George C. King
Vibrations and Waves
George C. King
Vibrations and Waves
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- Produkterinnerung
Emphasizes the physical principles, placing the physics before the mathematics. Each chapter includes problems ranging in difficulty from simple to challenging. Includes hints for solving problems. Numerous worked examples included throughout the book. More advanced material is included in optional sections marked with an asterisk. .
Die Einführung wendet sich an Physikstudierende im Grundstudium und präsentiert dementsprechend viele Fragen, Aufgaben und Übungen. Auf Mathematik wird so weit wie möglich verzichtet. Primäres Ziel ist es, Entwicklung und Aufbau des Wissensgebiets verständlich darzustellen.…mehr
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Emphasizes the physical principles, placing the physics before the mathematics. Each chapter includes problems ranging in difficulty from simple to challenging. Includes hints for solving problems. Numerous worked examples included throughout the book. More advanced material is included in optional sections marked with an asterisk. .
Die Einführung wendet sich an Physikstudierende im Grundstudium und präsentiert dementsprechend viele Fragen, Aufgaben und Übungen. Auf Mathematik wird so weit wie möglich verzichtet. Primäres Ziel ist es, Entwicklung und Aufbau des Wissensgebiets verständlich darzustellen.
Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
Die Einführung wendet sich an Physikstudierende im Grundstudium und präsentiert dementsprechend viele Fragen, Aufgaben und Übungen. Auf Mathematik wird so weit wie möglich verzichtet. Primäres Ziel ist es, Entwicklung und Aufbau des Wissensgebiets verständlich darzustellen.
Hinweis: Dieser Artikel kann nur an eine deutsche Lieferadresse ausgeliefert werden.
Produktdetails
- Produktdetails
- The Manchester Physics Series
- Verlag: Wiley & Sons
- 1. Auflage
- Seitenzahl: 256
- Erscheinungstermin: 12. Juni 2009
- Englisch
- Abmessung: 244mm x 170mm x 13mm
- Gewicht: 418g
- ISBN-13: 9780470011898
- ISBN-10: 0470011890
- Artikelnr.: 24619703
- The Manchester Physics Series
- Verlag: Wiley & Sons
- 1. Auflage
- Seitenzahl: 256
- Erscheinungstermin: 12. Juni 2009
- Englisch
- Abmessung: 244mm x 170mm x 13mm
- Gewicht: 418g
- ISBN-13: 9780470011898
- ISBN-10: 0470011890
- Artikelnr.: 24619703
I wrote this one when I was a child myself, never had the proper timing to release it in a world where everything changes so fast, I couldn't be happier that I did wait before releasing this one. Along with many more of my Stephen King novels this one ranks above them all. It's designed so that even an eight year old can read it, an introduction to the spooky scary books I write. - King
Editors' Preface to the Manchester Physics Series. Author's Preface. 1
SIMPLE HARMONIC MOTION. 1.1 Physical Characteristics of Simple Harmonic
Oscillators. 1.2 A Mass on a Spring. 1.2.1 A mass on a horizontal spring.
1.2.2 A mass on a vertical spring. 1.2.3 Displacement, velocity and
acceleration in simple harmonic motion. 1.2.4 General solutions for simple
harmonic motion and the phase angle Æ. 1.2.5 The energy of a simple
harmonic oscillator. 1.2.6 The physics of small vibrations. 1.3 The
Pendulum. 1.3.1 The simple pendulum. 1.3.2 The energy of a simple pendulum.
1.3.3 The physical pendulum. 1.3.4 Numerical solution of simple harmonic
motion³. 1.4 Oscillations in Electrical Circuits: Similarities in Physics.
