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X-ORIGINAL-URL:https://uwm.edu/math
X-WR-CALDESC:Events for Mathematical Sciences
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DTSTART;TZID=America/Chicago:20250404T123000
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DTSTAMP:20260614T140336
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UID:10016218-1743769800-1743773400@uwm.edu
SUMMARY:Math Community of Practice: Let's Talk About Math Anxiety
DESCRIPTION:Math Community of Practice: Let’s Talk About Math Anxiety\n\nAccording to a March 2024 US News survey\, most college students report struggling with mental health issues. Given that mathematicians are typically not mental health professionals\, knowing how to address this in the classroom often falls outside the scope of our expertise. This session will introduce participants to the concept of math anxiety\, a mental health issue that affects how students perform in our classrooms. Participants will learn about the condition\, dispel some common myths and rumors about mental health in the classroom\, and leave with a list of research-supported interventions they can try in their classes to support students with math anxiety without sacrificing content or rigor. \nFacilitated by Beccah MacKinnon
URL:https://uwm.edu/math/event/community-of-practice-lets-talk-about-math-anxiety/
LOCATION:EMS Building\, E495\, 3200 N Cramer St\, Milwaukee\, WI\, United States
CATEGORIES:Seminars
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UID:10016217-1743775200-1743778800@uwm.edu
SUMMARY:Colloquium: Dr. Suzanne Boyd
DESCRIPTION:Polynomial-time Computability of the Julia Set for Polynomial Skew Products of Two Complex Variables\nDr. Suzanne Boyd\nAssociate Professor\nUniversity of Wisconsin-Milwaukee \nIngrained in the modern study of dynamical systems is the use of computer experiments for revelation and illustration. In this talk\, I will explain a polynomial-time computer algorithm for approximating the Julia set of a polynomial skew product of two complex variables. I will begin by defining the involved terms\, including computability\, Julia set\, and polynomial skew product. This work is joint with Christian Wolf. It relies on some my previous work on designing and implementing rigorous computer algorithms to confirm results of the experimental observations on the dynamics of polynomial maps of two complex variables\, including polynomial skew products. These algorithms are designed to locate a neighborhood of the chain recurrent set\, build a model of the dynamics of the map on this set\, and attempt to determine hyperbolicity (or Axiom A) of the map on its chain recurrent set.
URL:https://uwm.edu/math/event/drsuzanneboyd/
LOCATION:EMS Building\, E495\, 3200 N Cramer St\, Milwaukee\, WI\, United States
CATEGORIES:Colloquia
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