Difference between revisions of "Muhammad Ikhsan Rahadian"

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== '''Biodata''' ==
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== '''Introduction''' ==
  
  
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In this class, our goal is to improve and optimize the pressurized hydrogen tank's design to withstand an 8-bar pressure and hold 1 liter of hydrogen.
 
In this class, our goal is to improve and optimize the pressurized hydrogen tank's design to withstand an 8-bar pressure and hold 1 liter of hydrogen.
  
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== Hydrogen Tank ==
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== Pressurized Hydrogen ==
  
 
Pressurized hydrogen refers to hydrogen gas that is stored or transported at high pressures. Hydrogen is naturally a gas at standard temperature and pressure (STP), which is defined as 0 degrees Celsius (32 degrees Fahrenheit) and 1 atmosphere of pressure. However, when hydrogen is subjected to higher pressures, it becomes compressed and occupies a smaller volume.
 
Pressurized hydrogen refers to hydrogen gas that is stored or transported at high pressures. Hydrogen is naturally a gas at standard temperature and pressure (STP), which is defined as 0 degrees Celsius (32 degrees Fahrenheit) and 1 atmosphere of pressure. However, when hydrogen is subjected to higher pressures, it becomes compressed and occupies a smaller volume.
  
 
Pressurized hydrogen is typically stored in specially designed containers, such as high-pressure cylinders or tanks, that can withstand the increased internal pressure. These containers are constructed using materials that can handle high pressures. The hydrogen gas is compressed into these containers, allowing for a greater quantity of hydrogen to be stored in a smaller space.
 
Pressurized hydrogen is typically stored in specially designed containers, such as high-pressure cylinders or tanks, that can withstand the increased internal pressure. These containers are constructed using materials that can handle high pressures. The hydrogen gas is compressed into these containers, allowing for a greater quantity of hydrogen to be stored in a smaller space.
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== The Material of Hydrogen Tank ==
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Stainless steel 304, also known as UNS S30400, is a commonly used austenitic stainless steel alloy. It is part of the 300 series stainless steels, which are known for their excellent corrosion resistance, durability, and versatility. I choose this material because of several factors, such as Corrosion Resistance; strength and durability: it has good mechanical properties, including high tensile strength and yield strength; Formability and Weldability; and Temperature Resistance.
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[[File:Tabel_ikhsan.png|500px]]
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== Hydrogen tank Constrain ==
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My concern for optimizing the design of the tank is the design, material, and cost of the tank. I choose a cylindrical shape because it can spread the pressure evenly and can hold plenty. Also, I want the tank to be space-saving, so it is cheap to produce but still hold 8 bar pressure.
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The coding of the geometry of the tank
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<syntaxhighlight lang="XML">
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import math
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def minimize_surface_area(volume):
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    # Initialize variables for minimum surface area and corresponding dimensions
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    min_surface_area = float('inf')
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    best_dimensions = ()
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    # Iterate through possible dimensions to find the minimum surface area
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    for radius in range(1, int(math.sqrt(volume / math.pi)) + 1):
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        height = volume / (math.pi * radius**2)
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        surface_area = 2 * math.pi * radius * (radius + height)
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        # Update minimum surface area and corresponding dimensions if a smaller area is found
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        if surface_area < min_surface_area:
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            min_surface_area = surface_area
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            best_dimensions = (radius, height)
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    return min_surface_area, best_dimensions
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# Given a minimum volume of 1 liter (1000 cm^3)
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minimum_volume = 1000
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# Calculate the minimum surface area and corresponding dimensions
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min_surface_area, dimensions = minimize_surface_area(minimum_volume)
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radius, height = dimensions
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# Print the results
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print("Minimum Surface Area:", min_surface_area, "cm^2")
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print("Optimal dimensions for minimum surface area:")
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print("Radius:", radius, "cm")
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print("Height:", height, "cm")
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</syntaxhighlight>
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Result
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<syntaxhighlight lang="XML">
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Minimum Surface Area: 557.0796326794897 cm^2
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Optimal dimensions for minimum surface area:
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Radius: 5 cm
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Height: 12.732395447351626 cm
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</syntaxhighlight>
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The hoop stress
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<syntaxhighlight lang="XML">
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def calculate_hoop_stress(radius, height, pressure):
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    # Calculate the hoop stress on the cylinder
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    hoop_stress = 2 * pressure * radius / (radius + height)
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    return hoop_stress
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# Given the radius and height of the cylindrical shape
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radius = 5  # cm
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height = 12.732395447351626  # cm
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# Given the pressure
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pressure = 8  # bar
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# Convert pressure to pascal (Pa)
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pressure_pa = pressure * 1e5
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# Calculate the hoop stress
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hoop_stress = calculate_hoop_stress(radius, height, pressure_pa)
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# Print the hoop stress
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print("Hoop Stress:", hoop_stress, "Pa")
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</syntaxhighlight>
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Result
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<syntaxhighlight lang="XML">
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Hoop Stress: 451151.68019754585 Pa
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</syntaxhighlight>
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The Thickness of the Stainless steel 304 plate
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<syntaxhighlight lang="XML">
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def calculate_thickness(radius, pressure, yield_strength, safety_factor):
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    # Calculate the required thickness based on the pressure, radius, yield strength, and safety factor
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    thickness = (pressure * radius) / (2 * yield_strength * safety_factor)
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    return thickness
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# Given the radius of the cylindrical structure
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radius = 5  # cm
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# Given the internal pressure in bars
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pressure = 8  # bar
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# Given the yield strength of stainless steel 304 in pascal (Pa)
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yield_strength = 275e6  # Pa
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# Given the safety factor for the design
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safety_factor = 1.5
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# Convert pressure to pascal (Pa)
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pressure_pa = pressure * 1e5
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# Calculate the thickness
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thickness = calculate_thickness(radius, pressure_pa, yield_strength, safety_factor)
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# Print the thickness
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print("Thickness:", thickness, "m")
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</syntaxhighlight>
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Result
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<syntaxhighlight lang="XML">
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Thickness: 0.0048484848484848485 m
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</syntaxhighlight>
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== Hydrogen tank Cost ==
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After the thickness value is obtained, around 4,8 mm and the surface area is 557 cm^2, we can calculate the cost of this tank. On the marketplace, the price of stainless steel 304 with a thickness of 5 mm and area of 10 x 10 cm is Rp.133.000. From that, the cost of this tank is Rp.185.202. It is just the material cost, but if we calculate the other costs such as welding, designing, and labor cost, the price will be higher.
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== Conclusion ==
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A pressurized hydrogen tank is a specialized container designed to store hydrogen gas at high pressures. The material used is stainless steel 304, due to its high tensile strength and yield strength, good mechanical properties, and availability. After the calculation is done, the surface area of the tank is 557,0796326794897 cm^2 with a radius of 5 cm and height of 12,732395447351626 cm, and thickness is 4,8 mm. The cost of this tank is Rp.185.202

