Follow our Mathronomicon Instagram Page for pictures of our most recent prints.

Want to print 3D images? Instructions and pictures have been provided by Arden Bonzo on how to use the printer.

Convectively unstable wave due to an oscillating point source.

Exponentially growing absolute instability (dimension into the page is time).

Algebraically decaying wave (dimension into the page is time).

For more info on the PDE for the two models above, see: Barlow, Nathaniel S, B. T Helenbrook, S. P Lin, and S. J Weinstein. 2010. “An Interpretation Of Absolutely And Convectively Unstable Waves Using Series Solutions”. Wave Motion 47: 564-582.

Algebraically growing absolute instability (dimension into the page is time).

For more info on the PDE for the above model, see: King, Kristina R, Steven J Weinstein, Paula M Zaretzky, Michael Cromer, and Nathaniel S Barlow. 2016. “Stability Of Algebraically Unstable Dispersive Flows”. Phys. Rev. Fluids 1 (7).

The pressure-temperature-density diagram of a square-well fluid at its critical region and above, showing the correct non-classical scaling from all directions.

The equation of state used to produce the above model is given in: Barlow, Nathaniel S, Andrew J Schultz, Steven J Weinstein, and David A Kofke. 2015. “Communication: Analytic Continuation Of The Virial Series Through The Critical Point Using Parametric Approximants”. The Journal Of Chemical Physics 143 (071103).