Calculation
The most direct and intuitive way to generate an SRS from a shock waveform is the following procedure: # Pick a damping ratio (or equivalently, a quality factor Q) for your SRS to be based on; # Pick a frequency ''f'', and assume that there is a hypothetical Single Degree of Freedom (SDOF) system with a damped natural frequency of ''f'' ; # Calculate (by direct time-domain simulation) the maximum instantaneous absolute acceleration experienced by the mass element of your SDOF at any time during (or after) exposure to the shock in question. This acceleration is ''a''; # Draw a dot at ''(f,a)''; # Repeat steps 2–4 for many other values of ''f'', and connect all the dots together into a smooth curve. The resulting plot of peak acceleration vs test system frequency is called a Shock Response Spectrum. It is often plotted with frequency in Hz, and with acceleration in units of gExample application
Consider a computer chassis containing three cards with fundamental natural frequencies of ''f''1, ''f''2, and ''f''3. Lab tests have previously confirmed that this system survives a certain shock waveform—say, the shock from dropping the chassis from 2 feet above a hard floor. Now, the customer wants to know whether the system will survive a ''different'' shock waveform—say, from dropping the chassis from 4 feet above a carpeted floor. If the SRS of the new shock is lower than the SRS of the old shock at each of the three frequencies ''f''1, ''f''2, and ''f''3, then the chassis is likely to survive the new shock. (It is not, however, guaranteed.)Details and limitations
Any transient waveform can be presented as an SRS, but the relationship is not unique; many different transient waveforms can produce the same SRS (something one can take advantage of through a process called "Shock Synthesis"). Due to only tracking the peak instantaneous acceleration the SRS does not contain all the information in the transient waveform from which it was created.ResearchSee also
* Shock data logger * Shock detectorReferences
* Harris, C., Piersol, A., ''Harris Shock and Vibration Handbook, Fifth Edition'', McGraw-Hill, (2002), {{ISBN, 0-07-137081-1 . * Lalanne, C., ''Mechanical Vibration and Shock Analysis. Volume 2: Mechanical Shock'', Second Edition, Wiley, 2009. * MIL-STD-810G, Environmental Test Methods and Engineering Guidelines, 2000, sect 516.6External links
FreeSRS, http://freesrs.sourceforge.net/, is a toolbox in the public domain to calculate SRS. Mechanical vibrations