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  • Sales Rank: #7145672 in Books
  • Published on: 1705
  • Binding: Paperback

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With the principles and knowledge of worship and praise found in this book, you can change your life forever. Norvel Hayes did, and he wants to show you how. When you spend time in God’s presence worshipping and praising Him, you will be amazed at what happens.

Learn how putting the first thing first—worshipping and praising God—will release tremendous blessings in your life. Backed up by Scripture, Hayes reveals God's desire for us to worship Him, and His awesome provision for those who do.

  • Sales Rank: #305664 in eBooks
  • Published on: 2010-09-10
  • Released on: 2010-09-10
  • Format: Kindle eBook

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1 of 1 people found the following review helpful.
Worshipping as a lifestyle not an once & a while event
By Mark Riddle
Bro. Hayes unique style of writing speaks directly into your heart & spirit. The simplicity of the power of worship becomes tangible and easy to follow.
These nuggets of truths taken from his life experiences demonstrates the powerful foundation of consistent worship & praise.

1 of 1 people found the following review helpful.
New meaning of Worship
By Frances
This book has given to me a whole different meaning to and of worship. Only Norvel Hayes could tell it nd make it come "alive'. You want to put down the book and begin to praise and worship GOD right as he (Norvel) is speaking..

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By KayJay
I received this book as a gift, and a gift indeed it was. Worship Is More Than A Song ignited a fire in me and God spoke through every word I read. Great book, would recommend everyone purchase a copy. Oh taste and see just how good GOD is.

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An Introduction to Differential Manifolds, by Dennis Barden, Charles B Thomas

This invaluable book, based on the many years of teaching experience of both authors, introduces the reader to the basic ideas in differential topology. Among the topics covered are smooth manifolds and maps, the structure of the tangent bundle and its associates, the calculation of real cohomology groups using differential forms (de Rham theory), and applications such as the Poincaré-Hopf theorem relating the Euler number of a manifold and the index of a vector field. Each chapter contains exercises of varying difficulty for which solutions are provided. Special features include examples drawn from geometric manifolds in dimension 3 and Brieskorn varieties in dimensions 5 and 7, as well as detailed calculations for the cohomology groups of spheres and tori.

  • Sales Rank: #746570 in Books
  • Brand: Brand: Imperial College Press
  • Published on: 2003-03-13
  • Original language: English
  • Number of items: 1
  • Dimensions: 8.88" h x .36" w x 6.29" l, .77 pounds
  • Binding: Paperback
  • 232 pages
Features
  • Used Book in Good Condition

Review
"This book is an excellent introductory text into the theory of differential manifolds with a carefully thought out and tested structure and a sufficient supply of exercises and their solutions. It does not only guide the reader gently into the depths of the theory of differential manifolds but also careful on giving advice how one can place the information in the right context. It is certainly written in the best traditions of great Cambridge mathematics." Acta Scientiarum Mathematicarum

From the Publisher
Readership: Upper level undergraduates, beginning graduate students, and lecturers in geometry and topology

Most helpful customer reviews

16 of 17 people found the following review helpful.
A mile wide and a yard deep
By Malcolm
Barden & Thomas's "Introduction to Differential Manifolds" has the broadest coverage of any introductory graduate text in differential topology that I've seen, even more than Lee's Introduction to Smooth Manifolds or Guillemin & Pollack's Differential Topology, and in less than 200 pages. Not only does it cover the standard topics found in all such books, i.e., the rank theorem, diffeomorphisms, immersions, embeddings, tangent bundles, Sard's theorem, the Whitney embedding theorem, etc.; more topological topics, such as degree theory, the Poincare-Hopf theorem, Morse theory, and handlebodies; and the usual material with a more analytic or geometric flavor, such as differential forms, tensors, vector bundles, integration, Stokes's theorem, de Rham cohomology, and Lie groups and algebras, but there is also a chapter on fibre bundles (which already is rare for a book of this level) that includes further material on classifications of higher-dimensional manifolds that probably has never appeared in book-form before. Unfortunately, the treatment of many of these topics is rather cursory, with the most interesting material being the least well explained.

