Convolutional Neural Networks for Oil Spill detection in Synthetic Aperture Radar Satellite Images

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Detection of Sea Surface Temperature fronts in AVHRR GHRSST ODYSEA Satellite Imagery

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Global Sea Level Variation due to Plate Tectonics

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Credit: First schematic is done by Cecile Grigne at the European Institute for Marine Studies (IUEM)

Quantum Harmonic Oscillator: Power series method in Maple

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In the previous blog post What is Computational Physics (Science)?, I ended the post with the following figure

Graph of the probability distribution of the 100th state of the quantum
harmonic oscillator (generated using the power series method).

and stated that I might write a post on how to solve the Quantum harmonic oscillator numerically using the power series method (the other method being the ladder operator method [1]) and generate that figure. This post is just about that.

Ok. First I need to clear the cache with the restart command, import the PDEtools (to solve the pde SE) and Maplets[Elements] (necessary if you want to generate a maplet with a slider) packages.

restart;
with(PDEtools): #we need to use the dchange command later in the solution
with(Maplets[Elements]):
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