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Mathematical tools for hazard function analysis
Journal of Mathematical Psychology, 2003Abstract A hazard function is a characterization of the risk of an event occurring at a given point, conditionalized by the fact that the event has not already occurred. A mathematical analysis is the preferred means for learning about the critical features of the hazard function.
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Mathematical Modeling Analysis of Strong Physical Unclonable Functions
IEEE Transactions on Computer-Aided Design of Integrated Circuits and Systems, 2020Physical unclonable function (PUF) is a technique to produce secret keys or complete authentication in integrated circuits (ICs) by exploiting the uncontrollable randomness due to manufacturing process variations. For better PUF applications, efficient analysis of different designs is important.
Yunhao Xu +5 more
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Integrative Mathematical Modeling for Analysis of Microcirculatory Function
2006The microcirculatory vascular tone and the regional blood flow are regulated by an elaborate network of intracellular and extracellular signaling pathways with multiple feedback control loops. This complicates interpretation of experimental data and limits our ability to design appropriate interventions.
Anastasios Bezerianos +2 more
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Positive Definite Functions as an Instrument of Mathematical Analysis
Journal of Mathematical Sciences, 2014For the subject in question, the paper describes its connections that are close to the author’s interests with branches of functional analysis. The present survey may be suitable as a basis for a special course.
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Mathematical Function of a Signal Generator for Voltage Dips Analysis
2013 UKSim 15th International Conference on Computer Modelling and Simulation, 2013This paper presents a mathematical model for a complex voltage dip signal generator, that can be used to generate waveforms similar to those recorded. The voltage dip signal generator is designed to shape the voltage waveform for normal operating conditions, during the voltage dip stage and the transition between these two situations.
Monica Iovan +2 more
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Functional sensitivity analysis of mathematical models
2005When real dynamical systems or processes are modelled using ordinary differential equations, the question arises of gauging the sensitivity of predictions derived from the model to possible perturbations in various uncertain or assumed expressions or functions which appear in the differential equations. Often, for example, various terms will be assumed
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A Functional Item Analysis of Group Performance in General Mathematics
The Journal of Experimental Education, 1950This paper proposes to summarize both the I procedure used and the results obtained from the use of a functional item analysis of the re sponses made to the items of the Cornell Math ematics test by 416 freshmen entering the New York State College of Agriculture at Cornell University in September, 1948.
A. L. Winsor +2 more
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A mathematical analysis of the bjerrum function for the stepwise equilibrium model
Journal of Mathematical Chemistry, 1987A mathematical analysis of the Bjerrum function is carried out. This function arises from the Stepwise Equilibrium Model, which is used to describe successive complex formation in systems consisting of free metal ion, free ligand, and all theMLi complexes that can form in solution. The appropriate root of the Bjerrum polynomial allows the determination
Edward R. Birnbaum, Elbert A. Walker
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The analysis of mathematical models functioning call center
International Conference and Seminar of Young Specialists on Micro/Nanotechnologies and Electron Devices, 2012The Analysis is executed on the basis of the theory of systems of mass service. Formulas for calculation and comparisons of key parameters of functioning of the Call-center are received. With use of the data of system of monitoring and diagnostics schedules of dependence of an average waiting time of service from number of operators are constructed in ...
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Principles of the Mathematical Analysis of Many-Valued Functions
2016For many-valued functions, the concepts of continuous function, derivative, indefinite and definite integrals, and spectrum of principal values of a definite integral are introduced.
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