Annotation Electromagnetic vibration transducers are seen as an effective way of harvesting ambient energy for the supply of sensor monitoring systems. Different electromagnetic coupling architectures have been employed but no comprehensive comparison with respect to their output performance has been carried out up to now. Electromagnetic Vibration Energy Harvesting Devices introduces an optimization approach which is applied to determine optimal dimensions of the components (magnet, coil and back iron). Eight different commonly applied coupling architectures are investigated. The results show that correct dimensions are of great significance for maximizing the efficiency of the energy conversion. A comparison yields the architectures with the best output performance capability which should be preferably employed in applications. A prototype development is used to demonstrate how the optimization calculations can be integrated into the designflow. Electromagnetic Vibration Energy Harvesting Devices targets the designer of electromagnetic vibration transducers who wishes to have a greater in-depth understanding for maximizing the output performance

zlib/Engineering/Engineering - General & Miscellaneous/Jaroslav Beran/《Advances in Mechanism Design II》_19230110.epub

Vibration Problems ICOVP 2007: Eighth International Conference, 01-03 February 2007, Shibpur, India (Springer Proceedings in Physics, 126)

The Eighth International Conference on Vibration Problems : ICOVP-2007 : 01-03 February 2007, Shibpur, India

Electromagnetic Vibration Energy Harvesting Devices : Architectures, Design, Modeling and Optimization

Vibration Problems Icovp 2007

Springer Proceedings in Physics Hardcover

IEEE SoutheastCon 2008 : Huntsville, Alabama : return to the moon, shape of the future : April 3-6

MATHEMATICAL METHODS FOR PHYSICISTS A COMPREHENSIVE GUIDE SEVENTH EDITION

Cam Design and Manufacturing Handbook, 2nd Ed. (Volume 1)

Mechatronika pohonů pracovních členů mechanismů

IEEE SoutheastCon 2010 : 18-21 March 2010

Proceedings Ieee Southeastcon 2008

Esin Inan; Muralimohan Banerjee; Hilmi Demiray; Basudeb Mukhopadhyay; Dipak L Sengupta

George B Arfken; Hans-Jurgen Weber; Frank E Harris

George B Arfken; Frank E Harris; Hans-Jurgen Weber

Institute of Electrical and Electronics Engineers

George Brown Arfken; Hans J Weber; Frank E Harris

GEORGE B.ARFKEN,HANS J.WEBER AND FRANK E.HARRIS

International Conference on Vibration Problems

Beran, Jaroslav; Bílek, Martin; Žabka, Petr

Jaroslav Beran; Martin Bilek; Petr Zabka

Dirk Spreemann; Yiannos Manoli

Inan, Esin, Et Al., Eds.

IEEE Southeastcon

Arfken, George B.

Robert L. Norton

Norton, Robert

M. M. Banerjee

Petr Jirásko

IEEE Staff

Author

Springer International Publishing AG

Springer Science + Business Media BV

Springer Nature Switzerland AG

Industrial Press, Incorporated

Academic Press, Incorporated

Morgan Kaufmann Publishers

Kluwer Academic Publishers

VÚTS, akciová společnost

Springer Netherlands

Elsevier LTD

IEEE Xplore

Brooks/Cole

Mechanisms and machine science, volume 44, 1st ed. 2017, Place of publication not identified, 2016

Springer series in advanced microelectronics, 35, Dordrecht ; New York, ©2012

Mechanisms and machine science (Online), 1st ed. 2017, Cham, 2017

Mechanisms and machine science, 44, Cham, Switzerland, 2017

Springer proceedings in physics, 126, Dordrecht, 2009

7th edition, Amsterdam, Boston, Netherlands, 2013

Springer proceedings in physics, Berlin?, ©2008

Place of publication not identified, 2008

2nd ed., New York, New York State, 2009

United States, United States of America

Seventh edition, Waltham, MA, 2013

7th ed, Amsterdam ; London, ©2013

Springer Nature, Dordrecht, 2012

Vydání první, Liberec, 2015

Switzerland, Switzerland

Netherlands, Netherlands

Piscataway, N.J, 2010

Piscataway, N.J, 2008

Second, US, 2009

Czechia, Czechia

Aug 03, 2016

7, 2012

Source title: Advances in Mechanism Design II: Proceedings of the XII International Conference on the Theory of Machines and Mechanisms (Mechanisms and Machine Science (44))

