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Johnson W.C. — Mathematical and physical principles of engineering analysis
Johnson W.C. — Mathematical and physical principles of engineering analysis



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Название: Mathematical and physical principles of engineering analysis

Автор: Johnson W.C.

Аннотация:

This book is the outgrowth of a course in engineering analysis which the author has developed over the past six years for students in the several branches of engineering at Princeton University. The purpose of the book is to present the essential physical and mathematical principles and methods of approach that underlie the analysis of many practical engineering problems. The point of view is primarily utilitarian in an engineering sense but is aimed at a sound understanding of basic principles and designed to form a firm foundation for more advanced work. The book emphasizes basic physical principles and physical reasoning, and devotes considerable attention to methods of attack, the use of assumptions, procedures in setting up equations, the use of mathematics as a tool in accurate and quantitative reasoning, and the physical interpretation of mathematical results. Graphical methods are used freely, and reasonable approximations arc encouraged provided that they lead to results within the required accuracy. Every effort is made to present the material from a broad and unspecialized point of view and to use material with which every graduate engineer should be familiar, whatever his field.


Язык: en

Рубрика: Технология/

Статус предметного указателя: Готов указатель с номерами страниц

ed2k: ed2k stats

Год издания: 1944

Количество страниц: 355

Добавлена в каталог: 20.12.2012

Операции: Положить на полку | Скопировать ссылку для форума | Скопировать ID
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Предметный указатель
Principle, of action and reaction      13
Principle, of conservation of energy      11—13
Principle, of conservation of momentum      19—22
Principle, of constant flux linkages      26—30
Principle, of duality      63—67
Principle, of superposition      13—14
Principle, of virtual displacement      31—34
Product solution      289—292
Propagation constant      317
Prototype      231
Pulse function      270
Quenched slab      300—305
Radius of gyration      17
Real part of complex number      186
Rectifier voltage, harmonics in      257
Rectilinear translation      16
Recursion formula      172 174
Repeated roots      103 110
Report      6—8
Resistance      51
Resonance      124 197
Resonance curves      198
Resonance of mass on spring      196—201
Resonance of vibrating string      295
Resonance with harmonic      251—254 267
Resonance, phase shift in region of      199
Resonance, relation of, to natural frequency      200
Restitution, coefficient of      34
Reynolds number      227 232
Rod, equation for vibration      333
Roots of equations      109—110
Roots, complex      101 110
Rotating systems, angular momentum of      20—22
Rotating systems, coupling of      22
Rotating systems, torques in      57—58
Rotating vectors      186
Rotating vectors, representing harmonics      255
Rotation of rigid body      16—18
Rule, Simpson's      78—79
Rule, trapezoidal      76—78
Saturation curves      29 30
Secondary quantities      220
Self-excited oscillations      93
Self-inductance      24 51—53
Separation of variables      155—156
Series, Fourier      239—275
Setting up equations      45—70
Setting up equations for coupled circuits      55—56
Setting up equations for distributed systems      285—313
Setting up equations for electrical circuits      50—56
Setting up equations for mechanical systems      56—63
Setting up equations, free-body method      61—63
Simpson's rule      78
Simultaneous differential equations      110—117 130—134
Sine, hyperbolic      145
Sinusoids, vector representation of      182—201
Slug      15
Small-squares plot      318
Solid damping      56
Solution, general and particular      96
Solution, of differential equation      96
Solution, steady state      40 117
Solution, transient      40 118
Sound, velocity of, in gas      224—225
Spectrum, amplitude      267 274
Spectrum, phase      274
Spring constant      12 57
Spring, as distributed system      280
Spring, energy stored in      11—12
Spring, linear      12 57
Spring, nonlinear      11
Square wave, applied to resonant system      251—254 267
Square wave, Fourier analysis of      243 257
Squares, curvilinear      320
Standing wave      293
Steady heat flow      305—311
Steady-state solution      40 117
Steady-state solution, nonsinusoidal      251—254 257—258
Steady-state solution, sinusoidal      124 188—193
Step function      273
Step-by-step integration      82—84
String, vibration of      285—297
Successive initial derivatives      113 132
Successive initial derivatives, operator method      137—145
Superposition for initial conditions      141—145
Superposition, of driving forces      130
Superposition, of field plots      325
Superposition, of harmonics      252 257
Superposition, principle of      13—14
Systems with distributed constants      280—331
Systems, analogous      67—70 74
Systems, dual      63—67
Systems, of differential equations      110—117 130—134
Tangent, hyperbolic      146
Theorem, Buckingham $\pi$      219
Theorem, de Moivre's      186
Theorem, mean value      286
Three-dimensional field plotting      331
time constant      99
Torque, in mechanical systems      57—58
Torque, inertia      17
Tracing errors      210
Transfer impedance      191
Transform, Fourier      269
Transient      40 118
Transient heat flow      300—308
Transient in RL series circuit      98—100
Transient with sinusoidal driving force      122 124—127 194—196
Transient, critically damped      103 108
Transient, exponential      99 101 105
Transient, Fourier integral analysis of      266—275
Transient, nonlinear, methods for      75—89 155 229
Transient, oscillatory      101—103
Transient, oscillatory, combined with forced oscillation      122 124—127
Transient, oscillatory, effect of damping on      106
Transient, oscillatory, of mass on spring      106 122
Transient, overdamped      104—106
Translation, rectilinear      16
Transmissibility      204
Transmission lines      311—317
Trapezoidal rule      76—78
Traveling waves      293—295 314
Triangular wave, Fourier analysis of      247 257
Trigonometric functions      145
Trigonometric functions with imaginary argument      148
Trigonometric series      239—275
Tuned flywheel      204
Undamped oscillation      103 108 201
Undetermined coefficients      119
Unit step function      273
UNITS      207
Units of force and mass      15
Units of mechanical constants      57—58
Units, changing      218—219
Variable heat flow      300—308
Variable parameter      162
Variables, change of dependent      134
Variables, choice of      45—48
Variables, separation of      155
Vector representation, of complex number      183
Vector representation, of harmonics      255
Vector representation, of sinusoids      182—201
Velocity impedance      192
Velocity of falling body      155—156
Velocity of sound in gas      224
Velocity, angular      21 57
Velocity, phase      293 295 314
Vibration absorber      204
Vibration instrument      203—204
Vibration of membrane, equation for      181
Vibration of rod, equation for      333
Vibration of string      285—297
Vibration, damped      102 106 122
Vibration, forced      124 182
Vibration, forced, combined with free vibration      122 124—127
Vibration, forced, nonsinusoidal      251—254 267
Vibration, forced, of mass on spring      196—201
Vibration, free      100—103
Vibration, free, of mass on spring      106 122
Vibration, isolation of      204
Vibration, modes of      294
Vibration, natural frequency of      102 295
Virtual displacement      31—34
Viscous damping      56
Voltage gradient, by field plot      329
Voltage, across lumped impedances      51
Voltage, analogies to      68—69
Voltage, as dependent variable      135
Voltage, induced      23—26 51
Voltage, induced, in coupled circuits      25—26 51 55
Wave length      295
Wave length on transmission line      314
Wave, standing      293
Wave, traveling      293—295 314
Wind-tunnel testing      233
Wing, force on      230—234
Work      31
Zeros of Bessel functions      170
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