Welcome to my academic homepage. I am Terry Moschandreou, an educator and researcher within the Intermediate Science and Mathematics department at the Thames Valley District School Board in London Ontario Canada. My professional journey is dedicated to fostering a deep curiosity and a robust understanding of scientific and mathematical principles among intermediate-level students. In my role, I strive to create an inclusive and stimulating learning environment that encourages critical thinking, problem-solving, and a lifelong appreciation for the STEM disciplines.

On this website, I aim to share my pedagogical approaches, classroom resources, and ongoing educational initiatives. My focus remains steadfast on innovative curriculum design and effective teaching strategies that bridge the gap between abstract theory and real-world applications. I invite you to explore my site to learn more about my work, and please feel free to reach out if you are interested in collaborating on new educational projects.

On the research side of my career I am a PhD graduate (1997) of the former Applied Mathematics program at Western University (UWO) in London Ontario Canada. I have also worked at the Medical Biophysics department in 2008-2010, 2013 doing research in oxygen transport in the human microcirculation and in 2013 work in the COMSOL physics modelling of the upper airways for sleep apnea patients. In the last 22 years I have been working on many publications and have written books in mathematics. In the last 10 years I have been working intensely on research and solutions related to the question of finite time blowup for the 3D Navier Stokes equations. In April 2026 I proved and published a paper that the 3D Navier Stokes equations develop finite time singularities from smooth initial data. Currently I have pending work which has been accepted and to be published in September 2026 in continuation of the April paper. Also I have extended the problem to the Hyper-viscous Navier Stokes equations on an interval alpha in [1,1+delta] where alpha is the exponent of the Laplacian. The interested reader can see it attached below as a PDF.