in the single-reference second-order Møller–Plesset perturbation theory …
denominators in the single-reference second-order Møller–Plesset perturbation theory …
cubical – fast radio interferometric calibration suite exploiting complex optimization
It has recently been shown that radio interferometric gain calibration can be expressed
succinctly in the language of complex optimization. In addition to providing an elegant …
succinctly in the language of complex optimization. In addition to providing an elegant …
Optimization in quaternion dynamic systems: Gradient, hessian, and learning algorithms
The optimization of real scalar functions of quaternion variables, such as the mean square
error or array output power, underpins many practical applications. Solutions typically …
error or array output power, underpins many practical applications. Solutions typically …
Tensorlab 3.0—numerical optimization strategies for large-scale constrained and coupled matrix/tensor factorization
N Vervliet, O Debals… - 2016 50th Asilomar …, 2016 - ieeexplore.ieee.org
We give an overview of recent developments in numerical optimization-based computation
of tensor decompositions that have led to the release of Tensorlab 3.0 in March 2016 (www …
of tensor decompositions that have led to the release of Tensorlab 3.0 in March 2016 (www …
PMU missing data recovery using tensor decomposition
The paper proposes a new approach for the recovery of missing data from phasor
measurement units (PMUs). The approach is based on the application of tensor …
measurement units (PMUs). The approach is based on the application of tensor …
The theory of quaternion matrix derivatives
A systematic framework for the calculation of the derivatives of quaternion matrix functions
with respect to quaternion matrix variables is introduced. The proposed approach is …
with respect to quaternion matrix variables is introduced. The proposed approach is …