1.4.1 The LC circuit. 1.4.2 Similarities in physics. PROBLEMS 1. 2 THE
DAMPED HARMONIC OSCILLATOR. 2.1 Physical Characteristics of the Damped
Harmonic Oscillator. 2.2 The Equation of Motion for a Damped Harmonic
Oscillator. 2.2.1 Light damping. 2.2.2 Heavy damping. 2.2.3 Critical
damping. 2.3 Rate of Energy Loss in a Damped Harmonic Oscillator. 2.3.1 The
quality factor Q of a damped harmonic oscillator. 2.4 Damped Electrical
Oscillations. PROBLEMS 2. 3 FORCED OSCILLATIONS. 3.1 Physical
Characteristics of Forced Harmonic Motion. 3.2 The Equation of Motion of a
Forced Harmonic Oscillator. 3.2.1 Undamped forced oscillations. 3.2.2
Forced oscillations with damping. 3.3 Power Absorbed During Forced
Oscillations. 3.4 Resonance in Electrical Circuits. 3.5 Transient
Phenomena. 3.6 The Complex Representation of Oscillatory Motion. 3.6.1
Complex numbers. 3.6.2 The use of complex numbers to represent physical
quantities. 3.6.3 Use of the complex representation for forced oscillations
with damping. PROBLEMS 3. 4 COUPLED OSCILLATORS. 4.1 Physical
Characteristics of Coupled Oscillators. 4.2 Normal Modes of Oscillation.
4.3 Superposition of Normal Modes. 4.4 Oscillating Masses Coupled by
Springs. 4.5 Forced Oscillations of Coupled Oscillators. 4.6 Transverse
Oscillations. PROBLEMS 4. 5 TRAVELLING WAVES. 5.1 Physical Characteristics
of Waves. 5.2 Travelling Waves. 5.2.1 Travelling sinusoidal waves. 5.3 The
Wave Equation. 5.4 The Equation of a Vibrating String. 5.5 The Energy in a
Wave. 5.6 The Transport of Energy by a Wave. 5.7 Waves at Discontinuities.
5.8 Waves in Two and Three Dimensions. 5.8.1 Waves of circular or spherical
symmetry. PROBLEMS 5. 6 STANDING WAVES. 6.1 Standing Waves on a String. 6.2
Standing Waves as the Superposition of Two Travelling Waves. 6.3 The Energy
in a Standing Wave. 6.4 Standing Waves as Normal Modes of a Vibrating
String. 6.4.1 The superposition principle. 6.4.2 The superposition of
normal modes. 6.4.3 The amplitudes of normal modes and Fourier analysis.
6.4.4 The energy of vibration of a string. PROBLEMS 6. 7 INTERFERENCE AND
DIFFRACTION OF WAVES. 7.1 Interference and Huygen's Principle. 7.1.1
Young's double-slit experiment. 7.1.2 Michelson spectral interferometer.
7.2 Diffraction. 7.2.1 Diffraction at a single slit. 7.2.2 Circular
apertures and angular resolving power. 7.2.3 Double slits of finite width.
PROBLEMS 7. 8 THE DISPERSION OF WAVES. 8.1 The Superposition of Waves in
Non-Dispersive Media. 8.1.1 Beats. 8.1.2 Amplitude modulation of a radio
wave. 8.2 The Dispersion of Waves. 8.2.1 Phase and group velocities. 8.3
The Dispersion Relation. 8.4 Wave Packets. 8.4.1 Formation of a wave
packet. PROBLEMS 8. APPENDIX: SOLUTIONS TO PROBLEMS. Index.
SIMPLE HARMONIC MOTION. 1.1 Physical Characteristics of Simple Harmonic
Oscillators. 1.2 A Mass on a Spring. 1.2.1 A mass on a horizontal spring.
1.2.2 A mass on a vertical spring. 1.2.3 Displacement, velocity and
acceleration in simple harmonic motion. 1.2.4 General solutions for simple
harmonic motion and the phase angle Æ. 1.2.5 The energy of a simple
harmonic oscillator. 1.2.6 The physics of small vibrations. 1.3 The
Pendulum. 1.3.1 The simple pendulum. 1.3.2 The energy of a simple pendulum.
1.3.3 The physical pendulum. 1.3.4 Numerical solution of simple harmonic
motion³. 1.4 Oscillations in Electrical Circuits: Similarities in Physics.
