(PDF) The Discriminance for &Lt;i>FLD

The Discriminance for &Lt;i>FLDcircr Matrices and the Fast Algorithm of Their Inverse and Generalized Inverse

Advances in Linear Algebra & Matrix Theory

doi 10.4236/alamt.2015.52006

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Date

January 1, 2015

Authors

Xue Pan

Mei Qin

Publisher

Scientific Research Publishing, Inc,

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The Discriminance for &Lt;i>FLDcirc<sub>r</Sub></I> Matrices and the Fast Algorithm of Their Inverse and Generalized Inverse

Advances in Linear Algebra & Matrix Theory

doi 10.4236/alamt.2015.52006

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Regular Elements and Right Units of Semigroup &Lt;i>B<sub>x</Sub></I>(<i>D</I>) Defined Semilattice &Lt;i>D</I> For Which &Lt;i>V</I>(<i>D</I>,а)=Q ∈ &Amp;sum;<sub>3</Sub>(<i>X</I>,8)

Regular Elements of the Semigroup &Lt;i>B</I><sub> X &Lt;/Sub> (&Lt;i>D</I>) Defined by Semilattices of the Class &Amp;Sigma;<sub>2</Sub> (&Lt;i>X</I>, 8) and Their Calculation Formulas

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The Discriminance for &Lt;i&gt;FLDcirc&lt;sub&gt;r&lt;/Sub&gt;&lt;/I&gt; Matrices and the Fast Algorithm of Their Inverse and Generalized Inverse

Advances in Linear Algebra &amp; Matrix Theory

doi 10.4236/alamt.2015.52006

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Regular Elements and Right Units of Semigroup &Lt;i&gt;B&lt;sub&gt;x&lt;/Sub&gt;&lt;/I&gt;(&lt;i&gt;D&lt;/I&gt;) Defined Semilattice &Lt;i&gt;D&lt;/I&gt; For Which &Lt;i&gt;V&lt;/I&gt;(&lt;i&gt;D&lt;/I&gt;,а)=Q ∈ &Amp;sum;&lt;sub&gt;3&lt;/Sub&gt;(&lt;i&gt;X&lt;/I&gt;,8)

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The Discriminance for &Lt;i>FLDcirc<sub>r</Sub></I> Matrices and the Fast Algorithm of Their Inverse and Generalized Inverse

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Regular Elements and Right Units of Semigroup &Lt;i>B<sub>x</Sub></I>(<i>D</I>) Defined Semilattice &Lt;i>D</I> For Which &Lt;i>V</I>(<i>D</I>,а)=Q ∈ &Amp;sum;<sub>3</Sub>(<i>X</I>,8)

Regular Elements of the Semigroup &Lt;i>B</I><sub> X &Lt;/Sub> (&Lt;i>D</I>) Defined by Semilattices of the Class &Amp;Sigma;<sub>2</Sub> (&Lt;i>X</I>, 8) and Their Calculation Formulas

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