For a small cover over a polytope, its equivariant cobordism class is determined by the tangential representation set.

摘要多面体上的小覆盖的等变配边类是由它的切示集所决定的。

First, it is assumed that the polytope exists in the system matrix, input matrix and measure matrix of the stale space model.

首先，假定多胞型不确定参数存于状态空间模型的系统矩阵、输入矩阵和量测矩阵中。

For a small cover over a polytope, its equivariant cobordism class is determined by the tangential representation set.

摘要多面体上的小覆盖的等变配边类是由它的切表示集所决的。

First, it is assumed that the polytope exists in the system matrix, input matrix and measure matrix of the stale space model.

首，多胞型不确参数存于状态空间模型的系、输入和量测中。

For a small cover over a polytope, its equivariant cobordism class is determined by the tangential representation set.

摘要多面体上的小覆盖的等变配边类是由它的切表示集所决的。

First, it is assumed that the polytope exists in the system matrix, input matrix and measure matrix of the stale space model.

首，多胞型不确参数存于状态空间模型的系、输入和量测中。

For a small cover over a polytope, its equivariant cobordism class is determined by the tangential representation set.

面体上的小覆盖的等变配边类是由它的切表示集所决定的。

First, it is assumed that the polytope exists in the system matrix, input matrix and measure matrix of the stale space model.

首先，假定胞型不确定参数存于状态空间模型的系统矩阵、输入矩阵和量测矩阵中。

For a small cover over a polytope, its equivariant cobordism class is determined by the tangential representation set.

摘要多面体上盖等变配边类是它切表示集所决定。

First, it is assumed that the polytope exists in the system matrix, input matrix and measure matrix of the stale space model.

首先，假定多胞型不确定参数存于状态空间模型系统矩阵、输入矩阵和量测矩阵中。

For a small cover over a polytope, its equivariant cobordism class is determined by the tangential representation set.

摘要多面上的小覆盖的等变配边类是由它的切表示集所决定的。

First, it is assumed that the polytope exists in the system matrix, input matrix and measure matrix of the stale space model.

首先，假定多胞型不确定参数存于状态空间模型的系统矩阵、输入矩阵和量测矩阵中。

For a small cover over a polytope, its equivariant cobordism class is determined by the tangential representation set.

摘要多面体上的小覆盖的等变配边类是由它的切示集所决定的。

First, it is assumed that the polytope exists in the system matrix, input matrix and measure matrix of the stale space model.

首先，假定多胞型不确定参数存于状态空间模型的系统矩阵、输入矩阵和量测矩阵中。

For a small cover over a polytope, its equivariant cobordism class is determined by the tangential representation set.

摘要多面体上的小覆盖的等变配边类是由它的切表示集所决定的。

First, it is assumed that the polytope exists in the system matrix, input matrix and measure matrix of the stale space model.

首先，假定多胞型不确定空间模型的系统矩阵、输入矩阵和量测矩阵中。

For a small cover over a polytope, its equivariant cobordism class is determined by the tangential representation set.

摘要多面体的小覆盖的等变配边它的切表示集所决定的。

First, it is assumed that the polytope exists in the system matrix, input matrix and measure matrix of the stale space model.

首先，假定多胞型不确定参数存于状态空间模型的系统矩阵、输入矩阵和量测矩阵中。

For a small cover over a polytope, its equivariant cobordism class is determined by the tangential representation set.

摘要多面体的小覆盖的等变是由它的切表示集所决定的。

First, it is assumed that the polytope exists in the system matrix, input matrix and measure matrix of the stale space model.

首先，假定多胞型不确定参数存于状态空间模型的系统矩阵、输入矩阵和量测矩阵中。