Difference between revisions of "User:Acm46"
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==MATLAB Demonstration== | ==MATLAB Demonstration== | ||
| − | My favorite MATLAB demonstration is "Viewing a Penny". This demonstration reveals an optimal method with which an image of a penny can be reproduced on a computer screen. To me, | + | My favorite MATLAB demonstration is "Viewing a Penny". This demonstration reveals an optimal method with which an image of a penny can be reproduced on a computer screen. To me, "Viewing a Penny" is particularly interesting, because it illustrates how math can be applied to enhance the quality of an image. It turns out that the most realistic-looking penny is not the one which is shaded according to its contour map, but rather the one shaded according to the Laplacian of its contour map. |
Latest revision as of 21:30, 15 September 2010
Contents
About Me
I am a first year student planning to major in biomedical engineering and economics. At Duke, I hope to become involved with the debate team, investment club, cultural organizations, and undergraduate research. In my free time, I enjoy playing the guitar, swimming, traveling, and watching Arrested Development. Currently, I am leaning towards pursuing a career in finance or consulting after graduation.
Name Pronunciation
My name is Anirudh Mohan. Despite the fact that my first name is only seven letters long, I have encountered nearly ten different pronunciations of it. As such, for the sake of simplicity, people generally call me Ani (UH-knee).
Grand Challenges for Engineering Article
The following article describes the emergence of nanoengineering and its application to the field of medicine. Specifically, it provides a framework in which nanodevices can be synthesized for the purpose of delivering drugs to patients in a targeted manner.
Nanotechnology: convergence with modern biology and medicine, Mihail Roco, Current Opinion in Biotechnology, created 23 May 2003, accessed 15 September 2010
MATLAB Demonstration
My favorite MATLAB demonstration is "Viewing a Penny". This demonstration reveals an optimal method with which an image of a penny can be reproduced on a computer screen. To me, "Viewing a Penny" is particularly interesting, because it illustrates how math can be applied to enhance the quality of an image. It turns out that the most realistic-looking penny is not the one which is shaded according to its contour map, but rather the one shaded according to the Laplacian of its contour map.
