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Quantile-based Reliability Analysis

द्वारायोगदानकर्ता(ओं): सामग्री प्रकार: पाठपाठभाषा: अंग्रेजी प्रकाशन विवरण: New York: Brikhauser, 2013.विवरण: xx, 397p. : illISBN:
  • 9780817683603
विषय(ओ): अन्य वर्गीकरण:
  • B281, Q3;1 TB
सारांश: Quantile-Based Reliability Analysis presents a novel approach to reliability theory using quantile functions in contrast to the traditional approach based on distribution functions. Quantile functions and distribution functions are mathematically equivalent ways to define a probability distribution. However, quantile functions have several advantages over distribution functions. First, many data sets with non-elementary distribution functions can be modeled by quantile functions with simple forms. Second, most quantile functions approximate many of the standard models in reliability analysis quite well. Consequently, if physical conditions do not suggest a plausible model, an arbitrary quantile function will be a good first approximation. Finally, the inference procedures for quantile models need less information and are more robust to outliers.
आइटम प्रकार: Textbook
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Textbook Textbook Central Science Library Central Science Library B281 Q3;1 TB (ब्राउज़ अलमारी(नीचे खुलता है)) उपलब्ध SL1598367

References 361-384p.; Index 385-390p.; Author Index 391-397p.

Quantile-Based Reliability Analysis presents a novel approach to reliability theory using quantile functions in contrast to the traditional approach based on distribution functions. Quantile functions and distribution functions are mathematically equivalent ways to define a probability distribution. However, quantile functions have several advantages over distribution functions. First, many data sets with non-elementary distribution functions can be modeled by quantile functions with simple forms. Second, most quantile functions approximate many of the standard models in reliability analysis quite well. Consequently, if physical conditions do not suggest a plausible model, an arbitrary quantile function will be a good first approximation. Finally, the inference procedures for quantile models need less information and are more robust to outliers.

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