Bookmarks: p1 (p1): 1 Mathematical Preliminaries
p1-1 (p1): 1.1 Infinite Series
p1-2 (p21): 1.2 Series of Functions
p1-3 (p33): 1.3 Binomial Theorem
p1-4 (p40): 1.4 Mathematical Induction
p1-5 (p41): 1.5 Operations on Series Expansions of Functions
p1-6 (p45): 1.6 Some Important Series
p1-7 (p46): 1.7 Vectors
p1-8 (p53): 1.8 Complex Numbers and Functions
p1-9 (p62): 1.9 Derivatives and Extrema
p1-10 (p65): 1.10 Evaluation of Integrals
p1-11 (p75): 1.11 Dirac Delta Function
p1-12 (p82): Additional Readings
p2 (p83): 2 Determinants and Matrices
p2-1 (p83): 2.1 Determinants
p2-2 (p95): 2.2 Matrices
p2-3 (p121): Additional Readings
p3 (p123): 3 Vector Analysis
p3-1 (p124): 3.1 Review of Basic Properties
p3-2 (p126): 3.2 Vectors in 3-D Space
p3-3 (p133): 3.3 Coordinate Transformations
p3-4 (p139): 3.4 Rotations in IR 3
p3-5 (p143): 3.5 Differential Vector Operators
p3-6 (p153): 3.6 Differential Vector Operators： Further Properties
p3-7 (p159): 3.7 Vector Integration
p3-8 (p164): 3.8 Integral Theorems
p3-9 (p170): 3.9 Potential Theory
p3-10 (p182): 3.10 Curvilinear Coordinates
p3-11 (p203): Additional Readings
p4 (p205): 4 Tensors and Differential Forms
p4-1 (p205): 4.1 Tensor Analysis
p4-2 (p215): 4.2 Pseudotensors， Dual Tensors
p4-3 (p218): 4.3 Tensors in General Coordinates
p4-4 (p227): 4.4 Jacobians
p4-5 (p232): 4.5 Differential Forms
p4-6 (p238): 4.6 Differentiating Forms
p4-7 (p243): 4.7 Integrating Forms
p4-8 (p249): Additional Readings
p5 (p251): 5 Vector Spaces
p5-1 (p251): 5.1 Vectors in Function Spaces
p5-2 (p269): 5.2 Gram-Schmidt Orthogonalization
p5-3 (p275): 5.3 Operators
p5-4 (p283): 5.4 Self-Adjoint Operators
p5-5 (p287): 5.5 Unitary Operators
p5-6 (p292): 5.6 Transformations of Operators
p5-7 (p294): 5.7 Invariants
p5-8 (p296): 5.8 Summary—Vector Space Notation
p5-9 (p297): Additional Readings
p6 (p299): 6 Eigenvalue Problems
p6-1 (p299): 6.1 Eigenvalue Equations
p6-2 (p301): 6.2 Matrix Eigenvalue Problems
p6-3 (p310): 6.3 Hermitian Eigenvalue Problems
p6-4 (p311): 6.4 Hermitian Matrix Diagonalization
p6-5 (p319): 6.5 Normal Matrices
p6-6 (p328): Additional Readings
p7 (p329): 7 Ordinary Differential Equations
p7-1 (p329): 7.1 Introduction
p7-2 (p331): 7.2 First-Order Equations
p7-3 (p342): 7.3 ODEs with Constant Coefficients
p7-4 (p343): 7.4 Second-Order Linear ODEs
p7-5 (p346): 7.5 Series Solutions Frobenius’ Method
p7-6 (p358): 7.6 Other Solutions
p7-7 (p375): 7.7 Inhomogeneous Linear ODEs
p7-8 (p377): 7.8 Nonlinear Differential Equations
p7-9 (p380): Additional Readings
p8 (p381): 8 Sturm-Liouville Theory
p8-1 (p381): 8.1 Introduction
p8-2 (p384): 8.2 Hermitian Operators
p8-3 (p389): 8.3 ODE Eigenvalue Problems
p8-4 (p395): 8.4 Variation Method
p8-5 (p398): 8.5 Summary， Eigenvalue Problems
p8-6 (p399): Additional Readings
p9 (p401): 9 Partial Differential Equations
p9-1 (p401): 9.1 Introduction
p9-2 (p403): 9.2 First-Order Equations
p9-3 (p409): 9.3 Second-Order Equations
p9-4 (p414): 9.4 Separation of Variables
p9-5 (p433): 9.5 Laplace and Poisson Equations
p9-6 (p435): 9.6 Wave Equation
p9-7 (p437): 9.7 Heat-Flow， or Diffusion PDE
p9-8 (p444): 9.8 Summary
p9-9 (p445): Additional Readings
p10 (p447): 10 Green’s Functions
p10-1 (p448): 10.1 One-Dimensional Problems
p10-2 (p459): 10.2 Problems in Two and Three Dimensions
p10-3 (p467): Additional Readings
p11 (p469): 11 Complex Variable Theory
p11-1 (p470): 11.1 Complex Variables and Functions
p11-2 (p471): 11.2 Cauchy-Riemann Conditions
p11-3 (p477): 11.3 Cauchy’s Integral Theorem
p11-4 (p486): 11.4 Cauchy’s Integral Formula
p11-5 (p492): 11.5 Laurent Expansion
p11-6 (p497): 11.6 Singularities
p11-7 (p509): 11.7 Calculus of Residues
p11-8 (p522): 11.8 Evaluation of Deffinite Integrals
p11-9 (p544): 11.9 Evaluation of Sums
p11-10 (p547): 11.10 Miscellaneous Topics
p11-11 (p550): Additional Readings
p12 (p551): 12 Further Topics in Analysis
p12-1 (p551): 12.1 Orthogonal Polynomials
p12-2 (p560): 12.2 Bernoulli Numbers
p12-3 (p567): 12.3 Euler-Maclaurin Integration Formula