Except for Chapter 3 and the latter parts of Chapter 7, the book should be accessible for first-year graduate students. The explanations are a little more detailed than those of, say, Broecker & Jaenich's Introduction to Differential Topology, although not to the point of the spoon-feeding ones finds in Lee or Guillemin & Pollack, so students with no prior exposure to manifold topology may find that it moves a little too fast (all the material mentioned above fits into the first 165 pages). There's a 20-page refresher appendix on differential analysis, covering the prerequisites for the book, such as metric spaces, Banach spaces, (an unhelpful definition of) tensor products, the inverse function theorem, Sard's theorem, etc., although (1) much of it is too brief to help you if you don't know it already, (2) not all of it is really necessary for this book (e.g., don't worry if you don't know what a Banach space is), and (3) the full proof (modulo some mistakes) of Sard's theorem is given, so you don't need to have learned it elsewhere. There are between 2 and 8 exercises at the end of each chapter (relatively few when compared to other introductory texts), whose level ranges from the routine to the very difficult, but this is because they are "intended for students to work at and then discuss with a supervisor." However, "for the benefit of readers working independently," a chapter of solutions for the exercises is included, which is big plus.

The main problem with the book is that it tries to do too much, as there is no topic here that is not covered better in some other book, even though no other book covers all this material. Some of the chapters are way too brief, with the most egregious examples being that on Lie groups and Lie algebras (12 pages to cover both, including maximal tori and cohomologies of compact Lie groups), de Rham cohomology (it would really help if the reader has some exposure to algebraic topology first), and Morse theory and handle decompositions. One byproduct of squeezing in too many topics is that the proofs start to become rushed in the last couple of chapters, with lots of handwaving and some mistakes, as the care and precision in definitions and notation of the earlier chapters evaporates. Some of the biggest mistakes/weaknesses in this insufficiently copyedited book include: an overly restrictive proof of the Whitney embedding theorem; a mix-up in the proof of Stokes's theorem between equations on the manifold and those in the local coordinate neighborhood; at least 6 mathematical typos in the equations for Lemma 5.5.1; and 6 serious errors in the proof that every manifold admits Morse functions, including omitting the word "degenerate" in front of "critical point" and twice stating the exact opposite of what is intended(!). Furthermore, on p. 155 the authors state an important technical result on Lie subgroups and then prove only a special case to avoid dealing with the full technicalities, but implicit in their proof of the special case is actually an unrecognized use of the general case.

However, probably the worst mistakes occur on pp. 143-6 in an attempted proof of the Morse homology theorem that includes "open" sets that are not open, a Mayer-Vietoris cover that fails to cover the manifold in question (and a good thing, too, because if it did the formula would be wrong), and a diagram (Fig. 7.6) that clearly does not match the text. (You will have to learn Morse theory and handle decompositions from a different book, such as Hirsch's Differential Topology or Kosinski's Differential Manifolds, although even elementary books such as Gauld's Differential Topology: An Introduction or Wallace's Differential Topology: First Steps are better.) As a final example of a botched proof, I mention Sard's theorem, which the authors commendably attempted to state and prove for the minimal differentiability required. Unfortunately, what they ended up doing was stating the theorem properly in the case where the domain and range spaces have equal dimension, but then making a mistake in the estimation of the constants in the proof (cf. de Rham's proof, in Varietes differentiables, which they attempted to imitate, but missed), and misstating the theorem in the case where the dimensions are unequal, but then presenting the correct (except for a tiny mix-up) proof (from Milnor's Topology from the Differentiable Viewpoint) for the smooth case. See Sternberg's Lectures on Differential Geometry for a proper proof of the full theorem.

