update

Author: NickG-Math

CV.pdf

@@ -59,28 +59,25 @@ <h1>
       </div>
     </div>
   </div>
-  <p>I am a 5th year PhD student in mathematics at the University of Chicago. My advisor is <a
+  <p>I am currently a Quantitative Researcher at <a
+      href="https://radixtrading.co/">Radix Trading</a>. <br>
+
+  I obtained my Ph.D. in mathematics from the University of Chicago in March 2022, advised by <a
       href="https://math.uchicago.edu/~may/">J. P. May</a>.
     <br>
-    I work in the field of algebraic topology and in particular, equivariant homotopy theory. My research interests
-    include:
-    <li>\(RO(G)\) homology computations</li>
+    My academic work is in the field of algebraic topology and in particular, equivariant homotopy theory. My research   includes:
+    <li>\(RO(G)\)-graded co/homology computations</li>
     <li>Equivariant classifying spaces and genuine characteristic classes</li>
     <li>Equivariant power operations; Steenrod and Dyer-Lashof algebras.</li>
-    <li>Minimal cell structures and discrete Morse theory in the equivariant setting</li>
-    I am also interested in developing computer software to assist with, and in many cases automate, the algebra involved in
-    equivariant computations. You can find all that work in the links below.
-  </p>
-
-<p>Here is my <a href="CV.pdf">CV</a>.
+	<li>Developing computer software to assist with, and in many cases automate, the algebra involved in
+    equivariant computations.</li>
   </p>
 
-
   <div class="header">
     <div class="headertitle">
       <div class="textblock">
         <h1>
-          Preprints
+          Papers and Code
         </h1>
       </div>
     </div>
@@ -92,57 +89,26 @@ <h1>
     <li><a href="papers/Rational.pdf">\(C_2\) equivariant characteristic classes over the rational Burnside ring</a>
     </li>
     <li><a href="papers/Rational_Higher_Powers.pdf">\(C_{2^n}\)-equivariant rational stable stems and characteristic classes</a></li>
-  </p>
-  
-  <div class="header">
-    <div class="headertitle">
-      <div class="textblock">
-        <h1>
-          Code
-        </h1>
-      </div>
-    </div>
-  </div>
-  <p>
-    <li><a href=" https://github.com/NickG-Math/Mackey"> https://github.com/NickG-Math/Mackey</a></li>
+	    <br>
+	<li><a href=" https://github.com/NickG-Math/Mackey"> <TT>mackey</TT>, a C++ library computing the \(RO(G)\) graded co/homology of \(G\)-spaces</a></li>
     <li><a
-        href="https://github.com/NickG-Math/Symmetric_Polynomials">https://github.com/NickG-Math/Symmetric_Polynomials</a>
+        href="https://github.com/NickG-Math/Symmetric_Polynomials"><TT>sympp</TT>, a C++ library for symmetric polynomials in multiple variables with relations.</a>
     </li>
-  
-    <div class="header">
-    <div class="headertitle">
-      <div class="textblock">
-        <h1>
-          </p>
-          Contact
-        </h1>
-      </div>
-    </div>
-  </div>
-  <p> If you have any comments or questions about my work, I would be more than happy to discuss them with you! <br>
-    You can reach out to me in the following two ways:
-    <li>Email: <a href="mailto:nickg@math.uchicago.edu">nickg@math.uchicago.edu</a></li>
-    <li>Github: <a href=" https://github.com/NickG-Math/"> https://github.com/NickG-Math</a></li>
-  </p>
-  
-  <div class="header">
-    <div class="headertitle">
-      <div class="textblock">
-        <h1>
 
+  </p>
 
 	<div class="header">
     <div class="headertitle">
       <div class="textblock">
         <h1>
           </p>
-          Picture
+          Picture from my research
         </h1>
       </div>
     </div>
   </div>
   <img src="mack.png" alt="A multiplication graph" style="width:80%;height:80%;>
-  
+
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@@ -152,6 +118,6 @@ <h1>
 </body>
 </body>
 
-<address class="footer">&#169; 2021 Nick Georgakopoulos</address>
+<address class="footer">&#169; 2022 Nick Georgakopoulos</address>
 
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