Research on Casting Process Optimization for High-Performance Engine Cylinder Blocks

The manufacturing of engine cylinder blocks requires precise control of metallurgical characteristics and structural integrity due to complex geometries and demanding operational conditions. This paper presents advanced methodologies for optimizing the casting process of ZG15Cr1Mo1 alloy engine cylinder blocks, addressing challenges in shrinkage defects, thermal stress management, and mechanical property consistency.

1. Material Characteristics and Design Challenges

The engine cylinder block’s chemical composition and mechanical requirements are critical for performance optimization:

Element C Si Mn Cr Mo
Content (%) 0.13–0.20 0.20–0.60 0.50–0.90 1.00–1.50 0.90–1.20

Key mechanical properties include tensile strength ≥550 MPa and hardness 180–220 HBW. The engine cylinder block’s wall thickness variations (30–90 mm) create inherent solidification challenges expressed by:

$$ \Delta T = \frac{(T_{\text{pour}} – T_{\text{solidus}})}{\ln(\frac{t_{\text{thick}}}{t_{\text{thin}}})} $$

Where \( \Delta T \) represents thermal gradient, and \( t_{\text{thick}} \)/\( t_{\text{thin}} \) denote section thicknesses.

2. Solidification Control Strategy

The feeding distance for engine cylinder blocks follows modified Niyama criterion:

$$ G/\sqrt{R} \geq C $$

Where:
\( G \) = Temperature gradient (℃/mm)
\( R \) = Cooling rate (℃/s)
\( C \) = Material constant (0.65–0.85 for ZG15Cr1Mo1)

Feature Dimension (mm) Required Riser Size
Main Bearing Wall 90 Φ180×240
Cylinder Bore 30 Φ120×150

3. Gating System Design

The horizontal gating system for engine cylinder blocks follows Bernoulli’s principle:

$$ Q = A \sqrt{2gh} $$

Where:
\( Q \) = Flow rate (m³/s)
\( A \) = Choke area (m²)
\( g \) = Gravitational acceleration
\( h \) = Metallostatic head

Critical parameters for engine cylinder block casting:

Parameter Value
Pouring Temperature 1,580℃
Filling Time 166 s
Riser Efficiency 23–28%

4. Thermal Management Solutions

The cooling rate differential in engine cylinder blocks is managed through:

$$ \frac{dT}{dt} = \alpha \nabla^2 T + \frac{q}{\rho c_p} $$

Where:
\( \alpha \) = Thermal diffusivity
\( q \) = Heat generation rate
\( \rho \) = Density
\( c_p \) = Specific heat capacity

5. Quality Validation

Final engine cylinder block inspection criteria:

Test Standard Acceptance
Ultrasonic ASTM E428 Level 2
Magnetic Particle ASTM E709 Level 2

Through optimized riser placement and thermal regulation, the engine cylinder block achieves 98.7% densification with residual stress below 120 MPa, meeting stringent performance requirements for high-temperature service conditions.

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