Synchronization of <svg style="vertical-align:-0.144pt;width:19.7125px;" id="M1" height="14.875" version="1.1" viewBox="0 0 19.7125 14.875" width="19.7125" xmlns:xlink="http://www.w3.org/1999/xlink" xmlns="http://www.w3.org/2000/svg"><g transform="matrix(.022,-0,0,-.022,.062,14.638)"><path id="x1D441" d="M857 650l-6 -28q-44 -4 -61.5 -16.5t-29.5 -48.5q-11 -32 -37 -166l-78 -399h-29l-351 537h-4l-56 -276q-24 -120 -24 -164q0 -35 17.5 -46t75.5 -15l-6 -28h-245l7 28q41 2 62 14t31 44q10 30 41 171l53 245q8 44 6.5 60.5t-14.5 33.5q-10 15 -27 19.5t-64 6.5l6 28h153
l350 -516h5l48 257q25 131 25 171q0 34 -17.5 45t-77.5 15l7 28h240z" /></g></svg> Different Chaotic Systems Based on Antisymmetric Structure

<table> The state trajectories <span class="inline" id="M84"></span>, <span class="inline" id="M85"></span>, and <span class="inline" id="M86"></span> of the chaotic systems with time <span class="inline" id="M87"></span>.</table>

Mathematical Problems in Engineering

fig6

Figure 6

Figure 6: Synchronization of <svg style="vertical-align:-0.144pt;width:19.7125px;" id="M1" height="14.875" version="1.1" viewBox="0 0 19.7125 14.875" width="19.7125" xmlns:xlink="http://www.w3.org/1999/xlink" xmlns="http://www.w3.org/2000/svg"><g transform="matrix(.022,-0,0,-.022,.062,14.638)"><path id="x1D441" d="M857 650l-6 -28q-44 -4 -61.5 -16.5t-29.5 -48.5q-11 -32 -37 -166l-78 -399h-29l-351 537h-4l-56 -276q-24 -120 -24 -164q0 -35 17.5 -46t75.5 -15l-6 -28h-245l7 28q41 2 62 14t31 44q10 30 41 171l53 245q8 44 6.5 60.5t-14.5 33.5q-10 15 -27 19.5t-64 6.5l6 28h153
l350 -516h5l48 257q25 131 25 171q0 34 -17.5 45t-77.5 15l7 28h240z" /></g></svg> Different Chaotic Systems Based on Antisymmetric Structure 

Mathematical Problems in Engineering

Synchronization of Different Chaotic Systems Based on Antisymmetric Structure

Figure 6