Physics Books Basic Physics Theoretical Physics Modern Physics Condensed Matter Atomic Physics Particle Physics Nuclear Physics Quantum Physics Radiation Physics Quantum Field Theory Quantum Mechanics Electricity&Magnetism ElectroDynamics Solid State Physics Superconductivity Mathematical Physics Optics Plasma Physics Statistical Physics Thermodynamics Fluid Mechanics Mechanics Stastical Mechanics Continuum Mechanics Classical Mechanics Dynamics Relativity Vibration&Waves Conservation Laws Computational Physics Medical Physics Astronomy BioPhysics Chemical Physics GeoPhysics Psychophysics Kinetic Theory
Lecture Notes on Dynamical Systems, Chaos And Fractal Geometry
Topics covered in this notes include: The Orbits of One-Dimensional Maps, Bifurcation and the Logistic Family, Sharkovsky’s Theorem, Metric Spaces, Devaney’s Definition of Chaos, Conjugacy of Dynamical Systems, Singer’s Theorem, Fractals, Newton’s Method, Iteration of Continuous Functions, Linear Transformation and Transformations Induced by Linear Transformations, Some Elementary Complex Dynamics, Examples of Substitutions, Compactness in Metric Spaces and the Metric Properties of Substitutions, Substitution Dynamical Systems, Sturmian Sequences and Irrational Rotations.
Author(s): Geoffrey R. Goodson, Towson University, Mathematics Department
272 Pages
Lecture Notes on Nonlinear Dynamics Daniel Arovas
Dynamics is the study of motion through phase space. The phase space of a given dynamical system is described as an N-dimensional manifold, M. The topics covered in this pdf are: Reference Materials, Dynamical Systems, Bifurcations, Two-Dimensional Phase Flows, Nonlinear Oscillators, Hamiltonian Mechanics, Maps, Strange Attractors, and Chaos, Ergodicity and the Approach to Equilibrium, Front Propagation, Pattern Formation, Solitons, Shock Waves.
Author(s): Daniel Arovas, Department of Physics, University of California, San Diego
364 Pages
This note explains the following topics: Introduction to the dynamics and vibrations of lumped-parameter models of mechanical systems, Work-energy concepts, Kinematics, Force-momentum formulation for systems of particles and rigid bodies in planar motion, Lagrange's equations for systems of particles and rigid bodies in planar motion, Virtual displacements and virtual work, Linearization of equations of motion, Linear stability analysis of mechanical systems.
Author(s): Prof. Nicholas Hadjiconstantinou, Prof. Peter So, Prof. Sanjay Sarma and Prof. Thomas Peacock
NA Pages
Lectures notes On Machine Dynamics II
This note covers the following topics: Toothed Gears, Gyroscope, Cams, Governors, Balancing, Dynamics Of Machine, Vibration.
Author(s): Prof. Mihir Kumar Sutar
145 Pages
Molecular Dynamics Lecture Notes
Molecular dynamics is a computer simulation technique where the time evolution of a set of interacting particles is followed by integrating their equation of motion. Topics covered includes: Classical mechanics, Statistical averaging, Physical models of the system, The time integration algorithm, Average properties, Static properties, Dynamic properties.
Author(s): Goran Wahnstrom
65 Pages
This note explains the following topics: Mechanisms, Gruebler’s equation, inversion of mechanism, Kinematics analysis, Inertia force in reciprocating parts, Friction clutches, Brakes and Dynamometers, Gear trains.
Author(s): Debasish Tripathy
70 Pages
This note describes the following topics: Newtonian mechanics, Forces and dynamics, Motion in one dimension, Motion in higher dimensions, Constrained systems, The Kepler problem, Systems of particles, Rotating frames and rigid bodies.
Author(s): James Sparks
95 Pages
This note covers the following topics: Circle Diffeomorphisms, The Combinatorics of Endomorphisms, Structural Stability and Hyperbolicity, Structure of Smooth Maps, Ergodic Properties and Invariant Measures, Renormalization.
Author(s): Welington de Melo and Sebastian van Strien
594 Pages
Lectures on Dynamics and Relativity
This is an introductory course on Newtonian mechanics and special relativity given to first year undergraduates. The notes were last updated in April 2012. Individual chapters and problem sheets are available on the link below. The full set of lecture notes come in around 145 pages and can be downloaded here. This covers the following topics: Newtonian Mechanics, Forces, Interlude, Dimensional Analysis, Systems of Particles, Central Forces, Rigid Bodies, Non-Inertial Frames and Special Relativity.The lecture notes can be downloaded in both PDF and PS formats
Author(s): David Tong, Cambridge University
NA Pages
This note covers the following topics: Projectile Motion, scillations: Mass on a Spring, forced Oscillations, Polar co-ordinates, Simple Pendulum, Motion Under a Central Force, Kepler’s Laws, Polar equations of motion, Differential Equation for the Particle Path, Planetary motion, Momentum, Angular Momentum and Energy, Particle Motion under Gravity on Surface of Revolution with Vertical Axis of Symmetry, Stability and Instability, Rotating Systems, Many particle systems, Rigid body motion, Axisymmetric top.
Author(s): Prof. Sheila Widnall, Prof. John Deyst and Prof. Edward Greitzer
NA Pages
This book covers the following topics: What Is Geometry, The Fitzgerald Contraction, Relativity, The World Of Four Dimensions, Fields Of Force, Kinds Of Space, The New Law Of Gravitation And The Old Law, Momentum And Energy, Electricity And Gravitation.
Author(s): A. S. Eddington
219 Pages
Currently this section contains no detailed description for the page, will update this page soon.
Author(s): NA
NA Pages
Currently this section contains no detailed description for the page, will update this page soon.
Author(s): NA
NA Pages
Currently this section contains no detailed description for the page, will update this page soon.
Author(s): NA
NA Pages
Geometrical theory of dynamical systems
Currently this section contains no detailed description for the page, will update this page soon.
Author(s): NA
NA Pages
Dynamical Systems and Fractals Lecture Notes
Currently this section contains no detailed description for the page, will update this page soon.
Author(s): NA
NA PagesAdvertisement
