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MIL-STD-810H

Contents

1 scope
2 applicable documents
3 definitions
- 3.1 Terms
- 3.2 Acronyms
4 general program guidelines
5 general laboratory test method guidelines
6 notes
401 environmental engineering management plan (EEMP)
402 life cycle environmental profile (LCEP)
403.2.3 Details to be provided by the acquisition agency
404.3
405 detailed environmental test plans (DETP)
406.1 Purposes
406.2.1 General information
406.2.2 Content requirements
Method 500.6 method
Method 501.7 method
Method 502.7 method
Method 503.7 method
Method 504.3 contamination by fluids contents
Method 505.7 method
Method 506.6 rain contents
Method 507.6 method
Method 508.8 method
Method 509.7 contents - Continued
Method 510.7 method
4.1.1 Test Levels and Conditions
4.1.2 Information Required – Refer to Paragraphs 3.1 to 3.3
4.1.3 Test Details
4.1.4 Test Execution
- 4.1.4.1 Preparation for Test
- 4.1.4.2 Test Procedure I. Blowing Dust
Method 511.7 method
Method 512.6 immersion contents
Method 513.8 acceleration contents
Method 514.8 vibration contents
Method 515.8 method
Method 516.8 method
Method 517.3 method
Method 518.2 method
Method 519.8 method
Method 520.5 combined environments contents
Method 521.4 method
Method 522.2 ballistic shock contents
Method 523.4 method
Method 524.1 method
Method 525.2 contents - Continued
Method 526.2 rail impact contents
Method 527.2 method
1.2 Application
- 1.2.1 General Discussion
- 1.2.2 Terminology
1.3 Limitations
Method 528.1 method
Tables
Formulas

Standards Department of Defense MIL-STD-810HFormulas

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Formulas: Miner-Palmgren Equations

MIL-STD-810H, Environmental Engineering Considerations and Laboratory Tests

Last Updated 29 Oct 2026

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Formula 1

Total Strain, $\epsilon_t = \epsilon_e + \epsilon_p$ — color: red; symbol: Solid line

\epsilon_t = \epsilon_e + \epsilon_p

Formula 2

| High Cycles ( $2N_f > 2N_t$ ) | Low | High | $\approx \epsilon_e$ |

2N_f > 2N_t

Formula 3

| Low Cycles ( $2N_f < 2N_t$ ) | High | Low | $\approx \epsilon_p$ |

2N_f < 2N_t

Formula 4

\varepsilon_a = \frac{\sigma'_f}{E} (2N_f)^b + \varepsilon'_f(2N_f)^c

Formula 5

\frac{t_{2}}{t_{1}}=\left[\frac{W(f)_{1}}{W(f)_{2}}\right]^{2}