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| <p> $0.058\scriptscriptstyle\pm\scriptstyle.010$ </p> |
| <p> $0.027\scriptscriptstyle\pm\scriptstyle.004$ </p> |
| <p> $\mu_{c}^{\mathcal{D}_{\text{test}}}$ </p> |
| <p> $0.146\scriptscriptstyle\pm\scriptstyle.002$ </p> |
| <p> $0.124\scriptscriptstyle\pm\scriptstyle.006$ </p> |
| <p> $0.038\scriptscriptstyle\pm\scriptstyle.003$ </p> |
| <p> $0.243\scriptscriptstyle\pm\scriptstyle.002$ </p> |
| <p> $0.338\scriptscriptstyle\pm\scriptstyle.005$ </p> |
| <p> $\mathbf{0.043\scriptscriptstyle\pm\scriptstyle.000}$ </p> |
| <p> $\mathbf{0.010\scriptscriptstyle\pm\scriptstyle.002}$ </p> |
| <p> $1769$ </p> |
| <p> $\mathbf{0.077\scriptscriptstyle\pm\scriptstyle.005}$ </p> |
| <p> $0.045\scriptscriptstyle\pm\scriptstyle.004$ </p> |
| <p> $0.152\scriptscriptstyle\pm\scriptstyle.001$ </p> |
| <p> $\mathbf{0.042\scriptscriptstyle\pm\scriptstyle.003}$ </p> |
| <p> $0.025\scriptscriptstyle\pm\scriptstyle.000$ </p> |
| <p> $0.081\scriptscriptstyle\pm\scriptstyle.007$ </p> |
| <p> $0.066\scriptscriptstyle\pm\scriptstyle.005$ </p> |
| <p> $0.013\scriptscriptstyle\pm\scriptstyle.006$ </p> |
| <p> $0.781\scriptscriptstyle\pm\scriptstyle.003$ </p> |
| <p> $0.021\scriptscriptstyle\pm\scriptstyle.003$ </p> |
| <p> $0.012\scriptscriptstyle\pm\scriptstyle.000$ </p> |
| <p> $0.135\scriptscriptstyle\pm\scriptstyle.014$ </p> |
| <p> $0.228\scriptscriptstyle\pm\scriptstyle.007$ </p> |
| <p> $0.069\scriptscriptstyle\pm\scriptstyle.035$ </p> |
| <p> $0.228\scriptscriptstyle\pm\scriptstyle.001$ </p> |
| <p> $0.065\scriptscriptstyle\pm\scriptstyle.012$ </p> |
| <p> $0.078\scriptscriptstyle\pm\scriptstyle.007$ </p> |
| <p> $\mathcal{D}_{\text{Test}}$ </p> |
| <p> $0.153\scriptscriptstyle\pm\scriptstyle.002$ </p> |
| <p> $0.077\scriptscriptstyle\pm\scriptstyle.010$ </p> |
| <p> $0.332\scriptscriptstyle\pm\scriptstyle.001$ </p> |
| <p> $0.360\scriptscriptstyle\pm\scriptstyle.004$ </p> |
| <p> $0.083\scriptscriptstyle\pm\scriptstyle.002$ </p> |
| <p> $\mathbf{0.033\scriptscriptstyle\pm\scriptstyle.003}$ </p> |
| <p> $0.081\scriptscriptstyle\pm\scriptstyle.001$ </p> |
| <p> $0.045\scriptscriptstyle\pm\scriptstyle.001$ </p> |
| <p> $0.046\scriptscriptstyle\pm\scriptstyle.002$ </p> |
| <p> $0.018\scriptscriptstyle\pm\scriptstyle.007$ </p> |
| <p> $\mathbf{0.051\scriptscriptstyle\pm\scriptstyle.024}$ </p> |
| <p> $\mathbf{0.041\scriptscriptstyle\pm\scriptstyle.003}$ </p> |
| <p> $0.028\scriptscriptstyle\pm\scriptstyle.006$ </p> |
| <p> $0.042\scriptscriptstyle\pm\scriptstyle.000$ </p> |
| <p> $0.149\scriptscriptstyle\pm\scriptstyle.001$ </p> |
| <p> $0.409\scriptscriptstyle\pm\scriptstyle.005$ </p> |
| <p> $0.065\scriptscriptstyle\pm\scriptstyle.001$ </p> |
