Design of ultrasonic elliptical vibration cutting system for tungsten heavy alloy
Received date: 01 Apr 2022
Accepted date: 07 Jun 2022
Published date: 15 Dec 2022
Copyright
Nanoscale surface roughness of tungsten heavy alloy components is required in the nuclear industry and precision instruments. In this study, a high-performance ultrasonic elliptical vibration cutting (UEVC) system is developed to solve the precision machining problem of tungsten heavy alloy. A new design method of stepped bending vibration horn based on Timoshenko’s theory is first proposed, and its design process is greatly simplified. The arrangement and working principle of piezoelectric transducers on the ultrasonic vibrator using the fifth resonant mode of bending are analyzed to realize the dual-bending vibration modes. A cutting tool is installed at the end of the ultrasonic vibration unit to output the ultrasonic elliptical vibration locus, which is verified by finite element method. The vibration unit can display different three-degree-of-freedom (3-DOF) UEVC characteristics by adjusting the corresponding position of the unit and workpiece. A dual-channel ultrasonic power supply is developed to excite the ultrasonic vibration unit, which makes the UEVC system present the resonant frequency of 41 kHz and the maximum amplitude of 14.2 μm. Different microtopography and surface roughness are obtained by the cutting experiments of tungsten heavy alloy hemispherical workpiece with the UEVC system, which validates the proposed design’s technical capability and provides optimization basis for further improving the machining quality of the curved surface components of tungsten heavy alloy.
Sen YIN , Yan BAO , Yanan PAN , Zhigang DONG , Zhuji JIN , Renke KANG . Design of ultrasonic elliptical vibration cutting system for tungsten heavy alloy[J]. Frontiers of Mechanical Engineering, 2022 , 17(4) : 59 . DOI: 10.1007/s11465-022-0715-1
Abbreviations | |
CC | Common cutting |
DOF | Degree-of-freedom |
FEM | Finite element method |
PID | Proportional–integral–derivative |
PZT | Piezoelectric transducer |
UEVC | Ultrasonic elliptical vibration cutting |
UEVTH | Ultrasonic elliptical vibration tool holder |
Variables | |
A | Sectional area of rod |
A1, A2 | Amplitude along the Z and X directions, respectively |
Ap | Sectional area of the PZT |
C1 | Static capacitance |
C2 | Dynamic capacitance |
d | Diameter |
D | Displacement |
E | Young’s modulus |
Eh | Young’s modulus of the horn |
Ep | Young’s modulus of the PZT |
f | Resonant frequency |
F | Shear force |
G | Shear modulus |
Gp | Shear modulus of the PZT |
K | Equivalent elastic modulus coefficient |
Ge | Effective shear modulus |
Geh | Effective shear modulus of the horn |
Gep | Effective shear modulus of PZT |
I | Moment of inertia |
l | Length of the uniform rod |
lp | Thickness of a single PZT |
lv | Length of the vibrator that should be shortened |
L1 | Dynamic inductance |
L0 | Inductive load |
M | Bending moment |
R1 | Dynamic resistance |
Ra | Surface roughness |
Ze | Equivalent impedance |
Angular frequency | |
ρ | Density |
ρh | Density of the horn |
ρp | Density of the PZT |
γ | Poisson’s ratio |
γh | Poisson’s ratio of the horn |
γp | Poisson’s ratio of the PZT |
∆φ | Phase difference between the dual-bending vibration |
αt | Angle between the vibrator axis and feed direction |
βt | Angle between A1 and feed direction |
ξ | Rotational angle |
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