6 edition of **Discrete-time dynamic models** found in the catalog.

- 388 Want to read
- 2 Currently reading

Published
**1999** by Oxford University Press in New York .

Written in English

- Chemical process control -- Mathematical models.,
- Chemical process control -- Computer simulation.

**Edition Notes**

Includes bibliographical references (p. 451-459) and index.

Statement | Ronald K. Pearson. |

Series | Topics in chemical engineering, Topics in chemical engineering (Oxford University Press) |

Classifications | |
---|---|

LC Classifications | TP155.75 .P43 1999 |

The Physical Object | |

Pagination | xiii, 466 p. : |

Number of Pages | 466 |

ID Numbers | |

Open Library | OL389085M |

ISBN 10 | 0195121988 |

LC Control Number | 98053008 |

Discrete time views values of variables as occurring at distinct, separate "points in time", or equivalently as being unchanged throughout each non-zero region of time ("time period")—that is, time is viewed as a discrete a non-time variable jumps from one value to another as time moves from one time period to the next. This view of time corresponds to a digital clock . A Markov chain is a stochastic model describing a sequence of possible events in which the probability of each event depends only on the state attained in the previous event. In continuous-time, it is known as a Markov process. It is named after the Russian mathematician Andrey Markov.. Markov chains have many applications as statistical models of real-world processes, . We first cover continuous time contingent claims models, starting with real options models, and working through static and dynamic capital structure models. We then move on to corporate financing models based on discrete-time dynamic investment by: Subsequently, by exploiting the proposed 6IgCFD formula to discretize the continuous-time Zhang neural network model, two new-type discrete-time ZNN (DTZNN) models, namely, new-type DTZNNK and DTZNNU models, are designed and generalized to compute the least-squares solution of dynamic linear equation system with time-varying rank-deficient Cited by: 6.

This MATLAB function converts a the discrete-time dynamic system model sysd to a continuous-time model using zero-order hold on the inputs.

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The books appeal is that it illustrates a wide range of results for many kinds of models that appear in stochastic processes and time series literature. Finally, this book is an important addition in the areas of nonlinear time series, and it has much to offer that is hard to find elsewhere.".Cited by: Dynamic Economic Models in Discrete Time: Theory and Empirical Applications 1st Edition by Brian Ferguson (Author), Guay Lim (Author)Format: Hardcover.

While there is an enormous literature on modeling, the difficult first step of selecting an appropriate model structure has received almost no attention.

This book fills the gap, providing practical insight into model selection for chemical processes and emphasizing structures suitable for control system design. This book presents an introduction to the wide range of techniques and applications for dynamic mathematical modeling that are useful in studying systemic change over time.

The author expertly explains how the key to studying change is to determine a relationship between occurring events and events that transpire in the near by: Drawing on the latest research, the book covers such cutting-edge topics as asset price bubbles, recursive utility, robust control, policy analysis in dynamic New Keynesian models with the zero lower bound on interest rates, and Bayesian estimation of dynamic stochastic general equilibrium (DSGE) by: 1st Edition Published on Febru by Routledge This new book will be welcomed by econometricians and students of econometrics everywhere.

Introducing d Dynamic Economic Models in Discrete Time: Theory and Empirical Applica. Dynamic Economic Models in Discrete Time: Theory and Empirical Applications Brian Ferguson This new book will be welcomed by econometricians and students of econometrics everywhere.

Drawing on the latest research, the book covers such cutting-edge topics as asset price bubbles, recursive utility, robust control, policy analysis in dynamic New Keynesian models with the zero lower bound on interest rates, and Bayesian estimation of dynamic stochastic general equilibrium (DSGE) models.

The book first introduces the theory of dynamical systems and. Drawing on the latest research, the book covers such cutting-edge topics as asset price bubbles, recursive utility, robust control, policy analysis in dynamic New Keynesian models with the zero lower bound on interest rates, and Bayesian estimation of dynamic stochastic general equilibrium (DSGE) models.