On the other hand, a few things are handled particularly well in the book: The various (5) definitions for tangent vectors (although I prefer Broecker & Jaenich's treatment, which these authors cite as an inspiration for this book), the proofs of the Poincare lemma and Mayer-Vietoris theorem in the chapter on cohomology, and degree theory (namely, degrees of maps, indices of vector fields, winding numbers, the Euler characteristic, and the Poincare-Hopf theorem that relates them; similar to treatments in Milnor and Guillemin & Pollack). The most startling feature of this book is the additional topics it covers; in particular, in Chapter 3 on fibre bundles, there's a section on "applications" that presents Thurston's Geometrization Conjecture (or should I say theorem now?) for 3-dimensional manifolds, along with a motivating analogy from the familiar 2-dimensional situation and a partial explanation of some of the terms involved (such as "pseudo-Anosov"), although most of this discussion will be way over the readers' heads, and there is understandably no mention of the method of proof. Even more surprising is what follows: A statement of Dennis Barden's own classification theorem for simply connected, closed, smooth 5-manifolds, which to my knowledge has not appeared outside his original papers. Unfortunately, the theorem is only then related to some Brieskorn varieties, about which is given not much more than a definition and an example. This material should really have been reserved for a more advanced text.

1 of 2 people found the following review helpful.
readable!
By Nathan
This book is quite understandable. I feel more confident in the subject now I have it. If the standard text "Introduction to smooth manifolds" isn't doing it for you, give this one a try.

6 of 31 people found the following review helpful.
This book Rules!
By raymund aglipay
This book is just so full of useful information and details. It has a lot of problems for which most of the solutions are supplied. Man, I love differential manifolds after spending some quality time with this book.

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  • Sales Rank: #4033227 in Books
  • Published on: 2010
  • Binding: Paperback

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  • Use Spring Boot's CLI tool to build rapid Groovy-based apps without even touching a build tool
  • Craft a Spring JMS app with ActiveMQ
  • Work with multiple database configurations using Spring Data JPA in development and production as well as Spring Data MongoDB
  • Find out exactly what beans Spring Boot is creating for you, and why it decided to do so
  • Secure your app at the URL and method levels
  • Use Spring Data REST to export your Spring Data repositories to support independent clients
  • Configure the embedded Tomcat servlet engine to use SSL and see how it automatically uses HSTS
In Detail

This practical, accessible guide helps you get up and running fast with Spring Boot. This book starts by crafting a Spring MVC application using the Spring stack on top of Apache Tomcat, with little configuration on from your end. You will also learn how to write both JUnit and Spock test cases. Then, you'll pull back the curtain and see how Spring Boot works by using Spring Messaging (JMS and AMQP) as well as creating custom metrics, custom information, and custom CLI commands aimed at production environments. In the last two chapters, you'll see how Spring Boot supports everyday situations we all deal with. You will learn how to create multiple configurations inside your app that can interact with different data stores.

By the end of the book, you'll have a good understanding of how Spring Boot works, how it manages low-level infrastructure, and how to start out production-grade apps with built-in support tools as well as custom ones.

  • Sales Rank: #1078186 in Books
  • Published on: 2014-11-25
  • Released on: 2014-11-27
  • Original language: English
  • Number of items: 1
  • Dimensions: 9.25" h x .57" w x 7.50" l, .97 pounds
  • Binding: Paperback
  • 252 pages

About the Author

Greg L. Turnquist

Greg L. Turnquist has developed software professionally since 1997. From 2002 to 2010, he was part of the senior software team that worked on Harris' $3.5 billion FAA telco program, architecting mission-critical enterprise apps while managing a software team. He provided after-hours support to a nation-wide telco system and is no stranger to midnight failures and software triages. In 2010, he joined the SpringSource division of VMware, which was spun off into Pivotal in 2013. As a test-bitten script junky, Java geek, and JavaScript Padawan, he is a member of the Spring Data team as well as the mobile-oriented Allspark team. He has made key contributions to Spring Boot and Spring Data REST while also serving as Getting Started Guides, editor-at-large for http://spring.io/. He has migrated Spring Data release train's entire reference docs to Asciidoctor in a week. He has also contributed to multiple Spring portfolio projects. He has worked with Java, Spring, Spring Security, AspectJ, and Jython technologies and has also developed sophisticated scripts for *nix and Windows platforms. As a wiki evangelist, he has also deployed a LAMP-based wiki website that provides fingertip knowledge to users. In 2006, Greg created the Spring Python project. The Spring Framework provided many useful features, and he wanted these features to be available when he was working with Python. He has written Python Testing Cookbook and Spring Python 1.1 for Packt Publishing. He has completed a Master's degree in Computer Engineering at Auburn University and lives in the United States with his family.

