# Author Archives: vandieren

## Poster presentations on CalcPlot3D at the JMM 2018 in San Diego

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## Using CalcPlot3D to explore the world of quantum mechanics

By: Keir Fogarty, Ph.D. In the early 20th century, humankind’s understanding of the world of atoms and subatomic particles underwent a revolution; we went from understanding atoms as something like teeny billiard balls to the abstract concepts of quantum mechanics. … Continue reading

## JavaScript Applet is UP!

The new JavaScript version of CalcPlot3D is now up and running. It has many of the features of the Java version and the remaining ones are currently being developed. This new version runs on several different browsers and even tablets … Continue reading

## A sweet application of parametric curves

This Washington Post article about the mathematics of taffy pulling is screaming to be turned into a classroom example/activity. And here’s a link to the full mathematical article in the arxiv complete with equations.

## CalcPlot3D workshop at RMU

On August 7-10, 2016, nine engineers, mathematicians, developers, and educators met at Robert Morris University to develop new CalcPlot3D explorations, to begin importation of explorations to WeBWorK, and to continue research on student understanding of multivariable calculus concepts. The new … Continue reading

## RMU Faculty Research Conference

I had a great time this morning manning a poster about the CalcPlot3D applet, some of the models that I have made this semester and am using in class, and our initial research on student visual understanding of multivariable calculus concepts … Continue reading

## Hidden gem: Time dependent vector fields

You have probably seen the “Add a Vector Field” option under the Graph menu in CalcPlot3D which allows you to create some nifty three-dimensional vector fields like the one below. But did you know that you can add a parameter … Continue reading

## Script to find an intersection of two surfaces and a tangent line

This is a script that I use in class to validate and visualize the results of a 2 step problem which asks students to find a parametric equation representing the intersection of two surfaces: z=x^2+3y^2 and x=y^2 and then to find the tangent … Continue reading

## A 3D printed knot

Here are two photos of the 3D model of the parametric surface: x(u,v) = cos(u)*cos(v)+3cos(u)*(1.5+sin(u*5/3)/2) y(u,v) = sin(u)*cos(v)+3sin(u)*(1.5+sin(u*5/3)/2) z(u,v) = sin(v)+2cos(5u/3)