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ANSYS中plane183单元

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2021-02-08 08:29
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2021年2月8日发(作者:丑陋的英文)


PLANE183



2-D 8-Node or 6-Node Structural Solid



MP ME ST PR PRN DS <> <> PP EME MFS


Product Restrictions



PLANE183 Element Description


PLANE183 is a higher order 2-D, 8-node or 6-node element. PLANE183 has


quadratic displacement behavior and is well suited to modeling irregular


meshes (such as those produced by various CAD/CAM systems).


This element is defined by 8 nodes or 6 nodes having two degrees of freedom


at each node: translations in the nodal x and y directions. The element may be


used as a plane element (plane stress, plane strain and generalized plane strain)


or as an axisymmetric element. This element has plasticity, hyperelasticity,


creep, stress stiffening, large deflection, and large strain capabilities. It also has


mixed formulation capability for simulating deformations of nearly


incompressible elastoplastic materials, and fully incompressible hyperelastic


materials. Initial state is supported. Various printout options are also available.


See


PLANE183


in the


Mechanical APDL Theory Reference


for more details


about this element.


Figure 183.1: PLANE183 Geometry




PLANE183 Input Data


The geometry, node locations, and the coordinate system for this element are


shown in


Figure 183.1: PLANE183 Geometry


.


Although a degenerated triangular-shaped element may be formed by defining


the same node number for nodes K, L and O when KEYOPT(1) = 1, it is better


to use KEYOPT(1) = 1 for triangular shaped elements. In addition to the nodes,


the element input data includes a thickness (TK) (for the plane stress option


only) and the orthotropic material properties. Orthotropic material directions


correspond to the element coordinate directions. The element coordinate


system orientation is described in


Coordinate Systems


.


Element loads are described in


Nodal Loading


. Pressures may be input as


surface loads on the element faces as shown by the circled numbers


in


Figure 183.1: PLANE183 Geometry


. Positive pressures act into the element.


Temperatures may be input as element body loads at the nodes. The node I


temperature T(I) defaults to TUNIF. If all other temperatures are unspecified,


they default to T(I). If all corner node temperatures are specified, each midside


node temperature defaults to the average temperature of its adjacent corner


nodes. For any other input temperature pattern, unspecified temperatures


default to TUNIF.


The nodal forces, if any, should be input per unit of depth for a plane analysis


(except for KEYOPT(3) = 3 or KEYOPT(3) = 5) and on a full 360° basis for an


axisymmetric analysis.


As described in


Coordinate Systems


, you can use


ESYS


to orient the material


properties and strain/stress output. Use


ESYS


to choose output that follows


the material coordinate system or the global coordinate system. For the case of


hyperelastic materials, the output of stress and strain is always with respect to


the global Cartesian coordinate system rather than following the


material/element coordinate system.


KEYOPT(3) = 5 is used to enable generalized plane strain. For more


information about the generalized plane strain option, see


Generalized Plane


Strain


in the


Element Reference


.


KEYOPT(6) = 1 sets the element for using mixed formulation. For details on the


use of mixed formulation, see


Applications of Mixed u-P Formulations


in


the


Element Reference


.


You can apply an initial stress state to this element via


the


INISTATE


command. For more information, see


Initial State


in the


Basic


Analysis Guide


.


The effects of pressure load stiffness are automatically included for this


element. If an unsymmetric matrix is needed for pressure load stiffness effects,


use


NROPT


,UNSYM.


The next table summarizes the element input.


Element Input


gives a general


description of element input. For axisymmetric applications see


Harmonic


Axisymmetric Elements


.


PLANE183 Input Summary


Nodes



I, J, K, L, M, N, O, P when KEYOPT(1) = 0


I, J, K, L, M, N when KEYOPT(1) = 1)


Degrees of Freedom



UX, UY


Real Constants



None, if KEYOPT (3) = 0, 1, or 2


THK - Thickness if KEYOPT (3) = 3


Material Properties



TB


command: See


Element Support for Material Models


for this


element.


MP


command: EX, EY, EZ, PRXY, PRYZ, PRXZ (or NUXY, NUYZ, NUXZ),


ALPX, ALPY, ALPZ (or CTEX, CTEY, CTEZ


or


THSX, THSY, THSZ),


DENS, GXY, GYZ, GXZ, ALPD, BETD


Surface Loads



Pressures --



face 1 (J-I), face 2 (K-J), face 3 (L-K), face 4 (I-L) when KEYOPT(1) = 0


face 1 (J-I), face 2 (K-J), face 3 (I-K) when KEYOPT(1) = 1


Body Loads



Temperatures --



T(I), T(J), T(K), T(L), T(M), T(N), T(O), T(P) when KEYOPT(1) = 0


T(I), T(J), T(K), T(L), T(M), T(N) when KEYOPT(1) = 1


Body force densities --



The element values in the global X and Y directions.


Special Features



Birth and death


Element technology autoselect


Initial state


Large deflection


Large strain


Linear perturbation


Material force evaluation


Nonlinear stabilization


Rezoning


KEYOPT(1)



Stress stiffening


Element shape:


0 --



8-node quadrilateral


1 --



6-node triangle


KEYOPT(3)



Element behavior:


0 --



Plane stress


1 --



Axisymmetric


2 --



Plane strain (Z strain = 0.0)


3 --



Plane stress with thickness (TK) real constant input


5 --



Generalized plane strain


KEYOPT(6)



Element formulation:


0 --



Use pure displacement formulation (default)


1 --



Use mixed u-P formulation (not valid with plane stress)


PLANE183 Output Data


The solution output associated with the element is in two forms:


?



?



Nodal displacements included in the overall nodal solution


Additional element output as shown


in


Table 183.1: PLANE183 Element Output Definitions


.


Several items are illustrated in


Figure 183.2: PLANE183 Stress Output


.


The element stress directions are parallel to the element coordinate system. A


general description of solution output is given in


Solution Output


. See the


Basic


Analysis Guide


for ways to view results.

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