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10 of 10 people found the following review helpful.
Not enough good content. Not worth the money. Too much content fillers.
By Nemanja N.
The book is only 5 chapters about 230 pages. Now for some books that much content is enough but I don't feel that is the case with this book. It easily can be shortened by 1/4. Why? Well 1/4 of the book are console output prints, code examples, and a few screenshots. I can live with code examples but console outputs...come on.

The book does give you some introduction to spring boot and lets you build a simple application. However, i did not have an AH-HA moment. Everything I read in this book I already read on the spring's website. So, the book is not $45 worth, the most I'd pay for this is $10-$15. Oh well, you live and learn.

1 of 1 people found the following review helpful.
Learning Boot Spring is certainly a great option for those who want to understand the basic ...
By Paulo Sergio Cordeiro de Oliveira
Learning Boot Spring is certainly a great option for those who want to understand the basic operation of Spring Boot. The author Greg L. Turnquist is direct and to the point gives the message.
You need prior knowledge of the Spring platform to better use.
The author leaves to be desired when addresses some important issues such as integration with Groovy, security or services.
Examples are in style "Hello world" and in some cases not very useful.

1 of 1 people found the following review helpful.
Practical Quickstep Guide for Spring Boot
By Kerry Wilson
No fluff, just a practical guide to do common stuff with Spring Boot. Lots of code examples. A good book that fills in the gaps and prevents you from wading through documentation. If it saves you a few hours getting started it is well worth the price of admission.

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Kamis, 12 Februari 2015

[N784.Ebook] Free Ebook Bauhaus 1919 - 1933 (English and Spanish Edition), by Magdalena Droste

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  • Sales Rank: #8035422 in Books
  • Published on: 2002-09-01
  • Original language: German
  • Binding: Paperback

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[P301.Ebook] Ebook Van Gogh: A Literary Mind: Van Gogh Studies (Volume 2), by van der Wouter Veen

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Van Gogh: A Literary Mind: Van Gogh Studies (Volume 2), by van der Wouter Veen

An inspiring journey through Van Gogh's literary mind.

  • Sales Rank: #3960168 in Books
  • Brand: Brand: Zwolle : Amsterdam : Waanders ; Van Gogh Museum
  • Published on: 2010-12-16
  • Original language: English
  • Number of items: 1
  • Dimensions: 9.87" h x 1.03" w x 7.09" l, 1.95 pounds
  • Binding: Hardcover
  • 264 pages
Features
  • Used Book in Good Condition

About the Author
Wouter van der Veen gained a PhD from the University of Utrecht in 2007 for his doctoral dissertation on 'Literature in Vincent van Gogh's correspondence', on which this publication is based. He is currently working as an author, editor and publisher.

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2 of 2 people found the following review helpful.
Informative but repetitive
By Alison Daniel
This book is suitable for the dire-hard Vincent fan. It is quite a difficult read and repeats so much as to make the book a tad boring. The author asserts a different Vincent than the 'myth' we have been fed, for example that he was not poor yet when Vincent lived in The Hague with Sien and her children, a major problem for them was abject poverty. The author asserts Vincent read and read a lot which is true but the author claims Vincent only used the books to find what he already agreed with and to use it as an argument in his many letters, particularly to Theo. I have many books on and about Vincent. This is not one I would recommend. I find reading Vincents 6 volume Letters the best purchase ever and with that, nothing needs to be added and no thesis needs to be written about. What we do know is Vincent was a difficult man, volatile yet thoughful, zealous, troubled, so tragically lonely ( I would gladly be his lover) and a genius, his mind amazing, a true artist and more.

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