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Advanced Excel for Scientific Data Analysis

Advanced Excel for Scientific Data Analysis

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Author: Robert De Levie
Publisher: Oxford University Press, USA
Category: Book

List Price: $59.50
Buy New: $40.95
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New (19) Used (6) from $40.95

Rating: 5.0 out of 5 stars 8 reviews
Sales Rank: 44583

Media: Paperback
Edition: 2nd
Pages: 736
Number Of Items: 1
Shipping Weight (lbs): 2
Dimensions (in): 9.3 x 6.1 x 1.6

ISBN: 0195370228
Dewey Decimal Number: 507.27
EAN: 9780195370225

Publication Date: August 14, 2008
Availability: Usually ships in 1-2 business days
Condition: BRAND NEW

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Editorial Reviews:

Product Description
Combining an easy-going style with an emphasis on practical applications, this greatly expanded second edition is remarkable in scope and coverage. As reviews of the first edition noted, the term "advanced" in the title is not used lightly. Less than a third of its 700+ pages are devoted to least squares analysis, yet the reader will learn about many aspects of this ubiquitous method that are seldom found together in one volume: multivariate and polynomial centering, the statistical uncertainty in uncertainty estimates, how to use the covariance, singular value decomposition, the pros and cons of weighted least squares, moving equidistant least squares, nonlinear least squares, and imprecision contours.
There are lucid chapters on Fourier transformation, convolution and deconvolution, and digital simulation of ordinary differential equations. A new chapter is devoted to some common but often only crudely used mathematical methods, such as numerical differentiation, Romberg integration, and cubic spline interpolation. Another new chapter shows how to use linear algebra on the spreadsheet with Volpi's extensive matrix toolbox of custom functions and macros. A third, newly added chapter describes how to set up the spreadsheet to make it less error-prone, and how to get superaccurate answers in Excel. The substantially enlarged chapter on writing functions and macros now has a set of MacroMorsels to illustrate specific points that otherwise might trip up novice programmers, and a detailed description of Excel's extensive debugging tools. All this is presented in an easily digestible format, illustrated with many examples from the literature, and supported by a large collection of open-access (i.e., fully transparent and user-modifiable) custom functions and macros.



Customer Reviews:   Read 3 more reviews...

5 out of 5 stars Excellent for scientists and engineers   March 25, 2004
johare (Tucson, AZ United States)
37 out of 37 found this review helpful

Advanced Excel does very well what it does, so your main concern is whether what it does interests you. The book is intended for engineers and scientists who do real computation, not intended for those making turnkey applications for businesses.

Three chapters describe the use of Excel for least squares fitting. Treatment is authoritative, including things like phantom relations, orthogonal polynomials, fitting to a Lorentzian, finding the derivative of data, and so forth. Although there is a lot of detail, it is well presented, and you will be able to follow without being an expert yourself. Less extensive but still detailed are chapters on Fourier analysis and on convolution and deconvolution. A brief introduction to numerical integration of ordinary differential equations is exactly that, introductory. Tons of references to other literature are provided.

So, if you have a specialized interest in these topics, this book is a must. What else is here?

Approximately the last half of the book is devoted to writing macros, and to a presentation of macros used in the first half of the book. The publisher maintains a web site where these can be downloaded, saving you the tedium and error of typing them into your computer from the book. The approach is to use message boxes to communicate with computation in VBA. VBA is used primarily as a programming language, and there is rather little about the Excel object model. You will learn very little about worksheet manipulation using VBA.

The reader with less interest in the applications, but an interest in applying Excel to their own problems, will also find a lot of interesting details here. The author knows a lot about Excel, and you will pick up not only the big picture, but also many useful details. For example, how to call Solver from a macro. How to line your charts up with the spreadsheet grid. How to make the most of Excel's graphic abilities.

This book is NOT the typical Excel book full of screen shots and low on content. It teaches by example. By going through the examples presented, you really will learn how to use Excel for your application too.


5 out of 5 stars Advanced Is Not Used Lightly in this Book's Title   July 27, 2005
John Matlock (Winnemucca, NV)
21 out of 21 found this review helpful

If I had written this book I think I would have called it Scientific Excel rather than Advanced Excel. To be sure, the book is certainly for advanced Excel users, but it won't help you do an advanced business application.

You'd best have some knowledge about Excel before starting this one. There's a brief survey of Excel at the beginning that starts off comparing a spreadsheet to an accountant's ledger. That's pretty basic. Anyone with any Excel experience at all can follow the first three pages. On page four he is talking about making a thousand point plot with random numbers, normal distribution -- no longer something from Excel for Dummies. By page 5 he's calculating averages and standard deviations. By the end of this Survey chapter he's talking about the accuracy of the calculations performed by Excel.

Subsequent chapters discuss various types of mathematical manipulation that are often needed in the analysis of scientific data.

There are three chapters on Least Squares. This is the fitting of a curve to collected data so that the trends might be more easily visualized.

