The Stability Cone for a Difference Matrix Equation  with Two Delays

<table>The stability cone as an intersection of three surfaces formed by the basic ovals, <svg height="12.8875" id="M551" style="vertical-align:-1.76814pt" version="1.1" viewbox="0 0 80.612503 12.8875" width="80.612503" xmlns="http://www.w3.org/2000/svg">
<g transform="matrix(1.25,0,0,-1.25,0,12.8875)">
<g transform="translate(72,-61.69)">
<text transform="matrix(1,0,0,-1,-71.95,63.5)">
<tspan style="font-size: 12.50px; " x="0" y="0">𝑚</tspan>
<tspan style="font-size: 12.50px; " x="12.340461" y="0">=</tspan>
<tspan style="font-size: 12.50px; " x="24.38085" y="0">3</tspan>
<tspan style="font-size: 12.50px; " x="30.632351" y="0">,</tspan>
<tspan style="font-size: 12.50px; " x="35.8461" y="0">𝑘</tspan>
<tspan style="font-size: 12.50px; " x="46.08606" y="0">=</tspan>
<tspan style="font-size: 12.50px; " x="58.126446" y="0">4</tspan>
</text>
</g>
</g>
</svg>.</table>

International Scholarly Research Notices

fig5

Figure 5

Figure 5: The Stability Cone for a Difference Matrix Equation  with Two Delays 