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Numerical calculation for physics laboratory projects using Microsoft EXCELª /

Cho, Shinil, - Personal Name; Institute of Physics (Great Britain), - Personal Name;

"Version: 20191001"--Title page verso.Includes bibliographical references.1. Response time of the nervous system -- 1.1. Objectives -- 1.2. Theory and procedure -- 1.3. Data analysis -- 1.4. Central limit theorem2. Constant acceleration motion -- 2.1. Objectives -- 2.2. Theory and procedure -- 2.3. Data analysis3. Equation of motion -- 3.1. Objectives -- 3.2. Theory and procedure -- 3.3. Data analysis -- 3.4. Solving equation of motion using the Euler method -- 3.5. Runge-Kutta method -- 3.6. Runge-Kutta method for simultaneous ordinary differential equations4. Periodic motions -- 4.1. Objectives -- 4.2. Theory and procedure -- 4.3. Data analysis -- 4.4. Further investigation--minimum period of a physical pendulum -- 4.5. More periodic motions5. Lissajous figures -- 5.1. Objectives -- 5.2. Theory and procedure -- 5.3. Lissajous figures using EXCEL -- 5.4. Animation of graphs6. Kirchhoff's law -- 6.1. Objectives -- 6.2. Theory and procedure -- 6.3. Circuit under measurement -- 6.4. Data analysis7. Equipotential surface -- 7.1. Objectives -- 7.2. Measurement procedure -- 7.3. Data analysis -- 7.4. Further investigation8. Magnetic field profile -- 8.1. Objectives -- 8.2. Theory and procedure -- 8.3. Measurement -- 8.4. Additional study9. Law of refraction -- 9.1. Objective -- 9.2. Theory and procedure -- 9.3. Data analysis -- 9.4. Projectile motion based on the least action principle -- 9.5. Eigen value problems using Solver10. Quantum particle trajectories -- 10.1. Objectives -- 10.2. Theory--Nelson's approach -- 10.3. Analysis of quantum particle trajectories.This book covers essential Microsoft EXCELª's computational skills while analyzing introductory physics projects. Topics of numerical analysis include; multiple graphs on the same sheet, calculation of descriptive statistical parameters, a 3-point interpolation, the Euler and the Runge-Kutter methods to solve equations of motion, the Fourier transform to calculate the normal modes of a double pendulum, matrix calculations to solve coupled linear equations of a DC circuit, animation of waves and Lissajous figures, electric and magnetic field calculations from the Poisson equation and its 3D surface graphs, variational calculus such as Fermat's least traveling time principle and the least action principle. Nelson's stochastic quantum dynamics is also introduced to draw quantum particle trajectories.Also available in print.Mode of access: World Wide Web.System requirements: Adobe Acrobat Reader, EPUB reader, or Kindle reader.Shinil Cho attended Rikkyo University in Tokyo, Japan for his BS degree, Seoul National University in Seoul, Korea for MS, and the Ohio State University for Ph.D. He held post-doctoral fellowships at the Ohio State University and University of Florida, a visiting professor at University of South Carolina. He has been at La Roche University since 1995. Currently he is an Associate Professor at La Roche. His current research interest includes quantum computation, biometrics, and physics education.Title from PDF title page (viewed on November 18, 2019).


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Detail Information
Series Title
-
Call Number
-
Publisher
: .,
Collation
1 online resource (various pagings) :illustrations (some color).
Language
English
ISBN/ISSN
9781643277264
Classification
530.0285
Content Type
-
Media Type
-
Carrier Type
-
Edition
-
Subject(s)
SCIENCE / Physics / Mathematical & Computational.
Mathematical physics.
Physics
Specific Detail Info
-
Statement of Responsibility
Shinil Cho.
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