| <p> $0.108\scriptscriptstyle\pm\scriptstyle.003$ </p> |
| <p> $0.028\scriptscriptstyle\pm\scriptstyle.009$ </p> |
| <p> $0.133\scriptscriptstyle\pm\scriptstyle.007$ </p> |
| <p> $0.166\scriptscriptstyle\pm\scriptstyle.003$ </p> |
| <p> $\mathbf{0.034\scriptscriptstyle\pm\scriptstyle.001}$ </p> |
| <p> $\mathbf{0.007\scriptscriptstyle\pm\scriptstyle.001}$ </p> |
| <p> $0.033\scriptscriptstyle\pm\scriptstyle.006$ </p> |
| <p> $0.117\scriptscriptstyle\pm\scriptstyle.002$ </p> |
| <p> $0.083\scriptscriptstyle\pm\scriptstyle.024$ </p> |
| <p> $0.052\scriptscriptstyle\pm\scriptstyle.001$ </p> |
| <p> $0.321\scriptscriptstyle\pm\scriptstyle.002$ </p> |
| <p> $0.058\scriptscriptstyle\pm\scriptstyle.004$ </p> |
| <p> $\mathcal{SRE}$ </p> |
| <p> $\mathcal{SR}$ </p> |
| <p> $\mathbf{PP}(p_{i})=\frac{1}{Length(\overline{p^{e}_{i}\Phi(p^{e}_{i})})+dist^{% |
| M(X)}(center,\Phi(p^{e}_{i})},$ </p> |
| <p> $Crosswise$ </p> |
| <p> $Sb_{i}$ </p> |
| <p> $\mathbf{V}_{1},\mathbf{V}_{2},\mathbf{V}_{3},\mathbf{V}_{4}$ </p> |
| <p> $\mathbf{X}\subset\mathbb{R}^{2}$ </p> |
| <p> $p_{1},p_{2}\leftarrow$ </p> |
| <p> $M(\mathbf{X})$ </p> |
| <p> $E_{area}$ </p> |
| <p> $\mathbf{I}=\{I_{i}\},i=0,\dots,N_{I}$ </p> |
| <p> $\mathbf{A}^{c}=\{ac_{k}\}$ </p> |
| <p> $center=\operatorname*{arg\,max}_{m\in M(X)}\;CR(v_{i},v_{j})\;\mid v_{i},v_{j}% |
| \in\pi(m),$ </p> |
| <p> $\pi(z)=\{z\in\partial\mathbf{X}:\|z-x\|=D(\mathbf{X})(z)\}$ </p> |
| <p> $p^{\prime}(x^{\prime},y^{\prime})=\zeta(p(x,y)),$ </p> |
| <p> $\mathbf{K_{i}}$ </p> |
| <p> $p(x,y)\in a_{k}$ </p> |
| <p> $p_{triangle}$ </p> |
| <p> $D(\mathbf{X})(z)=\inf_{x\in\partial\mathbf{X}}\|z-x\|,$ </p> |
| <p> $4^{S-1}$ </p> |
| <p> $Sb_{i}^{*}$ </p> |
| <p> $M(\mathbf{X})=\{z\in\mathbf{X}:\lvert\pi(z)\rvert>1\}.$ </p> |
| <p> $P_{\mathbf{X}}$ </p> |
| <p> $x\in\pi(z)$ </p> |
| <p> $D(\mathbf{X}):\mathbb{R}^{2}\mapsto\mathbb{R}$ </p> |
| <p> $\mathbf{H}_{1},\mathbf{H}_{2},\mathbf{H}_{3},\mathbf{H}_{4}$ </p> |
| <p> $z\in\mathbb{R}^{2}$ </p> |
| <p> $\zeta(.)$ </p> |
| <p> $4^{1}\cdot 8/2$ </p> |
| <p> $Crosswise(z)$ </p> |
| <p> $\mathbf{D_{\mathbf{T}}}$ </p> |
| <p> $E_{area}=\sum_{i=1}^{S_{T}}Area(Sb_{i}^{*})$ </p> |
| <p> $\mathbf{\mathcal{O}}^{*}=\operatorname*{arg\,max}_{\mathbf{D_{i}},\mathbf{K_{i% |
| }}}\;E_{area},$ </p> |
| <p> $[\;\;]$ </p> |
| <p> $\mathbf{A}^{i}=\{a_{k}\},k=1,\dots,8$ </p> |
| <p> $\Phi\big{(}z\big{)}$ </p> |
| <p> $M_{o}=\dfrac{P_{o}}{P_{\mathbf{X}}},$ </p> |
| <p> $\tau_{p}=0.75$ </p> |
| <p> $Axial$ </p> |
| <p> $M_{n}=\dfrac{1}{N}\sum_{i}\|(L_{i}-L_{ci})\|,$ </p> |
| <p> $Sb^{*}$ </p> |
| <p> $Sb_{i}=[bx_{1},by_{1},bx_{2},by_{2}]$ </p> |
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