Classical Dynamics of Particles and Systems |
Contents
Matrices Vectors and Vector Calculus | 1 |
Newtonian Mechanics | 45 |
Linear Oscillations | 92 |
Copyright | |
20 other sections not shown
Common terms and phrases
amplitude angle angular momentum angular velocity approximately axis calculation center of mass Chapter circular orbit components consider const constant constraint coordinate system damping defined derivative differential discussion distance dynamics equal equations of motion equilibrium example expression fixed force four-vector Fourier frequency given gravitational Hamilton's Principle Hamiltonian harmonic I₁ inertia tensor inertial reference frame initial conditions integral kinetic energy Lagrange's equations Lagrangian linear loaded string Lorentz Lorentz transformation m₁ m₂ matrix mechanics modes moments of inertia moves Newtonian normal obtain orthogonal oscillator particle pendulum phase physical plane position potential energy problem quantity radius reference frame relativistic result rotation scattering Section Show shown in Fig sin² solution space symmetrical T₁ theory total energy transformation v₁ vanish vector w₁ wave function write x-axis x₁ zero