I work in the Wolfson Centre for Mathematical Biology on the modeling of tumor-induced angiogenesis, which is the process by which blood vessels grow and develop from existing vasculature. Typically tumors initially grow in an environment in which diffusion is the main means of nutrient transport, however after a certain period of time the tumor becomes too large for diffusion to carry these substances to every cell. This causes some tumor cells to become hypoxic, and in response they release tumor angiogenic factors (TAFs) that can initiate angiogenesis, re-establish nutrient delivery for the tumor, and provide the tumor with a route for metastasis. I specifically study multiscale approaches to angiogenesis modeling, from continuum models on the macroscopic scale to stochastic, discrete agent-based models (ABMs) on the microscale. My long-term goal is to improve current angiogenesis models and enhance their predictive power, thereby assisting biologists, clinicians, and pharmacists at developing optimal anti-angiogenic treatments for specific individuals.