Nonlinear Stability and D-Convergence of Additive Runge-Kutta Methods for Multidelay-Integro-Differential Equations

<table>Values <svg height="11" id="M252" style="vertical-align:-3.20526pt" version="1.1" viewbox="0 0 13.9375 11" width="13.9375" xmlns="http://www.w3.org/2000/svg">
<g transform="matrix(1.25,0,0,-1.25,0,11)">
<g transform="translate(72,-63.2)">
<text transform="matrix(1,0,0,-1,-71.95,66.45)">
<tspan style="font-size: 12.50px; " x="0" y="0">𝑦</tspan>
</text>
<text transform="matrix(1,0,0,-1,-65.75,63.32)">
<tspan style="font-size: 8.75px; " x="0" y="0">𝑛</tspan>
</text>
</g>
</g>
</svg> with <svg height="11.0125" id="M253" style="vertical-align:-0.17555pt" version="1.1" viewbox="0 0 48.0625 11.0125" width="48.0625" xmlns="http://www.w3.org/2000/svg">
<g transform="matrix(1.25,0,0,-1.25,0,11.0125)">
<g transform="translate(72,-63.19)">
<text transform="matrix(1,0,0,-1,-71.95,63.41)">
<tspan style="font-size: 12.50px; " x="0" y="0">ℎ</tspan>
<tspan style="font-size: 12.50px; " x="10.677562" y="0">=</tspan>
<tspan style="font-size: 12.50px; " x="22.717951" y="0">0</tspan>
<tspan style="font-size: 12.50px; " x="28.969452" y="0">.</tspan>
<tspan style="font-size: 12.50px; " x="32.0952" y="0">1</tspan>
</text>
</g>
</g>
</svg>.</table>

Abstract and Applied Analysis

fig1

Figure 1

Figure 1: Nonlinear Stability and D-Convergence of Additive Runge-Kutta Methods for Multidelay-Integro-Differential Equations 