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Titlebook: Evidence-Based Cardiology Consult; Kathleen Stergiopoulos,David L. Brown Book 2014 Springer-Verlag London 2014

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Self-Organization Concepts for the Information- and Communication Layer of Autonomous Logistic ProceAs described in Chapter 2.2 on Historical Autonomy in ICT, self-organisation is a well-known concept in information- and communication technology. In this chapter it is shown how self-organisation can be employed in the Information- and Communication Layer of Autonomous Logistic Processes.
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Intelligent Interfaces for Software ReliabilityOur knowledge of the revolution that the advent of personal computers has brought about in the world of computer science is not yet complete. This revolution is not economic or social only, but amounts to a “cultural revolution” too.
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Quality Assurance and Test Validation for CA.ST.ORThe use of the Finite Element or Boundary Element Software in the industrial environment requires a Quality Assurance Procedure ( Q A P). This paper presents the needs in this area and the adapted QAP for CA.ST.OR. The test definition and validation of this software are also discussed.
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Integration of Multinormal Densities on Surfaces,Many reliability problems involve the computation of simple volume integrals of probabilities over certain domains in multidimensional spaces. This can conveniently be done by making use of first-order or asymptotic second-order concepts in the numerical analysis as described in [1,2]. Those domains must be given as inequalities.
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Reliability Approach to the Design, Construction and Use of Natural Draught Cooling Towers,Structures or structural elements should be designed and constructed such they are suited to their intended use. But principles for the design, construction, use and maintenace are changing evolutionary. It is due to fundamental research and the progress in technology.
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Interpreting Data and Demonstrating ReliabilityThis chapter deals with the interpretation of failure rates and MTBFs for the special case where random failures are assumed. We are dealing thus with constant failure rates and the equality λ = 1/θ applies. The next chapter will explore the analysis of variable failure rates.
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