Applications of generalized inverses in art
The “Moore-Penrose inverse” of a matrix A corresponds to the (unique) matrix solution X of the system AXA=A, XAX=X, (AX)*=AX, (XA)*=XA. This generalized inverse has many applications, ranging from Gauss’ historical prediction for finding Ceres to modern electrical engineering problems.
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Two-Temperature and Thermal Plasma Kinetic Theories. [PDF]
Giovangigli V.
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Additivity and Chain Rules for Quantum Entropies via Multi-index Schatten Norms. [PDF]
Fawzi O +3 more
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Network generalized estimating equations for complexly correlated data with applications to cluster randomized trials. [PDF]
Chen T, Li F, Wang R.
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A Proposal for Homoskedastic Modeling With Conditional Auto-Regressive Distributions. [PDF]
Martinez-Beneito MA +3 more
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A Novel Computational Tool for the Fractional-Order Special Functions Arising from Modeling Scientific Phenomena via Abu-Shady-Kaabar Fractional Derivative. [PDF]
Abu-Shady M, Kaabar MKA.
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An approximate-copula distribution for statistical modeling. [PDF]
Ji SS, Chu BB, Zhou H, Lange K.
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Parametrized systems of generalized polynomial inequalities via linear algebra and convex geometry. [PDF]
Müller S, Regensburger G.
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Hybrid Sensor Placement Framework Using Criterion-Guided Candidate Selection and Optimization. [PDF]
Kim SH, Kyung J, An JH, Eun HC.
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Mirror Descent and Exponentiated Gradient Algorithms Using Trace-Form Entropies. [PDF]
Cichocki A +3 more
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