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Stephan Schmidt (UF Pharmacometrics & Systems Pharmacology)

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Challenges and Opportunities for Translational Research: The Power of Data Integration With increased regulatory burden and high expectations from prescribers and patients, it is no longer cost- nor time-effective to tackle all open questions experimentally. As a result, an increasing number of decisions is informed by modeling and simulation approaches, which integrate all available knowledge

Nick Cogan (Florida State University, Mathematics)

235 Little Hall

Optimizing Biofilm Removal Bacterial biofilms are consortia of bacteria enmeshed in a self-produced polymer network. Biofilms occur in a wide variety of settings and impact health, water quality, manufacturing, and other fundamental aspects of modern life. This talk will cover several aspects of biofilms that are fundamental in order to remove biofilms when they have

Boya Yang (UF Mathematics)

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Mathematical modeling of diabetes Diabetes is the leading endocrine disease affecting socioeconomic development and has multiple pathogenic pathways. Type 2 diabetes (T2D) is the most common type of diabetes primarily caused by obesity and a lack of exercise. Secondary diabetes is a subtype of diabetes including glucose metabolism disorders correlated with various hormonal diseases. Mathematical

Bradford Peercy (University of Maryland, Baltimore County, Mathematics & Statistics)

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Modeling of Drosophila Egg Chamber: Chemical Distribution, Force Balance, and Clustered Cell Migration The Drosophila melanogaster egg chamber provides an accessible biological model for clustered cell dynamics in development, metastasis, and even wound healing. Our modeling covers various stages of egg chamber development from chemical signals initiating a cell fate decision in becoming motile to

Lidia Mrad (Mount Holyoke College, Mathematics & Statistics)

235 Little Hall

Dynamics of a linearly-perturbed May-Leonard competition model The May-Leonard model was introduced to examine the behavior of three competing populations where rich dynamics, such as limit cycles and nonperiodic cyclic solutions, arise. In this talk, we will discuss an extended May-Leonard model, where the system is perturbed by adding the capability of global mutations, allowing

Hannah Anderson (UF Mathematics)

235 Little Hall

Optimization of Immunotherapy Treatment Regimen for Glioblastoma The most common and aggressive primary brain cancer, Glioblastoma multiforme (GBM), exhibits a highly immune-suppressed tumor microenvironment. Monotherapy with anti-PD-1—a common immunotherapy which targets the PD-L1/PD-1 axis—has proved to be unsuccessful likely due to added layers of immune suppression. Murine experiments show that CCR2+ myeloid cells are chemo-kinetically

Doron Levy (University of Maryland, Mathematics)

235 Little Hall

Immunotherapy: Using math to help the immune system fight cancer In recent years, immunotherapy has been taking a central role in cancer therapies. In this talk we will provide an overview of some of our recent works in mathematical modeling of immunotherapy. Among the topics we will discuss are engineered T cell therapy, transforming growth

Michael Poole (UF Mathematics)

423 Little Hall

Production and Modeling of DNA Toroidal Condensates Via Liquid Crystal Theory Genomic organization conformations are widely studied in all cells, and bacteriophages offer simpler systems to study genomic packing. Experimental studies on phage capsids have found encapsidated toroidal DNA condensates. In vitro DNA condensation into toroids is the simplest condensation system allowing analysis on toroidal

Thomas Needham (Florida State University, Mathematics)

423 Little Hall

Registration Problems and Applications to Biomathematics I will discuss some mathematical approaches to various registration problems, where one seeks to align points from different spaces. These include matching points between different metric spaces or registering graphs or hypergraphs with different node sets. Along the way, I'll talk about motivating problems that come from biology, such

Bhargav Karamched (Florida State University, Mathematics)

423 Little Hall

Stochastic switching of delayed feedback suppresses oscillations in genetic regulatory systems Delays and stochasticity have both served as crucially valuable ingredients in mathematical descriptions of control, physical and biological systems. In this work, we investigate how explicitly dynamical stochasticity in delays modulates the effect of delayed feedback. To do so, we consider a hybrid model