Sabtu, 15 November 2014

~ Download Ebook Electric Machinery Fundamentals, by Chapman

Download Ebook Electric Machinery Fundamentals, by Chapman

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Electric Machinery Fundamentals, by Chapman

Electric Machinery Fundamentals, by Chapman



Electric Machinery Fundamentals, by Chapman

Download Ebook Electric Machinery Fundamentals, by Chapman

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Electric Machinery Fundamentals, by Chapman

"Electric Machinery Fundamentals" continues to be a best-selling machinery text due to its accessible, student-friendly coverage of the important topics in the field. In the fifth edition, the use of MATLAB[registered] continues to be incorporated in examples and problems, where applicable. The targeted and thought-provoking problems you've come to appreciate have been retained in this edition. Chapman continues to share his up-to-date knowledge and experiences in the field in an engaging and understandable style.

  • Sales Rank: #932275 in Books
  • Published on: 2011
  • Original language: English
  • Dimensions: 9.06" h x .94" w x 6.06" l, 1.10 pounds
  • Binding: Paperback

Most helpful customer reviews

3 of 3 people found the following review helpful.
A book to those who never had any contact with the matter.
By Hugo Queiroz
This book is a great book to those who never had any contact with
electrical machines, it explains the constructive aspects of subject
in way way that they gain physical meaning. A point that is missing
in many books. The only reason that it's four stars and not five is
that in this edition the power electronics chapter was removed. For
those who red the second edition there will be some missing feelings.
Althogh it stills a great book.

2 of 2 people found the following review helpful.
Still the best for key ideas
By Paul A. Bonyak
The first five chapters of this book really suffice for a good intro to electric machines. Can't really say much negative at all except in chapter 7 in the section on the rotor circuit model. Here he uses an ad hoc claim that rotor circuit voltage is directly proportional to slip-true for any positive power of slip at locked rotor and sync, slip 1 and 0 respectively. Linearity totally unjustified. This is done to derive the proper slip dependent impedance. This impedance can be derived from the model and circuit theory taking motion into account with more work and this is valid but too difficult for a basic intro(actually by reference frame arguments the voltage too has a dependence on slip-nonlinear-and is not the constant locked rotor voltage-computer simulation needed). Forgivable considering the scope and intended audience-the claim just comes across as a plausibility which will lead to the slip having the right power-it's an approximation that most if not all use in circuit model estimates. Nevertheless it deserves a 5-star particularly for treatment of transformers and ac machinery. As an aside I'll give the justification for the author's ad hoc claim. In the transformer model which is what is used in chapter 7 to model the 3-phase induction motor, the rotor circuit corresponds to the secondary winding of the transformer. The voltage induced in the secondary winding of the transformer is proportional to the frequency of the field that moves through the winding (through the iron core)-justified in chapter 2-Faraday's Law applied at the secondary winding with rms averaging of the sinusoidal. This is a fixed or stationary winding with a varying magnetic field moving through it. Our rotor circuit must be viewed as stationary, i.e. we must find the frequency of the magnetic field as seen in the fixed rotor frame, this now looks like the secondary winding. Remembering the frequency of the magnetic field is essentially its angular speed (rotating field at constant speed), the frequency as seen in the fixed rotor frame is the field angular speed in this frame, which is the difference of the angular speeds (at a particular instant for the rotor!), but this is equivalent to slip times frequency of the magnetic field-you know where 2Pi goes. This then is slip times the secondary voltage-approximate since this secondary voltage is an rms value in the transformer equation. Q.E.D. His claim is now justified for the transformer model. The secondary voltage used is the locked rotor rms voltage, so in the end you get an estimate of average torque at a given slip-extended to a torque speed curve. Hope this clarification helps. A second book on power electronics would help. The chapter that used to be included on this was just an outline really.

0 of 0 people found the following review helpful.
Five Stars
By Amazon Customer
good

See all 4 customer reviews...

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