Evaluate the B^e matrix and find the strain for the above displacement field. Pl

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Evaluate the B^e matrix and find the strain for the above displacement field. Plot the displacement u(x) and strain epsilon(x). Find the strain field when the nodal displacements are d^eT = [1 1 1 1]Why is this expected? Consider a five-node element in one dimension. The element length is 4, with node 1 at x = 2, and the remaining nodes are equally spaced along the x-axis. Construct the shape functions for the element. The temperatures at the nodes are given by T_1 =3 degree C, T_2 = 1 degree C, T_3 = 0 degree C, T_4 = -1 degree C, T_5 = 2 degree C Find the temperature field at x = 3.5 using shape functions constructed in (a). Derive the shape functions for a two-node one-dimensional element which is C^1 continuous. Note that the shape functions derived in Chapter 4 are C^0 continuous. To enforce C^1 continuity, it is necessary to enforce continuity of displacements and their derivatives. Start by considering a complete cubic approximation and derive four shape function

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may be this question doed not belongs to physics board kindly post the question in the earth science board

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