Written by THE internationally recognized expert in gears and the developer of the modern theory of gearing, this is the definitive reference on gearing. It covers the modern theory of gearing, geometry, design, and computerized simulation of meshing and contact for almost all types of gears. Covers the modern theory of gearing and geometry for the design and manufacture of all types of gear drives. Considers the new aspects of gearing required for redirection of machine vibration and CNC (computer controlled automated manufacturing) equipment. MARKETS: A power tool for researchers, graduate students, designers, and manufacturers of gears.
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"It is an invaluable reference for designers, theoreticians, students and manufacturers."
Chemical Engineering --This text refers to the Hardcover edition.
Chemical Engineering --This text refers to the Hardcover edition.
Book Description
This revised, expanded, edition covers the theory, design, geometry and manufacture of all types of gears and gear drives. This is an invaluable reference for designers, theoreticians, students, and manufacturers. This edition includes advances in gear theory, gear manufacturing, and computer simulation. Among the new topics are 1. New geometry for gears and pumps. 2. New design approaches for planetary gear trains and bevel gear drives. 3. An enhanced approach for stress analysis. 4. New methods of grinding, and gear shaving. 5. New theory on the simulation and its application.
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Most Helpful Customer Reviews
4.0 out of 5 stars
Gear Geometry and AppliedTheory,
Amazon Verified Purchase(What's this?)
This review is from: Gear Geometry and Applied Theory (Hardcover)
I'm looking for long time to have such a book in my technical libray. Now I have it. It is an interesting book and I am veryy hapy with it.
5.0 out of 5 stars
Best book regarding gear theory,
This review is from: Gear Geometry and Applied Theory (Hardcover)
I work as a gear engineer for a big heavy truck company and have learned a whole lot from this book...and still learning. I find it by far the most valuable book for engineers who want to understand the fundamentals of gearing and write their own computer codes to generate gear geometries for visualization or FEM-analysis.
Great book Litvin and Fuentes! Regards, IB
5.0 out of 5 stars
Good book,
By
This review is from: Gear Geometry and Applied Theory (Hardcover)
This is a book that explain gears using their geometric information. Central point is mathematical equation of gears and using this approach any point at gear calculation is explained. It is not good for obtain a magic number or fast result but very goo to understood gear behaviour and calculation.
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Inside This Book
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First Sentence:
A position vector in a three-dimensional space (Fig. 1.1.1) may be represented (i) in vector form as rm = OmM = xmim + ymjm + zmkm (1.1.1) where (im, jm, km) are the unit vectors of coordinate axes, and (ii) by the column matrix rm = [ ]. Read the first page Key Phrases - Statistically Improbable Phrases (SIPs): (learn more)
involute helical gears, tooth contact analysis, spiral bevel gear drives, gear tooth surfaces, shortest center distance, worm pitch cylinder, hypoid gear drives, extended hypocycloids, ordinary epicycloid, cycloidal gearing, gear ratio function, operating pitch surfaces, involute worm, planar gearing, gear fillet, oversized hob, plunging disk, continuous tangency, axial generation, noncircular gears, grinding worm, profile crowning, implicit function system existence, nonstandard gears, pinion tooth profile Key Phrases - Capitalized Phrases (CAPs): (learn more)
Modified Involute Gears, Visual Numerics, Longitudinal Crowning of Pinion, Noncircular Gears Figure, Grinding of Double-Crowned Pinion, Prospects of New Developments, Design of Flyblades, Introduction Figure, Solution Matrix New!
Books on Related Topics | Concordance | Text Stats Browse Sample Pages:
Front Cover | Table of Contents | First Pages | Index | Back Cover | Surprise Me!
A position vector in a three-dimensional space (Fig. 1.1.1) may be represented (i) in vector form as rm = OmM = xmim + ymjm + zmkm (1.1.1) where (im, jm, km) are the unit vectors of coordinate axes, and (ii) by the column matrix rm = [ ]. Read the first page Key Phrases - Statistically Improbable Phrases (SIPs): (learn more)
involute helical gears, tooth contact analysis, spiral bevel gear drives, gear tooth surfaces, shortest center distance, worm pitch cylinder, hypoid gear drives, extended hypocycloids, ordinary epicycloid, cycloidal gearing, gear ratio function, operating pitch surfaces, involute worm, planar gearing, gear fillet, oversized hob, plunging disk, continuous tangency, axial generation, noncircular gears, grinding worm, profile crowning, implicit function system existence, nonstandard gears, pinion tooth profile Key Phrases - Capitalized Phrases (CAPs): (learn more)
Modified Involute Gears, Visual Numerics, Longitudinal Crowning of Pinion, Noncircular Gears Figure, Grinding of Double-Crowned Pinion, Prospects of New Developments, Design of Flyblades, Introduction Figure, Solution Matrix New!
Books on Related Topics | Concordance | Text Stats Browse Sample Pages:
Front Cover | Table of Contents | First Pages | Index | Back Cover | Surprise Me!
Citations (learn more)
This book cites 15
books:
See all 15 books this book cites
7
books
cite this book:
See all 7 books citing this book
- Theory of Gearing by Faydor Litvin in Back Matter (1), Back Matter (2), and Back Matter (3)
- Gear Handbook by Darle W. editor Dudley in Back Matter (1), and Back Matter (2)
- Kinematics and Linkage Design by Allen Strickland, Jr. Hall in Back Matter
- Differential Geometry Applied to Curve and Surface Design by Nutbourne in Back Matter
- Linear Algebra (Undergraduate Texts in Mathematics) by Larry Smith in Back Matter
See all 15 books this book cites
- The Art of Gear Fabrication by Prem H Daryani in Front Matter, and page 198
- The Theory and Practice of Worm Gear Drives (Kogan Page Science Paper Edition) by Ilés Dudás in Back Matter
- Algorithmic and Computational Robotics: New Directions 2000 WAFR by Bruce Donald on page 82
- Dynamics of Mechanical Systems by Harold Josephs on page 601
- Automatic Differentiation of Algorithms by George Corliss in Back Matter
See all 7 books citing this book
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