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Distribution (Probability theory) --- Measure theory

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Distribution (Probability theory) --- Risk --- Distribution (Théorie des probabilités) --- Risque --- Théorie moderne du portefeuille --- Gestion du risque

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Although they play a fundamental role in nearly all branches of mathematics, inequalities are usually obtained by ad hoc methods rather than as consequences of some underlying ""theory of inequalities."" For certain kinds of inequalities, the notion of majorization leads to such a theory that is sometimes extremely useful and powerful for deriving inequalities. Moreover, the derivation of an inequality by methods of majorization is often very helpful both for providing a deeper understanding and for suggesting natural generalizations.
Anyone wishing to employ majorization as a tool in appli

Stochastic processes --- Fonctions convexes --- Convex functions --- Distribution (théorie des probabilités) --- Distribution (Probability theory) --- Inequalities (Mathematics). --- Inequalities (Mathematics) --- Inégalités (Mathématiques) --- #TCPW W3.0 --- #TCPW W3.2 --- 517.5 --- 517.5 Theory of functions --- Theory of functions --- Processes, Infinite --- Géometrie convexe --- Inégalités (mathématiques) --- Matrices

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Mathematical statistics --- Robust statistics --- 681.3*G3 --- 519.22 --- -Statistics, Robust --- Distribution (Probability theory) --- Probability and statistics: probabilistic algorithms (including Monte Carlo);random number generation; statistical computing; statistical software (Mathematics of computing) --- Statistical theory. Statistical models. Mathematical statistics in general --- Congresses --- -Probability and statistics: probabilistic algorithms (including Monte Carlo);random number generation; statistical computing; statistical software (Mathematics of computing) --- 519.22 Statistical theory. Statistical models. Mathematical statistics in general --- 681.3*G3 Probability and statistics: probabilistic algorithms (including Monte Carlo);random number generation; statistical computing; statistical software (Mathematics of computing) --- -519.22 Statistical theory. Statistical models. Mathematical statistics in general --- Statistics, Robust --- Robust statistics - Congresses

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Advances in Queueing Theory and Network Applications presents several useful mathematical analyses in queueing theory and mathematical models of key technologies in wired and wireless communication networks such as channel access controls, Internet applications, topology construction, energy saving schemes, and transmission scheduling. In sixteen high-quality chapters, this work provides novel ideas, new analytical models, and simulation and experimental results by experts in the field of queueing theory and network applications. The text serves as a state-of-the-art reference for a wide range of researchers and engineers engaged in the fields of queueing theory and network applications, and can also serve as supplemental material for advanced courses in operations research, queueing theory, performance analysis, traffic theory, as well as theoretical design and management of communication networks.

Mathematics. --- Number theory. --- Queuing theory. --- Telecommunication systems -- Mathematical models. --- Queuing theory --- Telecommunication systems --- Civil & Environmental Engineering --- Electrical & Computer Engineering --- Engineering & Applied Sciences --- Electrical Engineering --- Operations Research --- Mathematical models --- Computer networks. --- Erlang traffic formula --- Queueing theory --- Theory of queues --- Waiting-line theory --- Communication systems, Computer --- Computer communication systems --- Data networks, Computer --- ECNs (Electronic communication networks) --- Electronic communication networks --- Networks, Computer --- Teleprocessing networks --- Homology theory. --- Moduli theory. --- Engineering. --- Information theory. --- Mathematical models. --- Operations research. --- Management science. --- Probabilities. --- Complexity, Computational. --- Electrical engineering. --- Communications Engineering, Networks. --- Mathematical Modeling and Industrial Mathematics. --- Complexity. --- Operations Research, Management Science. --- Probability Theory and Stochastic Processes. --- Information and Communication, Circuits. --- 517 <061.3> --- 517 <061.3> Analysis--?<061.3> --- Analysis--?<061.3> --- Ordered algebraic structures --- Mathematical analysis --- Production scheduling --- Stochastic processes --- Data transmission systems --- Digital communications --- Electronic systems --- Information networks --- Telecommunication --- Cyberinfrastructure --- Electronic data processing --- Network computers --- Distributed processing --- Geometry, Algebraic. --- Differentiable dynamical systems --- Differential operators --- Number theory --- Congresses. --- Telecommunication. --- Distribution (Probability theory. --- Global analysis (Mathematics) --- Analyse globale (mathématiques) --- Math --- Science --- Distribution functions --- Frequency distribution --- Characteristic functions --- Probabilities --- Construction --- Industrial arts --- Technology --- Electric communication --- Mass communication --- Telecom --- Telecommunication industry --- Telecommunications --- Communication --- Information theory --- Telecommuting --- Computational complexity. --- Communication theory --- Cybernetics --- Probability --- Statistical inference --- Combinations --- Mathematics --- Chance --- Least squares --- Mathematical statistics --- Risk --- Quantitative business analysis --- Management --- Problem solving --- Operations research --- Statistical decision --- Operational analysis --- Operational research --- Industrial engineering --- Management science --- Research --- System theory --- Complexity, Computational --- Machine theory --- Models, Mathematical --- Simulation methods --- Electric engineering --- Engineering --- Analyse globale (mathématiques) --- Theorie des nombres --- Theorie multiplicative --- Algebres et anneaux associatifs --- Geometrie algebrique --- Ideaux et modules