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What has the author Kurt Marti written?
Kurt Marti has written: 'Stochastic Optimization' 'Coping with uncertainty' -- subject(s): Mathematical models, Uncertainty 'Computation of efficient solutions of discretely distributed stochastic optimization problems' 'Descent directions and efficient solutions in discretely distributed stochastic programs' -- subject(s): Stochastic processes, Mathematical optimization
What has the author Zelda B Zabinsky written?
Zelda B. Zabinsky has written: 'Stochastic adaptive search for global optimization' -- subject(s): Mathematical optimization, Search theory, Stochastic processes
What has the author Daniel Kuhn written?
Daniel Kuhn has written: 'Generalized bounds for convex multistage stochastic programs' -- subject(s): Mathematical optimization, Stochastic approximation
What has the author Tuula Hakala written?
Tuula Hakala has written: 'A stochastic optimization model for multi-currency bond portfolio management' -- subject(s): Mathematical models, Interest rates, Risk, Stochastic programming
What is optimization method?
Effective business practices
What has the author Kenneth Lange written?
Kenneth Lange has written: 'Applied probability' -- subject(s): Probabilities, Stochastic processes 'Optimization' 'Numerical analysis for statisticians' -- subject(s): Numerical analysis, Mathematical statistics 'Applied probability' -- subject(s): Probabilities, Stochastic processes
What is stochastic quantization?
We describe basic ideas of the stochastic quantization which was originally proposed by Parisi and Wu. We start from a brief survey of stochastic-dynamical approaches to quantum mechanics, as a historical background, in which one can observe important characteristics of the Parisi-Wu stochastic quantization method that are different from others. Next we give an outline of the stochastic quantization, in which a neutral scalar field is quantized as a simple example. We show that this method enables us to quantize gauge fields without resorting to the conventional gauge-fixing procedure and the Faddeev-Popov trick. Furthermore, we introduce a generalized (kerneled) Langevin equation to extend the mathematical formulation of the stochastic quantization: It is illustrative application is given by a quantization of dynamical systems with bottomless actions. Finally, we develop a general formulation of stochastic quantization within the framework of a (4 + 1)-dimensional field theory.
What has the author Dietrich Stoyan written?
Dietrich Stoyan has written: 'Mathematische Methoden in der Operationsforschung' -- subject(s): Mathematical optimization, Materials handling 'Stochastische Geometrie' -- subject(s): Stochastic geometry
What is point method ME?
Point method refers a class of algorithms aimed at solving linear and nonlinear convex optimization problems
When was Stochastic Models created?
Stochastic Models was created in 1985.
What has the author G Adomian written?
G. Adomian has written: 'Stochastic systems' -- subject(s): Stochastic differential equations, Stochastic systems
What is the difference between stochastic and random?
Wikipedia states that stochastic means random. But there are differences depending on the context. Stochastic is used as an adjective, as in stochastic process, stochastic model, or stochastic simulation, with the meaning that phenomena as analyzed has an element of uncertainty or chance (random element). If a system is not stochastic, it is deterministic. I may consider a phenomena is a random process and analyze it using a stochastic simulation model. When we generate numbers using a probability distribution, these are called random numbers, or pseudo random numbers. They can also be called random deviates. See related links.
