The cantilever beam shown in the figure is subjected to a distributed shear stress oon the upper face. The following Airy stress function is proposed for this problem Determine the constants c and fi...
The cantilever beam shown in the figure is subjected to a distributed shear stress oon the upper face. The following Airy stress function is proposed for this problem Determine the constants c and find the stress distribution in the beam. Use resultant force boundary conditions at the ends. (Answer: C1-ToC/12/, С2-Tp/201.c3- -to/24cl,...) TOXI Suggested process is as follows: (a) Write out the boundary conditions using St. Venant's principle for the semi-inverse (b) Write the stress field corresponding to the Airy stress function give (leave in terms of (c) Determine the constants based on the boundary conditions and the fact that ф must be method (pointwise stresses/tractions on top and bottom, resultant integrals on right/left constants c biharmonic V 0. You can use Matlab or any other equation solving technique. The intent is to write the equations that lead to the solution (that will get you most partial credit
The cantilever beam shown in the figure is subjected to a distributed shear stress oon the upper face. The following Airy stress function is proposed for this problem Determine the constants c and find the stress distribution in the beam. Use resultant force boundary conditions at the ends. (Answer: C1-ToC/12/, С2-Tp/201.c3- -to/24cl,...) TOXI Suggested process is as follows: (a) Write out the boundary conditions using St. Venant's principle for the semi-inverse (b) Write the stress field corresponding to the Airy stress function give (leave in terms of (c) Determine the constants based on the boundary conditions and the fact that ф must be method (pointwise stresses/tractions on top and bottom, resultant integrals on right/left constants c biharmonic V 0. You can use Matlab or any other equation solving technique. The intent is to write the equations that lead to the solution (that will get you most partial credit