p12-4 (p571): 12.4 Dirichlet Series
p12-5 (p574): 12.5 Infinite Products
p12-6 (p577): 12.6 Asymptotic Series
p12-7 (p585): 12.7 Method of Steepest Descents
p12-8 (p591): 12.8 Dispersion Relations
p12-9 (p598): Additional Readings
p13 (p599): 13 Gamma Function
p13-1 (p599): 13.1 Definitions， Properties
p13-2 (p610): 13.2 Digamma and Polygamma Functions
p13-3 (p617): 13.3 The Beta Function
p13-4 (p622): 13.4 Stirling’s Series
p13-5 (p626): 13.5 Riemann Zeta Function
p13-6 (p633): 13.6 Other Related Functions
p13-7 (p641): Additional Readings
p14 (p643): 14 Bessel Functions
p14-1 (p643): 14.1 Bessel Functions of the First Kind， Jv （x）
p14-2 (p661): 14.2 Orthogonality
p14-3 (p667): 14.3 Neumann Functions， Bessel Functions of the Second Kind
p14-4 (p674): 14.4 Hankel Functions
p14-5 (p680): 14.5 Modified Bessel Functions， Iv （x） and Kv （x）
p14-6 (p688): 14.6 Asymptotic Expansions
p14-7 (p698): 14.7 Spherical Bessel Functions
p14-8 (p713): Additional Readings
p15 (p715): 15 Legendre Functions
p15-1 (p716): 15.1 Legendre Polynomials
p15-2 (p724): 15.2 Orthogonality
p15-3 (p736): 15.3 Physical Interpretation of Generating Function
p15-4 (p741): 15.4 Associated Legendre Equation
p15-5 (p756): 15.5 Spherical Harmonics
p15-6 (p766): 15.6 Legendre Functions of the Second Kind
p15-7 (p771): Additional Readings
p16 (p773): 16 Angular Momentum
p16-1 (p774): 16.1 Angular Momentum Operators
p16-2 (p784): 16.2 Angular Momentum Coupling
p16-3 (p796): 16.3 Spherical Tensors
p16-4 (p809): 16.4 Vector Spherical Harmonics
p16-5 (p814): Additional Readings
p17 (p815): 17 Group Theory
p17-1 (p815): 17.1 Introduction to Group Theory
p17-2 (p821): 17.2 Representation of Groups
p17-3 (p826): 17.3 Symmetry and Physics
p17-4 (p830): 17.4 Discrete Groups
p17-5 (p837): 17.5 Direct Products
p17-6 (p840): 17.6 Symmetric Group
p17-7 (p845): 17.7 Continuous Groups
p17-8 (p862): 17.8 Lorentz Group
p17-9 (p866): 17.9 Lorentz Covariance of Maxwell’s Equations
p17-10 (p869): 17.10 Space Groups
p17-11 (p870): Additional Readings
p18 (p871): 18 More Special Functions
p18-1 (p871): 18.1 Hermite Functions
p18-2 (p878): 18.2 Applications ofHermite Functions
p18-3 (p889): 18.3 Laguerre Functions
p18-4 (p899): 18.4 Chebyshev Polynomials
p18-5 (p911): 18.5 Hypergeometric Functions
p18-6 (p917): 18.6 Confluent Hypergeometric Functions
p18-7 (p923): 18.7 Dilogarithm
p18-8 (p927): 18.8 Elliptic Integrals
p18-9 (p932): Additional Readings
p19 (p935): 19 Fourier Series
p19-1 (p935): 19.1 General Properties
p19-2 (p949): 19.2 Applications of Fourier Series
p19-3 (p957): 19.3 Gibbs Phenomenon
p19-4 (p962): Additional Readings
p20 (p963): 20 Integral Transforms
p20-1 (p963): 20.1 Introduction
p20-2 (p966): 20.2 Fourier Transform
p20-3 (p980): 20.3 Properties of Fourier Transforms
p20-4 (p985): 20.4 Fourier Convolution Theorem
p20-5 (p997): 20.5 Signal-Processing Applications
p20-6 (p1002): 20.6 Discrete Fourier Transform
p20-7 (p1008): 20.7 Laplace Transforms
p20-8 (p1016): 20.8 Properties of Laplace Transforms
p20-9 (p1034): 20.9 Laplace Convolution Theorem
p20-10 (p1038): 20.10 Inverse Laplace Transform
p20-11 (p1045): Additional Readings
p21 (p1047): 21 Integral Equations
p21-1 (p1047): 21.1 Introduction
p21-2 (p1053): 21.2 Some Special Methods
p21-3 (p1064): 21.3 Neumann Series
p21-4 (p1069): 21.4 Hilbert-Schmidt Theory
p21-5 (p1079): Additional Readings
p22 (p1081): 22 Calculus of Variations
p22-1 (p1081): 22.1 Euler Equation
p22-2 (p1096): 22.2 More General Variations
p22-3 (p1107): 22.3 Constrained Minima/Maxima
p22-4 (p1111): 22.4 Variation with Constraints
p22-5 (p1124): Additional Readings
p23 (p1125): 23 Probability and Statistics
p23-1 (p1126): 23.1 Probability： Definitions， Simple Properties
p23-2 (p1134): 23.2 Random Variables
p23-3 (p1148): 23.3 Binomial Distribution
p23-4 (p1151): 23.4 Poisson Distribution
p23-5 (p1155): 23.5 Gauss’ Normal Distribution
p23-6 (p1159): 23.6 Transformations ofRandom Variables
p23-7 (p1165): 23.7 Statistics
p23-8 (p1179): Additional Readings
p24 (p1181): Index

