| $ {D_1} $ |
$ \iint { - {S_y}{\sigma _0}{\text{d}}x{\text{d}}y} $ |
| $ {A_{14}} $ |
$ \iint {{S_x}}{\sigma _0}{\text{d}}x{\text{d}}y $ |
| $ {A_{31}} $ |
$ \iint {{\sigma _0}(x + }S \cdot {S_x}){\text{d}}x{\text{d}}y $ |
| $ {D_2} $ |
$ \iint { - {S_y}{\sigma _0}x{\text{d}}x{\text{d}}y} $ |
$ {A'_{14}} $ |
$ \iint { - (c + {\sigma _0}\tan \varphi )\frac{\mathit{\Delta }}{{{\mathit{\Delta } '}}}}{\text{d}}x{\text{d}}y $ |
$ {A'_{31}} $ |
$ \iint {(x{S_x} - S)\frac{\mathit{\Delta }}{{{\mathit{\Delta } '}}}\tan \varphi {\sigma _0}}{\text{d}}x{\text{d}}y $ |
| $ {D_3} $ |
$ \iint { - {S_y}{\sigma _0}y{\text{d}}x{\text{d}}y} $ |
$ {A_{21}} $ |
$ \iint {{\sigma _0}{\text{d}}x{\text{d}}y} $ |
$ {A_{32}} $ |
$ \iint {{\sigma _0}(x + }S \cdot {S_x})x{\text{d}}x{\text{d}}y $ |
| $ {D_4} $ |
$ \iint {{S_y}{\sigma _0}{\text{d}}x{\text{d}}y} $ |
$ {A'_{21}} $ |
$ \iint {{S_x}\frac{\mathit{\Delta }}{{{\mathit{\Delta } '}}}\tan \varphi }{\sigma _0}{\text{d}}x{\text{d}}y $ |
$ {A'_{32}} $ |
$ \iint {(x{S_x} - S)\frac{\mathit{\Delta }}{{{\mathit{\Delta } '}}}\tan \varphi {\sigma _0}}x{\text{d}}x{\text{d}}y $ |
| $ {A_{11}} $ |
$ \iint { - {S_x}}{\sigma _0}{\text{d}}x{\text{d}}y $ |
$ {A_{22}} $ |
$ \iint {{\sigma _0}x{\text{d}}x{\text{d}}y} $ |
$ {A_{33}} $ |
$ \iint {{\sigma _0}(x + }S \cdot {S_x})y{\text{d}}x{\text{d}}y $ |
| $ {A'_{11}} $ |
$ \iint {\frac{\mathit{\Delta }}{{{\mathit{\Delta } '}}}\tan \varphi }{\sigma _0}{\text{d}}x{\text{d}}y $ |
$ {A'_{22}} $ |
$ \iint {{S_x}\frac{\mathit{\Delta }}{{{\mathit{\Delta } '}}}\tan \varphi }{\sigma _0}x{\text{d}}x{\text{d}}y $ |
$ {A'_{33}} $ |
$ \iint {(x{S_x} - S)\frac{\mathit{\Delta }}{{{\mathit{\Delta } '}}}\tan \varphi {\sigma _0}}y{\text{d}}x{\text{d}}y $ |
| $ {A_{12}} $ |
$ \iint { - {S_x}}{\sigma _0}x{\text{d}}x{\text{d}}y $ |
$ {A_{23}} $ |
$ \iint {{\sigma _0}y{\text{d}}x{\text{d}}y} $ |
$ {A_{34}} $ |
$ M - \iint {{\sigma _0}(x + }S \cdot {S_x}){\text{d}}x{\text{d}}y $ |
| $ {A'_{12}} $ |
$ \iint {\frac{\mathit{\Delta }}{{{\mathit{\Delta } '}}}\tan \varphi }{\sigma _0}x{\text{d}}x{\text{d}}y $ |
$ {A'_{23}} $ |
$ \iint {{S_x}\frac{\mathit{\Delta }}{{{\mathit{\Delta } '}}}\tan \varphi }{\sigma _0}y{\text{d}}x{\text{d}}y $ |
$ {A'_{34}} $ |
$ \iint { - (c + {\sigma _0}\tan \varphi )(x{S_x} - S)\frac{\mathit{\Delta }}{{{\mathit{\Delta } '}}}}{\text{d}}x{\text{d}}y $ |
| $ {A_{13}} $ |
$ \iint { - {S_x}}{\sigma _0}y{\text{d}}x{\text{d}}y $ |
$ {A_{24}} $ |
$ W - \iint {{\sigma _0}{\text{d}}x{\text{d}}y} $ |
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| $ {A'_{13}} $ |
$ \iint {\frac{\mathit{\Delta }}{{{\mathit{\Delta } '}}}\tan \varphi }{\sigma _0}y{\text{d}}x{\text{d}}y $ |
$ {A'_{24}} $ |
$ \iint { - (c + {\sigma _0}\tan \varphi ){S_x}\frac{\mathit{\Delta }}{{{\mathit{\Delta } '}}}}{\text{d}}x{\text{d}}y $ |
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