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Results #1-#10 of 17
sort by: relevance | subject | date | title | author
  
Match Score:
100
Byline:
W. Schelter and Maxima Users and Developers Group
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Extracted from its web site: "Maxima is a system for the manipulation of symbolic and numerical expressions, including differentiation, integration, Taylor series, Laplace…
  
Match Score:
100
Byline:
G. Duda and J. Ross
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G. Duda and J. Ross, PERC 2011 Proceedings, 183-186.
This paper presents an experiment in project/problem-based learning (PBL) in an upper division mathematical physics course. The group project in the course involved modeling a zombie…
  
Match Score:
100
Byline:
J. Alam and M. Anwar; Publisher: LUMS School of Science and Engineering, Pakistan
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In this experiment, we will discover: 1. how very simple systems can exhibit complex behavior under certain conditions, 2. the richness of the mathematical and physical structure…
  
Match Score:
100
Byline:
J. Alam and M. Anwar
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A pendulum is a simple systems in terms of its mathematical basis and the range of fields of science that it can relate to. With slight modifications, it can exhibit insightful…
  
Match Score:
100
Byline:
M. Wittmann and B. Ambrose
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This set of tutorial materials explores to use of phase-space diagrams to analyze oscillatory systems. Students develop qualitative and semi-quantitative phase-space diagrams for…
Computing in Science and Engineering
  
Match Score:
100
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C. Myers and J. Sethna, Comp. Sci. Eng., 9 (3), 75-79 (2007).
The authors' interdisciplinary computational methods course uses Python and associated numerical and visualization libraries to enable students to implement simulations for several…
Ejs Baker’s Map Model  [ Computer Program ]
  
Match Score:
100
Byline:
J. Aguirregabiria; Editor: W. Christian
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The Ejs Baker’s Map model computes a class of generalized baker’s maps defined in the unit square. The simulation displays the resulting points as well as the distance between…
Ejs Duffing Oscillator Model  [ Computer Program ]
  
Match Score:
100
Byline:
J. Aguirregabiria; Editor: W. Christian
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The Ejs Duffing Oscillator model computes the solutions to the non-linear Duffing equation, which reads, x'' + 2γx' - x (1 - x 2 ) = f cos(ωt), where each prime denotes a…
Ejs Duffing Attractor Model  [ Computer Program ]
  
Match Score:
100
Byline:
J. Aguirregabiria; Editor: W. Christian
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The Ejs Duffing Attractor model computes the solutions to the non-linear Duffing equation, which reads, x'' + 2γ x' - x (1 - x 2 ) = f cos(ω t), where each prime denotes…
Ejs Duffing Baker’s Map Model  [ Computer Program ]
  
Match Score:
100
Byline:
J. Aguirregabiria; Editor: W. Christian
Post a comment
The Ejs Duffing Baker’s Map model computes the solutions to the non-linear Duffing equation, which reads, x'' + 2γ x' - x (1 - x 2 ) = f cos(ω t), where each prime…
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Results #1-#10 of 17