According to simulation results from the maximum nodal displacement, average plastic strain and yielding degree of cross section of reticulated shell member, the dynamic response laws are proposed based on varying parameters, including height, position, length, material of the explosion-protection wall, rise-span ratio of reticulated shell and TNT explosive weights.
The result is a database that is a blend of cross section and time series, with an unknown degree of measurement error in either dimension.
By embedding the variation in CSR with deformation into the finite element (FE) simulation for the numerical control (NC) bending of Ti 3Al 2.5V seamless tubes, the predication accuracy for the thinning degree of wall thickness, the flattening degree of the cross-section, and the springback angle can all be improved.
Small crosses denote the hypocenters within 0.05 degrees from each cross section.
Curve radius, superelevation, deflection angle, degree of curvature, length of curve, and cross section are examples of variables that have been used in the regression equations to predict operating speeds on horizontal curves.
Symmetry of the cross section allows analysis of a thirty-degree subdomain, which contains five holes.
(ii) Upon isothermal heat treatment at 1100 °C for 80 h, an increase in Young's modulus and hardness occurred, to a greater degree in the bottom 20 μm of the cross section, and in the top surface, which was attributed to preferential sintering in these zones.
The following cross sections from the same specimen were then consequentially and systematically rotated according to the equation: ∠⃒n = 1st RN + (n – 1) × 30°, where ∠⃒n is an angle of the prosthesis line to the x-axis measured in degrees, n is a cross section number, and 1st RN is a random number in degrees defining the position of the first cross section relative to x-axis.
This process allows the creation of a series of deployable mast units, which are used to design the novel family of deployable prism mechanisms, each with one degree of freedom and an invariable cross section.
The non-circular shape of their cross sections requires the use of a rotational degree of freedom to describe their movement.
