Simulation Books
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Used price: $8.00

Very helpfulReview Date: 2003-12-17
very useful for product designReview Date: 2004-04-13
Clearly written from an architectural standpoint, the only thing the book lacks is addressing some of the specific needs of a product / industrial designer: adjusting the environment to working on a smaller scale, rendering surfaces and materials and lighting set up for a "product shot".
All in all, this book is certainly worth the money and will be my first choice as a guide to improve my 3D skills.


Good Book!!Review Date: 2007-07-12
Thank you!!
An atlas of large-eddy simulationReview Date: 2006-06-02
The author presents all relevant subgrid scale models, the theoretical basis of the method, lessons from practical cases, etc
It is no accident that this is the 3rd revision in 4 years, collecting forewords from leading theoreticians along the way: Germano, Lesieur and Meneveau.

Used price: $125.91

A great overview of lattice the Boltzmann methodReview Date: 2008-08-05
It can be regarded as the little brother of Succi's book The Lattice Boltzmann Equation for Fluid Dynamics and Beyond (Numerical Mathematics and Scientific Computation), as it is very similar, about half the length and came out 5 years later. It therefore represents a good complementary text to Succi's.
The authors follow roughly the same line of thought as Succi's, but differ in two major ways: 1) their theoretical discussions are not as pronounced but 2) they present a much larger number of applications and capabilities by lattice Boltzmann, on engineering issues.
This is an important and necessary book for any LB practitioner in search of ideas or anyone interested in finding out more about lattice Boltzmann.
Great for BeginnersReview Date: 2008-01-24
There is not a lot to learn for the expert in this field.


Simplifying the complexReview Date: 2008-01-22
Great start to bridge insights from complexity science into business applicationsReview Date: 2007-04-15
Applications of complexity science to business are still in their infancy. As such, the discussion in the book leans towards the academic, and more pointedly towards programmers rather than business practitioners with scant scientific background. Future editions of this book might benefit from including further business applications, and including the impact to bottom line.
This book is highly recommended as an overview of this exciting subject and its applicability to business situations.

Used price: $0.01

If you only have one book on the subject, this should be it.Review Date: 1997-08-13
An excellent book for beginnersReview Date: 1997-12-13

Used price: $40.00

A practical book on Monte Carlo in Stat. Phy.Review Date: 2006-07-11
1) Sometimes the description are trivial in principle but written in great details. For example, on Pg 58 on the exact methods (so-called 'efficient way') of calculating averaged quantities from simulation.
2) Most of the content are heuristic. The discussion of the whole book is based on practice, although you do find something looks like a rigious proof (but no in fact). By rigious, I mean the proof should be based on Markov Chain and related properties of random process and statistical physics.
But as I said in the beginning, this is a invaluable book to anyone who wants to use Monte Carlo method in his/her domain. For myself, I am using this book as a reference to tackle functional optimization - Simulated Annealing, which is a very close sibling of Monte Carlo method.
One of the best and up-to-date books in marketReview Date: 2000-03-27

Used price: $115.00

A must for Location ModelsReview Date: 2004-08-06
Comprehensive math model of location and networkReview Date: 2000-09-04


ExcellentReview Date: 2007-10-01
mostly for TCP/IP and ATMReview Date: 2006-06-28
There is one experiment for a token ring LAN. But who is still using this? IBM is phasing token ring out rapidly.

Used price: $93.88

#1 Source for Parallel and Distributed Simulation TechniquesReview Date: 2000-02-21
Fujimoto divides the material into three sections. The first introduces the reader to the real world problems that have given rise to the need for PADS techniques. He also includes an introduction to the field of discrete event simulation, laying the necessary groundwork for the reader to understand the rest of the book.
In the second section the book begins to describe many of the techniques that are used to accomplish parallel or distributed operations for discrete event simulations. These are presented very clearly and most readers will grasp them immediately. In this section, the reader gains an appreciation for the difficulty involved in creating parallel simulations that maintain the causality of events within the entire simulation. Distributing the application across multiple computers has the potential to greatly increase its execution speed, but must do so without jeopardizing the causal accuracy of the simulation. Topics covered include conservative synchronization, time warp, deadlock avoidance, lookahead, repeatability, global virtual time, scheduling, and performance. Fujimoto also includes a description of the Georgia Tech Time Warp system in which he and others have implemented many of these techniques.
Finally, the third section describes the application of PADS techniques to distributed virtual environments. Fujimoto focuses distributed military training systems and points toward the potential for applying these techniques in entertainment applications. This section is motivated by a description of the evolution of distributed military training using protocols like simulator networking (SIMNET), distributed interactive simulation (DIS), aggregate level simulation protocol (ALSP), and the more recent high level architecture (HLA). Fujimoto takes great care to describe how PADS techniques are used within software implementations of the HLA. Topics include distributed interactive simulation, dead reckoning, the high level architecture, network technologies, communication protocols, data distribution management, and message ordering.
The book is an essential tool for those creating parallel or distributed simulation applications or conducting research in the field. It provides and excellent level of detail and sufficient explanation to allow others to implement the techniques. It is available directly from Wiley-Interscience and from most of the Web-based bookstores.
Excellent book as a primer to distributed computingReview Date: 2001-10-02