A third class of discrete time continuous state dynamic economic model examined includes partial and general equilibrium models of collective, de-centralized economic behavior.

Dynamic equilibrium models characterize the behavior of a market, economic sector, or entire economy through in-File Size: KB. computer with interfaces (“Discrete-Time Control” and “Digital Control” synonyms). Such a discrete-time control system consists of four major parts: 1 The Plant which is a continuous-time Discrete-time dynamic models book system.

2 The Analog-to-Digital Converter (ADC). 3 The Controller (µP), a microprocessor with a “real-time” OS. Discrete-time Dynamic Models by Ronald K. Pearson,available at Book Depository with free delivery worldwide. Buy Discrete-Time Dynamic Models by Ronald K Pearson online at Alibris. We have new and used copies available, in 1 editions - starting at $ Shop now.

Focusing on deterministic models in discrete time, this concise yet rigorous textbook provides a clear and systematic introduction to the theory and application of dynamic economic models.

It guides students through the most popular model structures and solution concepts, from the simplest dynamic economic models through to complex problems of optimal policy Cited by: 4. Discrete-time dynamic models.

[Ronald K Pearson] Home. WorldCat Home About WorldCat Help. Search. Search for Library Items Search for Lists Search for Contacts Search for a Library. Create An excellent book intended to educate the specialized reader in physical fields. Discrete-time data. In social research, event history data are usually collected: retrospectively in a cross-sectional survey, where dates are recorded to the nearest month or year, OR prospectively in waves of a panel study (e.g.

annually) Both give rise to discretely-measured Size: 1MB. Buy the Hardcover Book Discrete-time Dynamic Models by Ronald K. Pearson atCanada's largest bookstore. Free shipping and pickup in store on eligible orders.

Fueled by advances in computer technology, model-based approaches to the control of industrial processes are now widespread. Dynamic Optimization is a carefully presented textbook which starts with discrete-time deterministic dynamic optimization problems, providing readers with the tools for sequential decision-making, before proceeding to the more complicated stochastic authors present complete and simple proofs and illustrate the main results with numerous examples.

An up-to-date, unified and rigorous treatment of theoretical, computational and applied research on Markov decision process models. Concentrates on infinite-horizon discrete-time models.

Discusses arbitrary state spaces, finite-horizon and continuous-time discrete-state models. Dynamic Optimization is a carefully presented textbook which starts with discrete-time deterministic dynamic optimization problems, providing readers with the tools for sequential decision-making, before proceeding to the more complicated stochastic models.

The authors present complete and simple proofs and illustrate the main results with numerous examples Brand: Springer International Publishing.

5: Discrete-Time Models II - Analysis Expand/collapse global location Linear Stability Analysis of Discrete-Time Nonlinear Dynamical Systems. Focusing on deterministic models in discrete time, this concise yet rigorous textbook provides a clear and systematic introduction to the theory and application of dynamic economic models.

It guides students through the most popular model structures and solution concepts, from the simplest dynamic economic models through to complex problems of Cited by: 4. Lecture: Discrete-time linear systems Discrete-time linear systems Discrete-time linear system 8 File Size: 3MB.

The bulk of the book describes a model with finitely many, discrete trading dates, and a finite sample space, thus it avoids the technical difficulties associated with continuous time models.

The major strength of this book is its careful balance of mathematical rigor and intuition.". Dynamical system models are the most commonly used type of dynamic model which emphasizes on questions of stability. Discrete time dynamical system is another type where the time variable is modeled to be discrete and a time delay is built into the system.

() and Arellano and Bover () and a generation of results on dynamic linear models. (Some of that research is continued elsewhere in this handbook.) The early extension of panel data methods to nonlinear models, specifically discrete choice models, is relatively more limited.

The treatment of binaryFile Size: KB. This book features a detailed dynamic model of financial markets with discrete time, for application in real-world environments, along with Martingale measures and martingale criterion and the proven absence of arbitrage.

With a focus on portfolio optimization, fair pricing, investment risk, and self-finance. Nonstandard finite difference (NSFD) schemes, as developed by Mickens and others, can be used to design schemes for which the elementary NI's do not occur.