Latest revision as of 13:57, 6 June 2023

Introduction

Assalamualaikum. Wr. Wb Selamat pagi, siang, sore, malam. Hello, my name is Ikhsan, currently studying Mechanical Engineering at The University of Indonesia. This blog was made for Numerical Method KKI that I took this semester with Pak DAI as the lecturer.

Foto ts.jpeg

Name: Muhammad Ikhsan Rahadian

Date of Birth: Agustus 2nd, 2002

NPM: 2106656882

Major: Mechanical Engineering

E-mail: ikhsan.sony2@gmail.com

Case Study of Hydrogen Storage Optimization

A pressurized hydrogen tank is a specialized container designed to store hydrogen gas at high pressures. These tanks are essential for the safe storage and transport of hydrogen, which is a highly flammable and low-density gas. Pressurizing hydrogen increases its energy density and allows for more efficient storage and utilization in various applications. Usually, materials that can withstand high pressures are used to build pressurized hydrogen tanks. These materials offer the strength and durability needed to hold the hydrogen gas under high pressure. Pressurized hydrogen tanks are used in various industries and applications such as fuel cell vehicles, energy storage, and industrial process. In this class, our goal is to improve and optimize the pressurized hydrogen tank's design to withstand an 8-bar pressure and hold 1 liter of hydrogen.

Pressurized Hydrogen

Pressurized hydrogen refers to hydrogen gas that is stored or transported at high pressures. Hydrogen is naturally a gas at standard temperature and pressure (STP), which is defined as 0 degrees Celsius (32 degrees Fahrenheit) and 1 atmosphere of pressure. However, when hydrogen is subjected to higher pressures, it becomes compressed and occupies a smaller volume.

Pressurized hydrogen is typically stored in specially designed containers, such as high-pressure cylinders or tanks, that can withstand the increased internal pressure. These containers are constructed using materials that can handle high pressures. The hydrogen gas is compressed into these containers, allowing for a greater quantity of hydrogen to be stored in a smaller space.