The use of computers for engineering design, and in CNC for manufacturing, has dramatically changed the cam design and manufacturing process. Additionally, cam design and manufacturing have been affected by a significant number of fundamental research results published in recent years. This new edition offers changes which have been made throughout the book to update its information with the latest technology from the engineering literature and from the author's research and that of his students. Beginning at an introductory level and progressing to more advanced topics, this it provides all the information needed to properly design, model, analyze, specify, and manufacture cam-follower systems. It is truly a comprehensive resource that brings together up-to-date cam design technology, correct design and manufacturing procedures, and recent cam research results-all in one volume!
Additionally, this unique book is accompanied by a 90-day trial demonstration copy of the Professional Version of Dynacam. Written by the author and used worldwide, this program solves the equations described in the book and allows in its fully licensed version the design, dynamic modeling, analysis, and generation of follower center, cam surface, and cutter coordinate data for any cam. It also defines conjugate cams for any application.
Includes a completely rewritten and updated chapter on splines, along with a discussion of shape-preserving splines as currently used for automotive valve-train cams. Features added coverage of multi-degree of freedom models and of followers with deliberate impact events within the chapter on dynamic modeling. Covers Globoidal cams in several chapters. Provides a definitive solution to the torque compensation cam design problem. Program Dynacam is much enhanced and improved and is available at a preferred price to purchasers of the book.

