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Deep Learning-Based Algorithms for Real-Time Lung Ultrasound Imaging
Mario Muñoz +4 more
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Online algorithm design via smoothing with application to online experiment selection
, 2017 Reza Eghbali
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Algorithmic Techniques for GPU Scheduling: A Comprehensive Survey
Robert Chab, Sanjeev Setia, Fei Li
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Algorithmes d'optimisation et de contrôle d'interface libre
, 2006 Antonin Orriols
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Journal of Algebra and Its Applications, 2005
A divisibility test of Arend Heyting, for polynomials over a field in an intuitionistic setting, may be thought of as a kind of division algorithm. We show that such a division algorithm holds for divisibility by polynomials of content 1 over any commutative ring in which nilpotent elements are zero.
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A divisibility test of Arend Heyting, for polynomials over a field in an intuitionistic setting, may be thought of as a kind of division algorithm. We show that such a division algorithm holds for divisibility by polynomials of content 1 over any commutative ring in which nilpotent elements are zero.
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Numerische Mathematik, 1989
Quaternion matrices are matrices whose elements are quaternions, i.e. numbers of the form \(\alpha_ R+\alpha_ Ii+\beta_ Rj-\beta_ Ik\) where \(i^ 2=j^ 2=k^ 2=-1\), \(ij=-ji=k\), \(jk=-kj=i\), and \(ki=-ik=j\). Such matrices arise naturally in e.g. quantum mechanical problems.
Bunse-Gerstner, Angelika +2 more
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Quaternion matrices are matrices whose elements are quaternions, i.e. numbers of the form \(\alpha_ R+\alpha_ Ii+\beta_ Rj-\beta_ Ik\) where \(i^ 2=j^ 2=k^ 2=-1\), \(ij=-ji=k\), \(jk=-kj=i\), and \(ki=-ik=j\). Such matrices arise naturally in e.g. quantum mechanical problems.
Bunse-Gerstner, Angelika +2 more
openaire +2 more sources