1.4.1 The LC circuit. 1.4.2 Similarities in physics. PROBLEMS 1. 2 THE
DAMPED HARMONIC OSCILLATOR. 2.1 Physical Characteristics of the Damped
Harmonic Oscillator. 2.2 The Equation of Motion for a Damped Harmonic
Oscillator. 2.2.1 Light damping. 2.2.2 Heavy damping. 2.2.3 Critical
damping. 2.3 Rate of Energy Loss in a Damped Harmonic Oscillator. 2.3.1 The
quality factor Q of a damped harmonic oscillator. 2.4 Damped Electrical
Oscillations. PROBLEMS 2. 3 FORCED OSCILLATIONS. 3.1 Physical
Characteristics of Forced Harmonic Motion. 3.2 The Equation of Motion of a
Forced Harmonic Oscillator. 3.2.1 Undamped forced oscillations. 3.2.2
Forced oscillations with damping. 3.3 Power Absorbed During Forced
Oscillations. 3.4 Resonance in Electrical Circuits. 3.5 Transient
Phenomena. 3.6 The Complex Representation of Oscillatory Motion. 3.6.1
Complex numbers. 3.6.2 The use of complex numbers to represent physical
quantities. 3.6.3 Use of the complex representation for forced oscillations
with damping. PROBLEMS 3. 4 COUPLED OSCILLATORS. 4.1 Physical
Characteristics of Coupled Oscillators. 4.2 Normal Modes of Oscillation.
4.3 Superposition of Normal Modes. 4.4 Oscillating Masses Coupled by
Springs. 4.5 Forced Oscillations of Coupled Oscillators. 4.6 Transverse
Oscillations. PROBLEMS 4. 5 TRAVELLING WAVES. 5.1 Physical Characteristics
of Waves. 5.2 Travelling Waves. 5.2.1 Travelling sinusoidal waves. 5.3 The
Wave Equation. 5.4 The Equation of a Vibrating String. 5.5 The Energy in a
Wave. 5.6 The Transport of Energy by a Wave. 5.7 Waves at Discontinuities.
5.8 Waves in Two and Three Dimensions. 5.8.1 Waves of circular or spherical
symmetry. PROBLEMS 5. 6 STANDING WAVES. 6.1 Standing Waves on a String. 6.2
Standing Waves as the Superposition of Two Travelling Waves. 6.3 The Energy
in a Standing Wave. 6.4 Standing Waves as Normal Modes of a Vibrating
String. 6.4.1 The superposition principle. 6.4.2 The superposition of
normal modes. 6.4.3 The amplitudes of normal modes and Fourier analysis.
6.4.4 The energy of vibration of a string. PROBLEMS 6. 7 INTERFERENCE AND
DIFFRACTION OF WAVES. 7.1 Interference and Huygen's Principle. 7.1.1
Young's double-slit experiment. 7.1.2 Michelson spectral interferometer.
7.2 Diffraction. 7.2.1 Diffraction at a single slit. 7.2.2 Circular
apertures and angular resolving power. 7.2.3 Double slits of finite width.
PROBLEMS 7. 8 THE DISPERSION OF WAVES. 8.1 The Superposition of Waves in
Non-Dispersive Media. 8.1.1 Beats. 8.1.2 Amplitude modulation of a radio
wave. 8.2 The Dispersion of Waves. 8.2.1 Phase and group velocities. 8.3
The Dispersion Relation. 8.4 Wave Packets. 8.4.1 Formation of a wave
packet. PROBLEMS 8. APPENDIX: SOLUTIONS TO PROBLEMS. Index.
Editors' Preface to the Manchester Physics Series. Author's Preface. 1
SIMPLE HARMONIC MOTION. 1.1 Physical Characteristics of Simple Harmonic
Oscillators. 1.2 A Mass on a Spring. 1.2.1 A mass on a horizontal spring.
1.2.2 A mass on a vertical spring. 1.2.3 Displacement, velocity and
acceleration in simple harmonic motion. 1.2.4 General solutions for simple
harmonic motion and the phase angle Æ. 1.2.5 The energy of a simple
harmonic oscillator. 1.2.6 The physics of small vibrations. 1.3 The
Pendulum. 1.3.1 The simple pendulum. 1.3.2 The energy of a simple pendulum.
