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Table 2 Working conditions of variable values

From: Power Consumption Characteristics Research on Mobile System of Electrically Driven Large-Load-Ratio Six-Legged Robot

Working conditions

Rotational angles of abductor joints under support phase (º)

X directional foot forces \({}^{{\text{B}}}F_{x}^{{\left( {s_{6} } \right)}}\) of leg 6 (N)

i

i-1

θ2= –8.7º, θ4= –3.8º, θ6= –5º

\({}^{{\text{B}}}F_{x\_\max }^{{\left( {s_{6} } \right)}} = 0.1789\left( {m_{{\text{L}}} g + m_{{\text{R}}} g} \right)\mu\)

i-2

θ2= –8.7º, θ4= –3.8º, θ6= –5º

\({}^{{\text{B}}}F_{x\_\max }^{{\left( {s_{6} } \right)}} = - 0.1789\left( {m_{{\text{L}}} g + m_{{\text{R}}} g} \right)\mu\)

i-3

θ2= –8.7º, θ4= –3.8º, θ6= –5º

\({}^{{\text{B}}}F_{x\_\max }^{{\left( {s_{6} } \right)}} = 0\)

ii

ii-1

θ2=θ4=θ6=0º

\({}^{{\text{B}}}F_{x\_\max }^{{\left( {s_{6} } \right)}} = 0.1667\left( {m_{{\text{L}}} g + m_{{\text{R}}} g} \right)\mu\)

ii-2

θ2=θ4=θ6=0º

\({}^{{\text{B}}}F_{x\_\max }^{{\left( {s_{6} } \right)}} = - 0.1667\left( {m_{{\text{L}}} g + m_{{\text{R}}} g} \right)\mu\)

ii-3

θ2=θ4=θ6=0º

\({}^{{\text{B}}}F_{x\_\max }^{{\left( {s_{6} } \right)}} = 0\)

iii

iii-1

θ2=8.7º, θ4=5º, θ6=3.8º

\({}^{{\text{B}}}F_{x\_\max }^{{\left( {s_{6} } \right)}} = {0}{\text{.1383}}\left( {m_{{\text{L}}} g + m_{{\text{R}}} g} \right)\mu\)

iii-2

θ2=8.7º, θ4=5º, θ6=3.8º

\({}^{{\text{B}}}F_{x\_\max }^{{\left( {s_{6} } \right)}} = - {0}{\text{.1383}}\left( {m_{{\text{L}}} g + m_{{\text{R}}} g} \right)\mu\)

iii-3

θ2=8.7º, θ4=5º, θ6=3.8º

\({}^{{\text{B}}}F_{x\_\max }^{{\left( {s_{6} } \right)}} = 0\)