Modeling Welded. ANSYS e-learning. June CAE Associates

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Modeling Welded Connections ANSYS e-learning Peter Barrett June 2013 2013 CAE Associates

Outline The importance of weld stress prediction. Weld geometry and terminology. Failure due to fatigue. Methods for calculating weld stresses and how to use them Nominal stress method. Structural hot spot stress method. Effective notch stress method. Stress intensity at a crack tip. 2

The Importance of Weld Stress Prediction Key features of welds: Sharp section changes. Local discontinuities. High tensile residual stresses. Crack initiation sites. Material properties vary over weld cross section. Geometry of weld cannot be modeled in detail. Consequences: Relatively low fatigue strength. Dominated by fatigue crack growth. Fatigue life not increased by use of higher strength material. 30 Mpa 3

Weld Geometry and Terminology Weld joints. Weld joints are characterized by the geometry of the mating parts. Five basic weld joint types: Weld types. The most common types of welds are fillet or groove. Welds can be classified as complete or incomplete (partial) joint penetrated. 4

Weld Geometry and Terminology Weld features. Face: Toe: The exposed surface of the weld. The point or line where the face meets the parent material. Root: The point in the weld joint where the weld metal ends. Weld throat: The minimum i distance from the root to the face of the weld. It is the minimum load bearing section and considered the effective area. Weld throat Toes Root Face 5

Fatigue Failure in Welds The primary failure mechanism in welds is fatigue. Fatigue is failure from cyclic loading. The underlying mechanism in fatigue is the propagation of cracks. Cracks are present from the welding process. Weld Life prediction due to fatigue is most often performed using two approaches both of which are available using ANSYS and NCODE: S-N data. Compare stress range to experimental life data (cycles to failure). Linear elastic fracture mechanics. Calculate l stress intensity it factor range at tip of existing initial iti crack and use to predict crack growth. 6

Fatigue Failure in Welds Crack initiation in welds caused by: Stress concentrations at weld toes and root. Geometric and metallurgical discontinuities. Weld defects: Lack of fusion (cold lap): Too little heat input or too rapid traverse of the torch. Incomplete penetration: Too little heat input or too rapid traverse of the torch. Undercutting: Thickness reduced at the toe. Porosity: Trapped gas. Inclusions: Trapped slag. Small effective throat thickness. Solidification cracking. 7

Methods for Calculating Stress in Welds There are four methods generally used for calculated stress in welds: 1. Nominal stress method. 2. Structural hot spot stress method. 3. Effective notch stress method. 4. Stress intensity at a crack tip. The method used in assessing welded structure life depends on: The nature of the problem. If the method is valid for approval of a particular component. If the welded design is catalogued in a welding standard. If a conservative approach is acceptable. The ability to create detailed finite element analyses of local weld regions. 8

Nominal Stress Method Nominal stress method. Classical analysis or hand calculation approach. Stress calculated as section loads divided by net sections and bending moments divided by section moduli. The focus of most welding standards. Fillet welds and partial penetration groove welds are evaluated in terms of throat shear the load transferred by the weld divided by the weld throat. Considered a conservative approach. Life prediction found using S-N fatigue data. 9

Structural Hot Spot Stress Method Structural hot spot stress method. It accounts for stress concentration effects, ignores the local notch effect of the weld toe. Hot spot stress found by extrapolating stress from adjacent region to weld toe from FE analysis. Various methods for extrapolating, such as along surface or through thickness. S-N fatigue data based on hot spot stress range exists for some weld designs. 10

Recognizing and Handling Singularities The stress level at any re-entrant corner, such as can occur at the toe of a weld with no fillet radius, is theoretically infinite. The stress will converge to infinity with mesh refinement. Any assessment based on direct use of stresses at these locations is unsound. If FE model contains re-entrant corners: Use nominal stress method, or Extrapolate stress field to this location: hot spot approach. If fillet radii are used (effective notch method): There is no singularity. The radius will create a stress concentration, which results in a converged stress that can be used in life prediction calculations. 11

Effective Notch Stress Method Effective notch stress method: The effective notch stress is the stress at the weld toe radius obtained assuming linear elastic response. To take into account variations in the weld shape, the real weld contour is replaced by an effective notch root radius of 1 mm. For thin structures (under 5 mm), a fictitious notch radius of 0.05 mm is recommended. S-N curves exist that t contain the notch stress range vs. cycles to failure. The value of 225 refers to a 5% failure probability at 2 million cycles with 225 Mpa notch stress 12

2D and 3D Weldment Models The solid model approach provides a more realistic representation of the weld region. Typically, the weld region is included in the model. If weld is not modeled, the same issues as shell modeling arise. Common procedure: Create global model without welded detail shell elements. Create submodel with welded detail solid elements. 13

2D and 3D Weldment Models 2D and 3D models can be used in all four weld stress methods: Nominal stress can be found from far-field stresses. If sharp discontinuities modeled at weld toes, hot spot stress can be evaluated. If fillet radii are used at weld toes, effective notch stress is found. If a weld defect is modeled, K I can be evaluated. The mesh density must be fine enough to predict accurate stresses. 14

Stress Intensity at a Crack Tip Stress intensity at a crack tip: Models a known crack size and location. Requires a fine mesh near the crack tip. Calculates stress intensity at the crack tip. The stress is singular (tending to infinity) at the crack tip, thus the stress intensity factor, K I, is required. K I is a function of crack geometry and loading. Methods of calculating stress intensity: Special crack tip elements used with ANSYS KCALC command to determine K I. J-integral formulation. Direct extrapolation method. Analysis is repeated by extending crack perpendicular to the 1 st principal stress a small distance and recalculating K I. Requires changing the local l geometry and mesh a significant effort. yy K I 3 cos 1 sin sin 2 r 2 2 2 15

Comparison of Stress Techniques An illustration of the comparison of the different stress calculation techniques: Stress 4. Singular stress at crack tip (used to calculate K I ) 3. Effective notch stress Structural stress 2. Hot spot stress 1. Nominal stress Distance from weld toe 16

Comparison of Stress Techniques An illustration of the comparison of the different stress calculation techniques: Our Example: Est. Nominal Stress = 45 MPA Est. Hot spot Stress = 171 MPA Effective notch stress = 246 MPA 17

Stress Techniques vs. S-N Data Stress Effective notch stress Nominal stress FAT 36 Nominal stress Distance from weld Effective notch stress FAT 225 toe 18