There is a chapter on Fourier Transformations, which is the probably the most frequently used analysis tool when working in signal processing. Geophysical seismic data, radar receivers, cell phone systems are all processed primarily using Fourier Transforms. This kind of data is of course too voluminous for Excel, but the techniques used here would be ideal for quite a number of laboratory applications.

A couple of chapters cover convolution, deconvolution, and time-frequency analysis as well as Numerical integration of ordinary differential equations.

All of these processing tasks are done using macros. These are described in the book, or can be downloaded from the author's website -- www.bowdoin.edu/~rdelevie/excellaneous/. This web site also includes some additional macros that enhance Excel's computationability when handling numbers of higher precision.

The final four chapters of the book are on writing your own or modifying existing macros, with an orientation to scientific analysis.

I consider this to be almost a mandatory book for anyone interested in using Excel to analysis scientific data.



5 out of 5 stars A really advanced book on Excel   May 19, 2004
P. Nikitas (Greece)
16 out of 17 found this review helpful

This is a remarkable book, a really advanced book on Excel, which illustrates through a wide variety of examples the extraordinary power of this modern "spreadsheet" software when exploited by a really knowledgeable user. The author is clearly an expert on spreadsheet techniques - witness his previous publications "Spreadsheet Workbook of Quantitative Chemical Analysis" and "How to Use Excel in Analytical Chemistry".
(...) In my opinion it will be mostly appreciated by postgraduate students and professionals, who will find that they can make even extremely complicated analyses of their data with full statistical cover very easily using the friendly environment of the Excel spreadsheets. (...) Therefore we can examine the accuracy and reproducibility of our data, the effectiveness of the method we use to analyse them and estimate the impact of the various errors on the final results. This is what the author almost emphatically tries to teach along with the correct application of statistics.
The great capabilities of Excel are further enhanced by the use of macros, i.e. by programming Excel to perform certain actions. (...) Moreover, it is didactic and the average reader very soon will be able to write his own macros or modify the macros of this book to suit to his interests.
As pointed out above, the capabilities and features of Excel are mainly illustrated via a wide variety of examples, which demonstrate the use of the programme for simulation of an experimental system as well as for analysis and presentation of experimental results. Most of the examples are accompanied with an extensive introduction that clarifies its physical content, quite useful since the readers may be from different scientific fields. In addition, the statistical and mathematical background at each chapter is, with a few exceptions, very good.
The book comprises 11 chapters. Chapter 1 is an introduction to Excel, although it is addressed to those who use and are familiar with Excel. It starts with a general description of spreadsheets and continues with the Excel capabilities for making 2-D and 3-D graphs. Next the complete exploitation of Excel via built-in functions, the various add-ins, custom functions and macros is extensively discussed. Finally, the use of complex numbers and matrices, the accuracy of calculations and the possibility of obtaining erroneous results are also shown. It is a useful chapter because it sums up and refreshes all the basics needed for an effective use of Excel.
Chapters 2 and 3 describe the application of the linear least squares technique starting from the simple fitting of data to a proportionality and then extending to polynomial and multivariate fittings. These methods are so easily and widely used that one can hardly be aware of the possibilities of misapplications yielding quite misleading results. The book tries to focus our attention on the correct application of the least squares technique, which means the correct selection of the dependent and independent variable, the correct selection of the adjustable parameters by means of statistical criteria and the treatment of these parameters as mutually dependent. I was impressed by the simple exercise 2.14, which shows that even the correct application of statistics may yield erroneous results, as well as by exercise 3.19 which points out that the careless application of an advanced technique, like weighted least squares, may worsen the results.
Chapter 4 describes the use of Solver for non-linear least squares and it is, in my opinion, the most interesting and useful chapter. The extensive applications of this technique are illustrated by a great variety of examples. However, this is the strength and simultaneously the weakness of this chapter. For example, one of the most useful applications of Solver is the case where the experimental and the calculated data do not correspond to common values of the independent variable. This very interesting case is described in exercise 4.4 but since this is pointed out clearly neither in the title of session 4.4 nor in the introduction of this session, it is very likely to escape from reader's attention.
Chapters 5 and 6 deal with applications of Fourier transformation in data analysis, convolution, deconvolution and time-frequency analysis. Although entire books have been written for the Fourier transformation and its application, the themes discussed here are carefully selected and clearly presented.
The numerical integration of ordinary differential equations is described in chapter 7. It is based almost exclusively on custom functions and one might be surprised by the author's choice to start with the rather unknown Euler's methods and then pass to the most popular Runge-Kutta methods. However, this is due to the author's attitude to warn constantly the reader that routine application of maths, the Runge-Kutta method in this case, may give misleading results. The chapter is completed with examples of systems exhibiting oscillations and chaotic behaviour. I think that a few pages here or in another chapter about the differentiation and integration of data would be useful.
The next chapter, chapter 8, is tutorial for writing macros. Although the author believes that earlier knowledge of some computer language is not necessary, I very strongly doubt that such a reader can follow this well-written chapter and eventually write his own macros. In my opinion this could have happened if the author had added the very basic commands of VBA, for example like those concerning control loops and conditional statements. Thus this chapter is particularly useful and very instructive for those who are already familiar with programming.
The final three chapters describe in detail the custom macros used in this book. (...)
The chapters are arranged in a logical order and establish a satisfactory balance and conformity among them. Some of them and in particular chapters 1, 7 and 8 could be more complete by including the necessary basic material that would make it unnecessary for a novice reader to consult other sources. Another minor shortcoming is that the book is not free from annoying typographic errors, though the majority of them do not confuse the reader.
To sum up, this is a valuable help for all users of Excel, highly recommended for postgraduate students and professional researchers.



