fix(sec2,sec3,sec6): 时间模板行向量去掉 & 改纯逗号
bmatrix 单行行向量原同时用逗号和 &,渲染出冗余列距。&(列分隔)与逗号 (列表分隔)不并存,单行列表式向量保留逗号、删去 &。三处均为同一时间 模板 q=[s(0)e^…,…,s(T-1)e^…]^T。
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@@ -22,9 +22,9 @@
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\mathbf q_k(\nu_k)
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\triangleq
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\begin{bmatrix}
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s_k(0)e^{j\nu_k\cdot0}, &
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s_k(1)e^{j\nu_k\cdot1}, &
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\cdots, &
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s_k(0)e^{j\nu_k\cdot0},
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s_k(1)e^{j\nu_k\cdot1},
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\cdots,
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s_k(T-1)e^{j\nu_k(T-1)}
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\end{bmatrix}^\Tran
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\in\mathbb C^{T\times1}.
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@@ -177,9 +177,9 @@
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\mathbf q_\ell(\boldsymbol\xi,\nu_{\mathrm{ref}})
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\triangleq
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\begin{bmatrix}
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s(0)e^{j\nu_\ell\cdot 0}, &
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s(1)e^{j\nu_\ell\cdot 1}, &
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\cdots, &
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s(0)e^{j\nu_\ell\cdot 0},
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s(1)e^{j\nu_\ell\cdot 1},
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\cdots,
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s(T-1)e^{j\nu_\ell(T-1)}
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\end{bmatrix}^\Tran
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\in\mathbb C^{T\times 1},
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@@ -71,8 +71,8 @@ $\chi_\ell$ 为第 $\ell$ 颗卫星在参考时刻的\emph{公共相位},由
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\mathbf q^{\mathrm{cp}}_{\ell,p}
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\triangleq
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\begin{bmatrix}
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s_p(0)e^{j\phi^{\mathrm{cp}}_{\ell,p}(0)}, &
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\cdots, &
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s_p(0)e^{j\phi^{\mathrm{cp}}_{\ell,p}(0)},
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\cdots,
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s_p(T-1)e^{j\phi^{\mathrm{cp}}_{\ell,p}(T-1)}
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\end{bmatrix}^\Tran,
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\qquad
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