1.3.3 The physical pendulum. 1.3.4 Numerical solution of simple harmonic
motion³. 1.4 Oscillations in Electrical Circuits: Similarities in Physics.
1.4.1 The LC circuit. 1.4.2 Similarities in physics. PROBLEMS 1. 2 THE
DAMPED HARMONIC OSCILLATOR. 2.1 Physical Characteristics of the Damped
Harmonic Oscillator. 2.2 The Equation of Motion for a Damped Harmonic
Oscillator. 2.2.1 Light damping. 2.2.2 Heavy damping. 2.2.3 Critical
damping. 2.3 Rate of Energy Loss in a Damped Harmonic Oscillator. 2.3.1 The
quality factor Q of a damped harmonic oscillator. 2.4 Damped Electrical
Oscillations. PROBLEMS 2. 3 FORCED OSCILLATIONS. 3.1 Physical
Characteristics of Forced Harmonic Motion. 3.2 The Equation of Motion of a
Forced Harmonic Oscillator. 3.2.1 Undamped forced oscillations. 3.2.2
Forced oscillations with damping. 3.3 Power Absorbed During Forced
Oscillations. 3.4 Resonance in Electrical Circuits. 3.5 Transient
Phenomena. 3.6 The Complex Representation of Oscillatory Motion. 3.6.1
Complex numbers. 3.6.2 The use of complex numbers to represent physical
quantities. 3.6.3 Use of the complex representation for forced oscillations
with damping. PROBLEMS 3. 4 COUPLED OSCILLATORS. 4.1 Physical
Characteristics of Coupled Oscillators. 4.2 Normal Modes of Oscillation.
4.3 Superposition of Normal Modes. 4.4 Oscillating Masses Coupled by
Springs. 4.5 Forced Oscillations of Coupled Oscillators. 4.6 Transverse
Oscillations. PROBLEMS 4. 5 TRAVELLING WAVES. 5.1 Physical Characteristics
of Waves. 5.2 Travelling Waves. 5.2.1 Travelling sinusoidal waves. 5.3 The
Wave Equation. 5.4 The Equation of a Vibrating String. 5.5 The Energy in a
Wave. 5.6 The Transport of Energy by a Wave. 5.7 Waves at Discontinuities.
5.8 Waves in Two and Three Dimensions. 5.8.1 Waves of circular or spherical
symmetry. PROBLEMS 5. 6 STANDING WAVES. 6.1 Standing Waves on a String. 6.2
Standing Waves as the Superposition of Two Travelling Waves. 6.3 The Energy
in a Standing Wave. 6.4 Standing Waves as Normal Modes of a Vibrating
String. 6.4.1 The superposition principle. 6.4.2 The superposition of
normal modes. 6.4.3 The amplitudes of normal modes and Fourier analysis.
6.4.4 The energy of vibration of a string. PROBLEMS 6. 7 INTERFERENCE AND
DIFFRACTION OF WAVES. 7.1 Interference and Huygen's Principle. 7.1.1
Young's double-slit experiment. 7.1.2 Michelson spectral interferometer.
7.2 Diffraction. 7.2.1 Diffraction at a single slit. 7.2.2 Circular
apertures and angular resolving power. 7.2.3 Double slits of finite width.
PROBLEMS 7. 8 THE DISPERSION OF WAVES. 8.1 The Superposition of Waves in
Non-Dispersive Media. 8.1.1 Beats. 8.1.2 Amplitude modulation of a radio
wave. 8.2 The Dispersion of Waves. 8.2.1 Phase and group velocities. 8.3
The Dispersion Relation. 8.4 Wave Packets. 8.4.1 Formation of a wave
packet. PROBLEMS 8. APPENDIX: SOLUTIONS TO PROBLEMS. Index.
SIMPLE HARMONIC MOTION. 1.1 Physical Characteristics of Simple Harmonic
Oscillators. 1.2 A Mass on a Spring. 1.2.1 A mass on a horizontal spring.
