Kalkulator Ekspansi Termal Baja
Hitung seberapa besar bagian logam memuai atau menyusut akibat suhu. Masukkan panjang, perubahan suhu, dan material, lalu dapatkan perubahan panjang, panjang akhir, dan ekspansi per meter.
Ekspansi termal
Ekspansi linier, ΔL = α L ΔT. Koefisien adalah rata-rata mendekati suhu kamar dan sedikit meningkat pada suhu tinggi.
Koefisien ekspansi termal linier
| Material | α (×10⁻⁶/°C) | α (×10⁻⁶/°F) | Ekspansi 10 m pada ΔT 50 °C |
|---|---|---|---|
| Baja karbon | 12.0 | 6.7 | 6,0 mm |
| Stainless 304 | 17.3 | 9.6 | 8,7 mm |
| Stainless 316 | 16.0 | 8.9 | 8,0 mm |
| Stainless 430 | 10.4 | 5.8 | 5,2 mm |
| Baja perkakas | 11.5 | 6.4 | 5,8 mm |
| Besi cor | 10.5 | 5.8 | 5,2 mm |
| Aluminium | 23.1 | 12.8 | 11,6 mm |
| Tembaga | 16.5 | 9.2 | 8,2 mm |
| Kuningan | 19.0 | 10.6 | 9,5 mm |
| Titanium | 8.6 | 4.8 | 4.3 mm |
| Paduan nikel | 13.0 | 7.2 | 6.5 mm |
| Invar 36 | 1.2 | 0.7 | 0.6 mm |
| Beton | 12.0 | 6.7 | 6.0 mm |
| Kaca | 9.0 | 5.0 | 4.5 mm |
Pertanyaan yang sering diajukan
Bagaimana cara menghitung ekspansi termal baja?
Kalikan koefisien ekspansi termal dengan panjang awal dan perubahan suhu: delta-L = alpha x L x delta-T. Untuk baja karbon, alpha sekitar 12 x 10^-6 per derajat C.
Berapa koefisien ekspansi termal baja?
Baja karbon sekitar 12 x 10^-6 /°C. Stainless 304 jauh lebih tinggi yaitu 17,3, feritik 430 adalah 10,4, dan Invar 36 hanya 1,2 — itulah sebabnya Invar digunakan di mana stabilitas dimensi sangat penting.
Seberapa besar baja memuai?
Sebuah balok baja karbon sepanjang 10 m yang dipanaskan 40 °C memuai sekitar 4,8 mm. Itulah sebabnya sambungan ekspansi dan lubang slot digunakan pada struktur panjang dan jalur pipa.
Apakah satuan suhu penting?
Hanya ukuran derajatnya. Perubahan 1 °C sama dengan perubahan 1,8 °F, sehingga koefisien per-°F adalah nilai per-°C dibagi 1,8. Gunakan perbedaan suhu, jangan pernah suhu absolut dengan offset.
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Thermal Expansion Calculator for Steel
Calculate the dimensional changes in steel components due to temperature variations. Understand and plan for thermal expansion or contraction in engineering and construction projects.
Thermal Expansion Results
Thermal Expansion Visualization
Understanding Thermal Expansion in Steel
What is Thermal Expansion?
Thermal expansion is the tendency of matter to change its dimensions in response to a change in temperature. Most materials expand when heated and contract when cooled. The change in length, area, or volume is proportional to the original dimension and the temperature change.
For engineering applications involving steel, accounting for thermal expansion is crucial in:
- Bridge design and expansion joints
- Railway track installation
- Piping systems and steam lines
- Building facades and structural elements
- Precision machine components
- Industrial equipment subject to temperature variations
How Thermal Expansion is Calculated
The basic formulas for calculating thermal expansion are:
Linear expansion: ΔL = α × L₀ × ΔT
Area expansion: ΔA = 2α × A₀ × ΔT
Volume expansion: ΔV = 3α × V₀ × ΔT
Where:
ΔL, ΔA, ΔV = Change in length, area, or volume
α = Coefficient of linear thermal expansion
L₀, A₀, V₀ = Initial length, area, or volume
ΔT = Temperature change
The coefficient of thermal expansion (α) varies between different types of steel based on their composition and structure.
Thermal Expansion Coefficients for Steel
The thermal expansion coefficient describes how much a material expands per unit length for each degree of temperature increase.
| Steel Type | Coefficient (α) in 10⁻⁶/°C | Temperature Range |
|---|---|---|
| Carbon Steel | 11.7 | 20-100°C |
| Mild Steel | 13.0 | 20-100°C |
| Stainless Steel 304 | 10.8 | 20-100°C |
| Stainless Steel 316 | 16.0 | 20-100°C |
| Structural Steel | 14.0 | 20-100°C |
| Tool Steel | 12.0 | 20-100°C |
| Low Expansion Steel | 10.0 | 20-100°C |
Note: These values may vary slightly depending on the exact composition and production method of the steel.
Practical Considerations for Engineers
- Expansion Joints: For long steel structures, expansion joints should be provided at appropriate intervals to accommodate thermal movement.
- Fixing Points: Consider where the structure is fixed and where it's free to move to predict the direction of expansion.
- Thermal Stress: If a component is constrained and cannot expand freely, thermal stress will develop according to: σ = E × α × ΔT (where E is Young's modulus).
- Differential Expansion: When different materials are joined, their different expansion rates can cause bending or warping.
- Temperature Range: Design for the full range of temperatures the structure will experience, not just average conditions.
Using This Calculator
- Select the object type (linear, area, or volume)
- Enter the initial dimensions
- Specify the initial and final temperatures
- Choose the steel type or enter a custom thermal expansion coefficient
- Indicate if the element has movement constraints
- Click "Calculate Thermal Change" to see results
The calculator will display the expected dimensional changes and, if requested, detailed analysis including thermal stress calculations for constrained elements.