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High Availability Theoretical Basics - Schneider Electric

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<strong>High</strong> <strong>Availability</strong> <strong>Theoretical</strong> <strong>Basics</strong><br />

Fault Tolerant System<br />

<strong>High</strong> <strong>Availability</strong> <strong>Theoretical</strong> <strong>Basics</strong><br />

This section describes basic high availability terms, concepts and formulas, and<br />

includes examples for typical applications.<br />

A Fault Tolerant System usually refers to a system that can operate even though a<br />

hardware component becomes inoperative. The Redundancy principle is often used<br />

to implement a Fault Tolerant Systems, because an alternate component takes over<br />

the task transparently.<br />

Lifetime and Failure Rate<br />

Considering a given system or device, its Lifetime corresponds to the number of<br />

hours it can function under normal operating conditions. This number is the result of<br />

the individual life expectancy of the components used in its assembly.<br />

Lifetime is generally seen as a sequence of three subsequent phases: the “early life”<br />

(or “infant mortality”), the "useful life,” and the "wear out period.”<br />

Failure Rate (λ) is defined as the average (mean) rate probability at which a system<br />

will become inoperative.<br />

When considering events occurring on a series of systems, for example a group of<br />

light bulbs, the units to be used should normally be “failures-per-unit-of- system-time.”<br />

Examples include failures per machine-hour or failures per system-year. Because the<br />

scope of this document is limited to single repairable entities, we will usually discuss<br />

failures-per-unit-of-time.<br />

Failure Rate Example: For a human being, Failure Rate (λ) measures the<br />

probability of death occurring in the next hour. Stating λ (20 years) = 10 -6 per<br />

hour would mean that the probability for someone age 20 to die in the next<br />

hour is 10 -6 .<br />

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