Vibration problems dealing with advanced Mathematical and Numerical Techniques have extensive application in a wide class of problems in ae- nautics, aerodynamics, space science and technology, off-shore engineering and in the design of different structural components of high speed space crafts and nuclear reactors. Different classes of vibration problems dealing with complex geometries and non-linear behaviour require careful attention of scientists and engineers in pursuit of their research activities. Almost all fields of Engineering, Science and Technology, ranging from small domestic building subjected to earthquake and cyclone to the space craft venturing towards different planets, from giant ship to human skeleton, encounter problems of vibration and dynamic loading. This being truly an interdisciplinary field, where the mathematicians, phy- cists and engineers could interface their innovative ideas and creative thoughts to arrive at an appropriate solution, Bengal Engineering and Science University, Shibpur, India, a premier institution for education and research in engineering, science and technology felt it appropriate to organize 8th International C- ference on “Vibration Problems (ICOVP-2007)” as a part of its sesquicentenary celebration. The conference created a platform and all aspects of vibration phenomenon with the focus on the state-of-the art in theoretical, experimental and applied research areas were addressed and the scientific interaction, p- ticipated by a large gathering including eminent personalities and young research workers, generated many research areas and innovative ideas.
Erscheinungsdatum: 16.10.2008

Providing coverage of the mathematics necessary for advanced study in physics and engineering, this text focuses on problem-solving skills and offers a vast array of exercises, as well as clearly illustrating and proving mathematical relations. Now inits 7th edition, Mathematical Methods for Physicists continues to provide all the mathematical methods that aspiring scientists and engineers are likely to encounter as students and beginning researchers. This bestselling text provides mathematical relations and their proofs essential to the study of physics and related fields. While retaining thekey features of the 6th edition, the new edition provides a more careful balance of explanation, theory, and examples. Taking a problem-solving-skills approach to incorporating theorems with applications, the book's improved focus will help students succeed throughout their academic careers and well into their professions. Some notable enhancements include more refined and focused content in important topics, improved organization, updated notations, extensive explanations and intuitive exercise sets, a wider range of problem solutions, improvement in the placement, and a wider range of difficulty of exercises. Revised and updated version of the leading text in mathematical physicsFocuses on problem-solving skills and active learning, offering numerous chapter problemsClearly identified definitions, theorems, and proofs promote clarity and understanding New to this edition: Improved modular chaptersNew up-to-date examplesMore intuitive explanations

<p>Now in its 7th edition, <i>Mathematical Methods for Physicists</i> continues to provide all the mathematical methods that aspiring scientists and engineers are likely to encounter as students and beginning researchers. This bestselling text provides mathematical relations and their proofs essential to the study of physics and related fields. While retaining the key features of the 6th edition, the new edition provides a more careful balance of explanation, theory, and examples. Taking a problem-solving-skills approach to incorporating theorems with applications, the book's improved focus will help students succeed throughout their academic careers and well into their professions. Some notable enhancements include more refined and focused content in important topics, improved organization, updated notations, extensive explanations and intuitive exercise sets, a wider range of problem solutions, improvement in the placement, and a wider range of difficulty of exercises.</p><br><br><ul><li>Revised and updated version of the leading text in mathematical physics</li><li>Focuses on problem-solving skills and active learning, offering numerous chapter problems</li><li>Clearly identified definitions, theorems, and proofs promote clarity and understanding </li></ul> <p><b>New to this edition:</b></p> <ul><li>Improved modular chapters</li><li>New up-to-date examples</li><li>More intuitive explanations</li></ul>