5 out of 5 stars Excellent advanced manual for Excel users   March 16, 2006
W. R. Fawcett (Davis, CA)
10 out of 10 found this review helpful

Every modern scientist and engineer relies upon some type of software for the analysis of data. Many software programs are available in the market today and each seems to have its own unique code and learning curve. In the PC world, perhaps no other software for data analysis is more common and easier to learn than Microsoft Excel. Many high school students are already using Excel for their homework assignments. All of these features make Excel an attractive analytical tool for scientists and engineers at university and afterwards. All such tools need reliable tutorials in order to train users to harness their full capabilities. Most available literature on Excel is introductory in nature, and therefore not appropriate for advanced applications. Robert de Levie's "Advanced Excel for scientific data analysis" helps fill in this void.

Prospective readers should be aware that this text is not appropriate for beginners. The author clearly alerts readers to this point in the preface. This is also readily apparent from browsing the Table of Contents. I was skeptical at first with some of the more advanced applications such as solving differential equations in Excel. Many scientists use higher-level programming languages such as Mathematica and Matlab to solve differential equations. While such software packages are quite powerful, they also have steep learning curves. I previously thought that Excel is not capable of solving differential equations, but Chapter 7 turned me into a believer.

The major emphasis of the examples is on least-squares and Fourier transformation. Chapter 2 does a nice job of contrasting Excel's three available routines for linear regression. The author does a very thorough job showing how Excel can be effectively used for Fourier transformation, and gives many examples. However, some other useful mathematical topics are either covered minimally or omitted entirely. For example, I was disappointed by the lack of a routine to calculate eigenvalues and eigenvectors. Excel's array structure makes it well-suited to linear algebra and the author should consider adding more on this topic in a future edition.

One of the greatest strengths of the book is its detailed coverage of Visual Basic for Applications (VBA). Advanced data analysis require the use of special user-defined functions, and VBA allows one to extend Excel capabilities to satisfy this need. Unfortunately, VBA code sometimes conflicts with Excel code. For example, the square root operation in Excel is SQRT, but in VBA is SQR. While the author certainly has no control over this, he does an excellent job alerting the reader to these pitfalls.

Chemists definitely need a reliable tool for the analysis of experimental data. de Levie's book covers most of the techniques we use in our lab. The book clearly demonstrates how Excel is not just a convenient tool for plotting data from the stock market or keeping track of students' grades, but a powerful tool for scientific data analysis. This book is highly rercommended for all students and research workers in the areas of analytical and physical chemistry.



5 out of 5 stars VERY VERY HIGHLY RECOMMENDED!!   August 27, 2008
John R. Vacca (Pomeroy, Ohio)
Do you need a spreadsheet tool to analyze experimental data? If you do, then this book is for you! Author Robert De Levie, has written an outstanding book on advanced Excel that shows you how to conduct the numerical analysis of experimental data, such as are usually encountered in the physical sciences.

De Levie, begins by describing some of the standard mathematical methods, such as numerical integration and differentiation, and how to perform these most accurately on the spreadsheet. Then, the author examines precision--with random fluctuations and their reduction or removal. Next, he shows you how to apply the least squares methods to polynomials in the independent variable x, and to multivariable functions. The author continues by describing the nonlinear least squares method, where one compares a given data set with a model expression that depends on one or more numerical parameters.
In addition, he also deals with the application of Fourier transformation in numerical data analysis, rather than instrumentation, where it is often built in. Then, the author discusses the use of time-dependent signals. He also describes particular types of errors: The algorithmic deviations caused by replacing a differential equation by an approximation thereof. Next, the author will show you how to copy spreadsheet data into a macro, manipulate them, and return the result to the spreadsheet. He continues by looking at some common mathematical operations, often encountered in scientific data analysis, and their numerical implementations on the spreadsheet. In addition, the author shows you how to extend the set of tools available for matrix operations in Excel. Finally, he focuses on three types of spreadsheet-related errors: those that are rather easy to make on a spreadsheet, those that result from Excel's adherence to the IEEE-754 protocol, and those that are in hidden in Excel.

The author of this most excellent book has made a great effort to make it as broadly useful as possible to the reader, and to incorporate examples from different areas. More importantly, the author believes that this book offers instead, an attempt at the synthesis of different areas, thus illustrating how many numerical problems can be fitted comfortably in the convenient, user-friendly format of the spreasheet.


 
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