(PDF) Minimum Time Problem for &Lt;i>n×n

Minimum Time Problem for &Lt;i>n×n Co-Operative Hyperbolic Lag Systems

Mathematics Letters

doi 10.11648/j.ml.20170301.11

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January 1, 2017

Authors

Hussein El-Saify

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Science Publishing Group

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Minimum Time Problem for &Lt;i>n×n</I> Co-Operative Hyperbolic Lag Systems

Mathematics Letters

doi 10.11648/j.ml.20170301.11

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Characterization of Six Categories of Systematic 2<sup><i>n</I>－(<i>n</I>－<i>k</I>)</Sup> Fractional Factorial Designs

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Optimality of Distributed Control for &Lt;i>n × N</I> Hyperbolic Systems With an Infinite Number of Variables

C ∕ N Ratio, Stable Isotope (&Lt;i>δ</I><sup>13</Sup>C, &Lt;i>δ</I><sup>15</Sup>N), and &Lt;i>n</I>-Alkane Patterns of Brown Mosses Along Hydrological Gradients of Low-Centred Polygons of the Siberian Arctic

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Minimum Time Problem for &Lt;i&gt;n×n&lt;/I&gt; Co-Operative Hyperbolic Lag Systems

Mathematics Letters

doi 10.11648/j.ml.20170301.11

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Date

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Solutions of the Exponential Equation &Lt;i&gt;y&lt;/I&gt;&lt;sup&gt;&lt;i&gt;x/Y&lt;/I&gt;&lt;/Sup&gt; = &Lt;i&gt;x&lt;/I&gt; Or Ln&lt;i&gt;x&lt;/I&gt;/&Lt;i&gt;x&lt;/I&gt; = Ln&lt;i&gt;y&lt;/I&gt;/&Lt;i&gt;y&lt;/I&gt; And Fine Structure Constant

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Minimum Time Problem for &Lt;i>n×n</I> Co-Operative Hyperbolic Lag Systems

Characterization of Six Categories of Systematic 2<sup><i>n</I>－(<i>n</I>－<i>k</I>)</Sup> Fractional Factorial Designs

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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)

Kinetics and Vapor Pressure Studies of Bis(<i>N</I>-Alkyl-2-Hydroxonapthaldimine)nickel (II) (&Lt;i>N</I>-R = Methyl to Pentyl) Complexes