1.2.2 A mass on a vertical spring. 1.2.3 Displacement, velocity and
acceleration in simple harmonic motion. 1.2.4 General solutions for simple
harmonic motion and the phase angle Æ. 1.2.5 The energy of a simple
harmonic oscillator. 1.2.6 The physics of small vibrations. 1.3 The
Pendulum. 1.3.1 The simple pendulum. 1.3.2 The energy of a simple pendulum.
1.3.3 The physical pendulum. 1.3.4 Numerical solution of simple harmonic
motion³. 1.4 Oscillations in Electrical Circuits: Similarities in Physics.
1.4.1 The LC circuit. 1.4.2 Similarities in physics. PROBLEMS 1. 2 THE
DAMPED HARMONIC OSCILLATOR. 2.1 Physical Characteristics of the Damped
Harmonic Oscillator. 2.2 The Equation of Motion for a Damped Harmonic
Oscillator. 2.2.1 Light damping. 2.2.2 Heavy damping. 2.2.3 Critical
damping. 2.3 Rate of Energy Loss in a Damped Harmonic Oscillator. 2.3.1 The
quality factor Q of a damped harmonic oscillator. 2.4 Damped Electrical
Oscillations. PROBLEMS 2. 3 FORCED OSCILLATIONS. 3.1 Physical
Characteristics of Forced Harmonic Motion. 3.2 The Equation of Motion of a
Forced Harmonic Oscillator. 3.2.1 Undamped forced oscillations. 3.2.2
Forced oscillations with damping. 3.3 Power Absorbed During Forced
Oscillations. 3.4 Resonance in Electrical Circuits. 3.5 Transient
Phenomena. 3.6 The Complex Representation of Oscillatory Motion. 3.6.1
Complex numbers. 3.6.2 The use of complex numbers to represent physical
quantities. 3.6.3 Use of the complex representation for forced oscillations
with damping. PROBLEMS 3. 4 COUPLED OSCILLATORS. 4.1 Physical
Characteristics of Coupled Oscillators. 4.2 Normal Modes of Oscillation.
4.3 Superposition of Normal Modes. 4.4 Oscillating Masses Coupled by
Springs. 4.5 Forced Oscillations of Coupled Oscillators. 4.6 Transverse
Oscillations. PROBLEMS 4. 5 TRAVELLING WAVES. 5.1 Physical Characteristics
of Waves. 5.2 Travelling Waves. 5.2.1 Travelling sinusoidal waves. 5.3 The
Wave Equation. 5.4 The Equation of a Vibrating String. 5.5 The Energy in a
Wave. 5.6 The Transport of Energy by a Wave. 5.7 Waves at Discontinuities.
5.8 Waves in Two and Three Dimensions. 5.8.1 Waves of circular or spherical
symmetry. PROBLEMS 5. 6 STANDING WAVES. 6.1 Standing Waves on a String. 6.2
Standing Waves as the Superposition of Two Travelling Waves. 6.3 The Energy
in a Standing Wave. 6.4 Standing Waves as Normal Modes of a Vibrating
String. 6.4.1 The superposition principle. 6.4.2 The superposition of
normal modes. 6.4.3 The amplitudes of normal modes and Fourier analysis.
6.4.4 The energy of vibration of a string. PROBLEMS 6. 7 INTERFERENCE AND
DIFFRACTION OF WAVES. 7.1 Interference and Huygen's Principle. 7.1.1
Young's double-slit experiment. 7.1.2 Michelson spectral interferometer.
7.2 Diffraction. 7.2.1 Diffraction at a single slit. 7.2.2 Circular
apertures and angular resolving power. 7.2.3 Double slits of finite width.
PROBLEMS 7. 8 THE DISPERSION OF WAVES. 8.1 The Superposition of Waves in
Non-Dispersive Media. 8.1.1 Beats. 8.1.2 Amplitude modulation of a radio
wave. 8.2 The Dispersion of Waves. 8.2.1 Phase and group velocities. 8.3
The Dispersion Relation. 8.4 Wave Packets. 8.4.1 Formation of a wave
packet. PROBLEMS 8. APPENDIX: SOLUTIONS TO PROBLEMS. Index.