The Material of Hydrogen Tank

Stainless steel 304, also known as UNS S30400, is a commonly used austenitic stainless steel alloy. It is part of the 300 series stainless steels, which are known for their excellent corrosion resistance, durability, and versatility. I choose this material because of several factors, such as Corrosion Resistance; strength and durability: it has good mechanical properties, including high tensile strength and yield strength; Formability and Weldability; and Temperature Resistance.

Tabel ikhsan.png

Hydrogen tank Constrain

My concern for optimizing the design of the tank is the design, material, and cost of the tank. I choose a cylindrical shape because it can spread the pressure evenly and can hold plenty. Also, I want the tank to be space-saving, so it is cheap to produce but still hold 8 bar pressure.

The coding of the geometry of the tank 

import math

def minimize_surface_area(volume):
    # Initialize variables for minimum surface area and corresponding dimensions
    min_surface_area = float('inf')
    best_dimensions = ()

    # Iterate through possible dimensions to find the minimum surface area
    for radius in range(1, int(math.sqrt(volume / math.pi)) + 1):
        height = volume / (math.pi * radius**2)
        surface_area = 2 * math.pi * radius * (radius + height)

        # Update minimum surface area and corresponding dimensions if a smaller area is found
        if surface_area < min_surface_area:
            min_surface_area = surface_area
            best_dimensions = (radius, height)

    return min_surface_area, best_dimensions

# Given a minimum volume of 1 liter (1000 cm^3)
minimum_volume = 1000

# Calculate the minimum surface area and corresponding dimensions
min_surface_area, dimensions = minimize_surface_area(minimum_volume)
radius, height = dimensions

# Print the results
print("Minimum Surface Area:", min_surface_area, "cm^2")
print("Optimal dimensions for minimum surface area:")
print("Radius:", radius, "cm")
print("Height:", height, "cm")

Result 

Minimum Surface Area: 557.0796326794897 cm^2
Optimal dimensions for minimum surface area:
Radius: 5 cm
Height: 12.732395447351626 cm

The hoop stress 

def calculate_hoop_stress(radius, height, pressure):
    # Calculate the hoop stress on the cylinder
    hoop_stress = 2 * pressure * radius / (radius + height)

    return hoop_stress

# Given the radius and height of the cylindrical shape
radius = 5  # cm
height = 12.732395447351626  # cm

# Given the pressure
pressure = 8  # bar

# Convert pressure to pascal (Pa)
pressure_pa = pressure * 1e5

# Calculate the hoop stress
hoop_stress = calculate_hoop_stress(radius, height, pressure_pa)

# Print the hoop stress
print("Hoop Stress:", hoop_stress, "Pa")

Result 

Hoop Stress: 451151.68019754585 Pa


The Thickness of the Stainless steel 304 plate 

def calculate_thickness(radius, pressure, yield_strength, safety_factor):
    # Calculate the required thickness based on the pressure, radius, yield strength, and safety factor
    thickness = (pressure * radius) / (2 * yield_strength * safety_factor)

    return thickness

# Given the radius of the cylindrical structure
radius = 5  # cm

# Given the internal pressure in bars
pressure = 8  # bar

# Given the yield strength of stainless steel 304 in pascal (Pa)
yield_strength = 275e6  # Pa

# Given the safety factor for the design
safety_factor = 1.5

# Convert pressure to pascal (Pa)
pressure_pa = pressure * 1e5

# Calculate the thickness
thickness = calculate_thickness(radius, pressure_pa, yield_strength, safety_factor)

# Print the thickness
print("Thickness:", thickness, "m")

Result 

Thickness: 0.0048484848484848485 m

Hydrogen tank Cost

After the thickness value is obtained, around 4,8 mm and the surface area is 557 cm^2, we can calculate the cost of this tank. On the marketplace, the price of stainless steel 304 with a thickness of 5 mm and area of 10 x 10 cm is Rp.133.000. From that, the cost of this tank is Rp.185.202. It is just the material cost, but if we calculate the other costs such as welding, designing, and labor cost, the price will be higher.

Conclusion

A pressurized hydrogen tank is a specialized container designed to store hydrogen gas at high pressures. The material used is stainless steel 304, due to its high tensile strength and yield strength, good mechanical properties, and availability. After the calculation is done, the surface area of the tank is 557,0796326794897 cm^2 with a radius of 5 cm and height of 12,732395447351626 cm, and thickness is 4,8 mm. The cost of this tank is Rp.185.202

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