We show that the principle of dynamic consistency (DC) can be used to restrict the possible forms of the discrete models based on NSFD modeling rules. 2 Continuous time dynamic topic models In a time stamped document collection, we would like to model its latent topics as changing through the course of the collection.

In news data, for example, a single topic will change as the stories associated with it develop. The discrete-time dynamic topic model (dDTM) builds on the exchangeable topic.

II Dynamic Optixnization 99 5 Markov Decision Process Model Model Setup Examples Discrete Choice Optimal Stopping Bandit Model Optimal Control Exercises 6 Finite-Horizon Dynamic Programming A Motivating Example Measurability Problem File Size: KB.

In particular, while the approach to discrete time dynamic average consensus proposed in Montijano et al. () and related works is able to achieve great performance when the derivatives of the inputs are available and these derivatives predict future samples with small errors, i.e., there exist a model of the inputs, in this example (or in Cited by: 5.

Summary. Model a Wide Range of Count Time Series. Handbook of Discrete-Valued Time Series presents state-of-the-art methods for modeling time series of counts and incorporates frequentist and Bayesian approaches for discrete-valued spatio-temporal data and multivariate data.

While the book focuses on time series of counts, some of the techniques discussed can. This book was originally published by Academic Press inand republished by Athena Scientific in in paperback form. It can be purchased from Athena Scientific or it can be freely downloaded in scanned form ( pages, about 20 Megs).

The book is a comprehensive and theoretically sound treatment of the mathematical foundations of stochastic optimal control of. This book describes a remarkable collection of basic and advanced tools for the analysis of discrete-time dynamical systems, both deterministic and stochastic, that have been usefully applied to the study of economic dynamic models/5(9).

Many important models have been proposed in literature for improving the accuracy and effeciency of time series modeling and forecasting. The aimof this book is to present a concise description of some popular time series forecasting models used in Cited by: Establishing the Discrete-Time Survival Analysis Model (ALDA, Ch.

11) John Willett & Judy Singer Harvard University Graduate School of Education May, What will we cover. § p Displaying fitted hazard and survivor functions § p Comparing DTSA models using goodness-of-fit statistics. Interpreting the parameter estimates §11 File Size: KB.

Introduction to Dynamic Systems (Network Mathematics Graduate Programme) Martin Corless School of Aeronautics & Astronautics Purdue University West Lafayette, Indiana. A discrete-event simulation (DES) models the operation of a system as a sequence of events in time. Each event occurs at a particular instant in time and marks a change of state in the system.

Between consecutive events, no change in the system is assumed to occur; thus the simulation time can directly jump to the occurrence time of the next event, which is called next-event time.

Model Validation people try to do this correctly, but as far as I can tell, their methods are not altogether satisfactory. Continuous time finance gives us some nice formulas and rules of thumb. But the world around us can be modelled more effectively for the most part in discrete time.

Moreover, the dynamics are far richer in discrete time. Maps. A discrete-time, affine dynamical system has the form of a matrix difference equation: + = +, with A a matrix and b a vector.

As in the continuous case, the change of coordinates x → x + (1 − A) –1 b removes the term b from the equation. In the new coordinate system, the origin is a fixed point of the map and the solutions are of the linear system A n x 0.

The book discusses methods, which allow the determination of dynamic models based on measurements taken at the process, which is known as system identification or process identification a short introduction into the required methodology of continuous-time and discrete-time linear systems, the focus is first on the 5/5(1).A discrete dynamical system, discrete-time dynamical system, map or cascade is a tuple (T, M, φ) where T is the set of integers, M is a manifold locally diffeomorphic to .Dynamical systems are about the evolution of some quantities over time.

This evolution can occur smoothly over time or in discrete time steps. Here, we introduce dynamical systems where the state of the system evolves in discrete time steps, i.e., discrete dynamical systems.

When we model a system as a discrete dynamical system, we imagine that we take a snapshot of the .