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STEEL PIPE · FITTING · WELDING TECHNICAL STUDY

Stress Analysis in Tensile-Stress Internal Turning Forming of Pipe Fittings

Literature Overview

This paper by Niu Weizhong, published in the Journal of Xi'an Jiaotong University in 2013 (Vol. 47, No. 5, pp. 93-98), investigates the stress state and forming conditions of pipe fittings during tensile-stress internal turning. The research was supported by the Gansu Provincial Natural Science Foundation and the Gansu Provincial Graduate Supervisor Research Fund. The author employs the plastic deformation theory of axisymmetric metal thin shells to derive analytical relationships between fitting stress and key parameters, establishing critical forming conditions for wrinkle-free and geometrically accurate forming.

Core Technical Content

Theoretical Framework

The tensile-stress internal turning process involves the formation of a double-layer pipe fitting where the inner and outer layers are separated by a controlled gap, with an annular bottom connecting them. The process is fundamentally different from conventional external turning or flanging because it relies on tensile stresses rather than compressive stresses to drive material deformation.

The author derives analytical expressions based on the following assumptions and parameters:

Parameter Category Specific Parameters
Workpiece dimensions Initial pipe outer diameter, wall thickness, length
Material properties Yield strength, ultimate tensile strength, strain hardening exponent, Poisson's ratio
Die dimensions Inner die radius, outer die radius, forming depth
Process parameters Friction coefficient, forming force
Forming outputs Flange stress, bottom stress, turning force, deformation parameters

Critical Forming Conditions

The paper establishes three critical forming conditions:

  1. Inner wall forming condition: The inner layer of the pipe wall must undergo sufficient plastic deformation to achieve the desired turning geometry without excessive thinning.
  2. Annular bottom forming condition: The bottom section must form without excessive strain concentration that could lead to tearing or cracking.
  3. Wrinkle-free condition: The compressive stresses in the circumferential direction must remain below the critical buckling threshold to prevent wrinkling on the inner surface.

Process Limitations

A key finding of this research is that tensile-stress internal turning is applicable only to double-layer fittings where the spacing between inner and outer layers and the bottom hole diameter fall within a relatively narrow range. For a given material and initial pipe dimensions, the analytical expressions provided in the paper can be used to determine the feasible forming range.

Engineering Practice Integration

Application Scenarios

Tensile-stress internal turning is particularly relevant for manufacturing specialized pipe fittings used in high-pressure systems, such as those in oil and gas pipelines, nuclear power plants, and aerospace applications. These fittings often require precise internal geometries that cannot be achieved through conventional extrusion or forging methods.

Comparison with Conventional Methods

Forming Method Applicable Geometry Material Utilization Tooling Complexity Quality Level
Tensile-stress internal turning Double-layer fittings with controlled gap High Moderate High
Conventional internal turning Simple flanges and collars Moderate Low Moderate
Extrusion forming Elbows, tees, reducers High High High
Forging Complex butt-weld fittings Moderate Very high Very high

Quality Control Considerations

From a quality assurance perspective, the following inspection points are critical for tensile-stress internal turning:

Key Reflections and Study Insights

This paper is notable for its rigorous analytical approach to a specialized forming process. The derivation of closed-form expressions for stress and forming conditions provides engineers with a transparent and interpretable model, which is a significant advantage over purely numerical or data-driven approaches. However, the analytical model relies on simplifying assumptions such as axisymmetry and ideal plasticity, which may limit its accuracy for complex geometries or materials with pronounced strain rate sensitivity.

In practice, I have observed that the narrow applicability range of tensile-stress internal turning is both a limitation and an advantage. The limitation is that the process cannot be applied to all fitting geometries, requiring alternative methods for certain designs. The advantage is that within its applicable range, the process produces high-quality fittings with excellent dimensional accuracy and surface finish, which reduces the need for subsequent machining operations.

The wrinkle-free condition derived in the paper is particularly important from a quality perspective. Wrinkling is one of the most common defects in internal turning operations, and its occurrence often leads to complete rejection of the fitting. By providing analytical criteria for wrinkle prevention, the paper enables process engineers to set appropriate forming parameters before actual production, thereby reducing trial-and-error costs.

For engineers working on advanced pipe fitting manufacturing, I recommend combining the analytical framework presented in this paper with finite element simulation for more complex geometries. The analytical model can serve as a first-pass design tool, while finite element analysis can refine the predictions and identify potential problem areas that the simplified theory may overlook. Additionally, the process parameters identified in this paper should be validated through physical trials before full-scale production, particularly for new material grades or critical applications.

In conclusion, this paper provides a valuable analytical foundation for tensile-stress internal turning of pipe fittings, establishing clear forming conditions and process limitations that guide engineering practice. The transparent nature of the analytical approach makes it particularly suitable for integration into process design workflows and expert systems, complementing more complex numerical methods with interpretable design guidelines.