Stack Exchange network consists of 183 Q&A communities including Stack Overflow, the largest, most trusted online community for developers to learn, share their knowledge, and build their careers.
Denote traction vector as $t_j$, stress tensor as $\sigma_{ij}$ and the normal vector of a surface as $n_i$. Then
$$t_j=n_i\sigma_{ij}$$
which is called Cauchy’s relationCauchy’s relation.
Denote traction vector as $t_j$, stress tensor as $\sigma_{ij}$ and the normal vector of a surface as $n_i$. Then
$$t_j=n_i\sigma_{ij}$$
which is called Cauchy’s relation.
Denote traction vector as $t_j$, stress tensor as $\sigma_{ij}$ and the normal vector of a surface as $n_i$. Then
$$t_j=n_i\sigma_{ij}$$
which is called Cauchy’s relation.
Denote traction vector as $t_j$, stress tensor as $\sigma_{ij}$ and the normal vector of a surface as $n_i$. Then
$$t_j=n_i\sigma{ij}$$$$t_j=n_i\sigma_{ij}$$
which is called Cauchy’s relation.
Denote traction vector as $t_j$, stress tensor as $\sigma_{ij}$ and the normal vector of a surface as $n_i$. Then
$$t_j=n_i\sigma{ij}$$
which is called Cauchy’s relation.
Denote traction vector as $t_j$, stress tensor as $\sigma_{ij}$ and the normal vector of a surface as $n_i$. Then
$$t_j=n_i\sigma_{ij}$$
which is called Cauchy’s relation.
Denote traction vector as $t_j$, stress tensor as $\sigma_{ij}$ and the normal vector of a surface as $n_i$. Then
$$t_j=n_i\sigma{ij}$$
which is called Cauchy’s relation.