Used price: $30.00

Takes a little Getting Used toReview Date: 2008-06-17
My Optimisation CompanionReview Date: 2003-10-31
This is my favorite optimisation book. I recommend it to anyone interested in the application of optimisation techniques, in particular for those in industry. This book has been a constant companion in my optimisation adventure and unlike other books; it has helped me firmly establish a solid foundation and understanding on the various optimisation techniques and the theories behind them. Believe me, I can even read those books which I have shelved in the past because they were complicated with too many cryptic mathematical statements. They don't scare me anymore.
Bhatti wisely used Mathematica as the teaching platform and the accompanying OptimizationToolbox software allows one to brush aside the cryptic mathematical statements. The reader can now concentrate on the concepts, relegating the mathematics manipulations to Mathematica and the functions of the OptimisationToolbox. What I like about this book is that it also shows how the Taylor Series, the Quadratic Form and convexity requirements are put into practice to create an iterative scheme to solve a system of non-linear equations. The OptimisationToolbox and the internal Mathematica functions seamlessly pace the reader through the mathematical preliminaries. By the end of Chapter 3, the reader should now be a good shape to go to the more serious stuffs.
Chapter 4 deals with the subject of optimality conditions starting first with the optimality conditions for unconstrained optimisation problems. These conditions, albeit slightly more involved in computation, are essentially the same as the optimality conditions for single variable functions of the high school days. The "slightly involved" computations are those of the Grad (1st Order and Necessary Condition) and the Hessian (2nd Order and Necessary). Mathematica graphics are put to great effect to help visualize the meaning of these conditions.
The additive property of constraints, which was dealt with in graphic detail, extends the earlier ideas behind the optimality conditions for an unconstrained optimisation to that for constrained optimisation problems.
The introduction to Chapter 5 gives an excellent overview of issues in solving unconstrained problems. Basically, all solution schemes covered in this chapter involve two steps. The first step is a simple iterative scheme, which requires a direction and a step length. The second step is a termination condition, taken as when the gradient of objective function, which should be zero at the optimal point, is sufficiently close to within a specified tolerance to zero.
The process of computing the step length in for a particular search direction is known as the line search. The line search methods (including Mathematica algorithms) covered include analytical line search, equal interval search, section search, the Golden Section search, the Quadratic Interpolation Method and the Approximate Line Search based on Armijo's rule.
As for the search direction, one obvious choice would be along the direction of greatest negative change - the Steepest Descent Method. The performance of this method can suffer badly as it zigzag search scheme slows down to a crawl as it approaches the optimal point. One improvement would be to retain some potion of the previous search direction, so the resultant search pattern is not successively perpendicular to each other but somewhere in between. This approach of adding some potion of the previous direction is known as the Conjugate Gradient Method. The two "some previous direction potion" schemes covered and included as Mathematica functions are the Fletcher-Reeves and the Polak-Ribiere schemes. Other numerical methods covered include the Modified Newton and the Quais-Newton Methods. One drawback of latter approach is the computation of the Hessian Matrix at each iteration step. The Quasi-Newton Methods do not require the computation of the Hessian Matrix. Instead they use some inverse Hessian update methods. Two such methods covered are the DFP (Davidon, Fletcher, and Powel) Update and the BFGS (Broyden, Fletcher, Goldfarb, and Shannon) Update. Don't be intimidated by all these jargons, Mathematica functions including graphic functions are provided to provide a step-by-step explanation and presentations of the various concepts are provided.
The section on Linear Programming is extensive, in comparison to other chapters. I was tempted to skim over this LP section because the technique is well known and there are many industry standard LP algorithms on the market so why spend too much time on it. However, my curiosity got the better of me and I must confess that the combination of the accompanying OptimisationToolbox and Mathematica Graphics makes the revision on Linear Programming entertaining and interesting. The section started with an overview of issues involved in solving an underdetermined system of linear equations; going over the Gauss-Jordan, LU decomposition and introduction of slack variables to convert the LP problem into its standard form. The simplex algorithm is introduced in three styles: Simplex Tableau, Basic Simplex and Revised Simplex. The first two simplex styles, as Mathematica functions by the way, are intended to show the sequence of steps of the simplex algorithm. For large problems, however, the above LP methods may take a long time and researchers have developed better search methods such as the interior point method. The interior point method, as its name implies, starts from an interior feasible point and takes appropriate steps alone descent directions towards the optimal point.
Chapters 8 & 9 adequately covered the subject of quadratic programming and constrained nonlinear problems. However, they concentrated only on local optimisation techniques. Inclusion of global optimisation methods such as Simulated Annealing (SA), Genetic Algorithms (GA), Discrete Gradient Methods (DGM), Hooke-Jeeves, Nelder and Mead, and Powell methods would have made the book a complete guide to practical optimisation.
My favorite Optimisation Book - Clear and Useful
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