The use of computers for engineering design, and in numerical control for manufacturing, has dramatically changed the cam design and manufacturing process. Additionally, cam design and manufacturing have been affected by a significant number of fundamental research results published in recent years. An invaluable resource, Cam Design and Manufacturing Handbook brings together up-to-date cam design technology, correct design and manufacturing procedures, and recent cam research results in one volume that is indispensable to the design and manufacturing of cam-follower systems. Beginning at an introductory level and progressing to more advanced topics, this comprehensive handbook provides all the information needed to properly design, model, analyze, specify, and manufacture cam-follower systems. This unique book is accompanied by a 90-day trial demonstration copy of the Professional Version of Dynacam for Windows V. 7.0. Written by the author and used worldwide, this program solves the equations described in the book and allows -- in its fully licensed version -- the design, dynamic modeling, analysis, and output of follower center, cam surface, and cutter coordinate data for any cam. It also defines conjugate cams for any application. Also included are 90-day trial demonstration copies of programs Fourbar, Sixbar, and Slider for the design of cam-follower linkages.

This book presents the most recent advances in the research of machines and mechanisms. It collects 54 reviewed papers presented at the XII International Conference on the Theory of Machines and mechanisms (TMM 2016) held in Liberec, Czech Republic, September 6-8, 2016. This volume offers an international selection of the most important new results and developments, grouped in six different parts, representing a well-balanced overview, and spanning the general theory of machines and mechanisms, through analysis and synthesis of planar and spatial mechanisms, linkages and cams, robots and manipulators, dynamics of machines and mechanisms, rotor dynamics, computational mechanics, vibration and noise in machines, optimization of mechanisms and machines, mechanisms of textile machines, mechatronics to the control and monitoring systems of machines. This conference is traditionally organised every four year under the auspices of the international organisation IFToMM and the Czech Society for Mechanics.

"Painstakingly revised, the second edition of Cam Design and Manufacturing Handbook brings together the latest cam design technology, proper cam design and manufacturing procedures, and recent cam research results in one volume that is indispensable to the design and manufacturing of cam-follower systems. Among the new coverage you will find: a treatment of shape-preserving spines for valve cams, equations for calculation of 3-D globoidal cams, multi-DOF cam-follower system models, equations for the calculation of compensation cams that completely cancel inertial torque on a camshaft, and equations to model the deliberate impact of a cam follower against a valve seat or a hard-stop. Covering both introductory and more advanced topics in depth, this comprehensive handbook provides all the information you need to properly design, model, analyze, specify, and manufacture cam-follower systems."--Jacket

This volume presents the Proceedings of the 8th International Conference on Vibration Problems, held from 30 January 2007 to 3 February 2007, in Howrah, Kolkata, West Bengal, India. As with the earlier conferences in the ICOVP series, the purpose of ICOVP-2007 was to bring together scientists with different backgrounds, actively working on vibration-related problems of engineering both in theoretical and applied fields. The main objective did not lie, however, in reporting specific results as such, but rather in joining and exchanging different languages, questions and methods developed in the respective disciplines, and to thus stimulate a broad interdisciplinary research. The topics, indeed, cover a wide variety of vibration-related subjects. Audience: Scientists, researchers and graduate students in Physics and Engineering

Provides the mathematical methods that aspiring scientists and engineers are likely to encounter as students and beginning researchers. This book also provides mathematical relations and their proofs essential to the study of physics and related fields. It focuses on problem-solving skills and active learning, offering numerous chapter problems.

Edited By Esin İnan, Dipak Sengupta, Muralimohan Banerjee, Basudeb Mukhopadhyay, Hilmi Demiray.

Springer Series in Advanced Microelectronics
Erscheinungsdatum: 17.02.2012

2022-02-21