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<p>I am a 5th year PhD student in mathematics at the University of Chicago. My advisor is <a
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href="https://math.uchicago.edu/~may/">J. P. May</a>.
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<br>
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I work in the field of algebraic topology and in particular, equivariant homotopy theory. My research interests
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include:
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<li>\(RO(G)\) homology computations</li>
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<li>Equivariant classifying spaces and genuine characteristic classes</li>
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<li>Equivariant power operations; Steenrod and Dyer-Lashof algebras.</li>
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<li>Minimal cell structures and discrete Morse theory in the equivariant setting</li>
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I am also interested in developing computer software to assist with, and in many cases automate, the algebra involved in
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I work in the field of algebraic topology and in particular, equivariant homotopy theory.
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I am mostly interested in equivariant (\(RO(G)\)-graded) co/homology computations and related subjects.
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Part of my work involves developing computer software to assist with, and in many cases automate, the algebra involved in
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equivariant computations. You can find all that work in the links below.
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</p>
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<p>Here is my <a href="CV.pdf">CV</a>.
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</p>
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<div class="header">
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<div class="headertitle">
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<div class="textblock">
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<address class="footer">&#169; 2021 Nick Georgakopoulos</address>
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</html>

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