PARKER HYDRAULIC CYLINDER Bore (Cylinder Diameter): 125 mm Stroke (Extension Length): 300 mm 

Parker Max 350 Hydraulic Cylinder

1. General Description

The Parker Max 350 hydraulic cylinder is a highly reliable component designed for applications requiring excellent performance and resistance to high pressures. Parker Hannifin is known for producing high-quality hydraulic cylinders, and this model is no exception, offering durability and precision.

2. Materials and Construction

• Tubing : Made of high-strength steel (usually carbon steel or stainless steel) to ensure strength and resistance to high pressures.
• Stem : Stainless steel or steel treated to improve resistance to corrosion and wear.
• Seals : Elastomeric materials such as nitrile, fluorocarbons or polyurethane, designed to withstand extreme temperatures and aggressive hydraulic fluids.
• Heads and Flanges : Cast or machined steel to offer stability and support, treated to ensure long life.

3. Measurements and Dimensions

• Bore (Cylinder Diameter) : 125 mm
• Stroke (Extension Length) : 300 mm
• External Dimensions : External dimensions vary depending on cylinder specifications, but the typical configuration would include the external diameter of the cylinder and the dimensions of the cylinder heads and flanges.

4. Mechanical Characteristics

• Maximum Working Pressure : 350 bar (35 MPa)

• Thrust Force : F=A×PF = A \times P $F$ $=$ $A$ $\times$ $P$ Where:

  • FF $F$ is the force (Newton)
  • AA $A$ is the area of ​​the cylinder (m²)
  • PP $P$ is the pressure (Pa)

  Area calculation: A=π×(D2)2A = \pi \times \left(\frac{D}{2}\right)^2 $A$ $=$ $\pi$ $\times$ $($ 2 D ​) 2 For a 125 mm bore : A=π×(0.1252)2≈0.0123 m2A = \pi \times \left(\frac{0.125}{2}\right)^2 \approx 0.0123 \, m^2 $A$ $=$ $\pi$ $\times$ $($ 2 0.125 ​) 2 $\approx$ $0.0123$ $m$ 2

  Force calculation: F=0.0123 m2×35000000 Pa=430,500 NF = 0.0123 \, m^2 \times 35000000 \, Pa = 430,500 \, N $F$ $=$ $0.0123$ $m$ 2 $\times$ $35000000$ $P$ $a$ $=$ $430$ $,$ $500$ $N$

• Extension/Retraction Speed : Variable based on fluid flow rate and cylinder configuration.

5. Sectors of Use

• Manufacturing Industry : Used in machine tools, presses and automation systems.
• Energy and Oil Sector : Suitable for drilling and handling applications.
• Construction sector : Used in construction and material handling equipment.
• Automation sector : For actuators and industrial control systems.

6. Advantages of Purchasing in Stock

• Immediate Availability : Allows you to reduce waiting times and improve operational efficiency.
• Competitive Prices : Buying in stock often allows you to obtain more favorable economic conditions compared to special orders.
• Lower Risk of Interruptions : Ensures operational continuity without delays due to lack of components.

7. Brand and Manufacturer

Parker Hannifin Corporation is a leading company in motion and control components and systems. Founded in 1917, Parker is known for the innovation, reliability and quality of its products. Their expertise in the design and manufacturing of hydraulic cylinders ensures high-performance solutions suitable for a wide range of industrial applications.

8. Calculation of Power at Different Pressures

The power required for the operation of the cylinder can be calculated with the formula: P=F×vP = F \times v $P$ $=$ $F$ $\times$ $v$ where:

• PP $P$ is the power (Watts)
• FF $F$ is the force (Newton)
• vv $v$ is the cylinder speed (m/s)

Assuming an extension velocity of 0.1 m/s: P=430,500 N×0.1 m/s=43,050 WP = 430,500 \, N \times 0.1 \, m/s = 43,050 \, W $P$ $=$ $430$ $,$ $500$ $N$ $\times$ $0.1$ $m$ $/$ $s$ $=$ $\mathrm{43,050}$ $W$ $($ approximately 43 kW $)$

Conclusion

The Parker Max 350 hydraulic cylinder is a high quality component that offers superior performance and durability in demanding industrial environments. Its rugged construction and high specification make it an ideal choice for applications requiring high reliability and durability. Purchasing it ready for delivery from stock offers significant advantages in terms of availability and costs, ensuring greater operational efficiency.