From what I understand theoretical physics is more about concepts and mathematical physics is just about applying math to physics that is already conceptually well understood. For example theoretical physics would explore the relation between fundamental forces while mathematical physics would try to figure out some new math that would help in describing let's say turbulence. Physically speaking turbulence is pretty straightforward but mathematically it is complex.Liam Lau said:Hi, I am currently applying to university and am an aspiring Theoretical Physicist. I see many different courses but the two I am not sure on are Mathematical Physics and Theoretical Physics.
I was wondering what would give me a better foundation to go on to be a Theoretical Physicist, thank you for your time.
Mathematical Physics is a branch of physics that uses mathematical tools and techniques to study and explain physical phenomena. It involves the application of mathematical concepts and methods to develop theories and models that can be used to describe and predict the behavior of physical systems.
Mathematical Physics is a broader field that focuses on using mathematical methods to study physical systems, while Theoretical Physics specifically deals with developing and testing theories to explain the fundamental laws of nature. However, the two fields overlap and often work together to deepen our understanding of the physical world.
The main areas of research in Mathematical Physics include quantum mechanics, statistical mechanics, classical mechanics, electromagnetism, and general relativity. These areas involve the use of mathematical tools such as calculus, differential equations, and linear algebra to describe and analyze physical phenomena.
Mathematical Physics has many practical applications in fields such as engineering, computer science, and economics. It helps us understand and predict the behavior of complex systems, design new technologies, and make accurate predictions about the physical world.
To become a successful Mathematical Physicist, one needs to have a strong foundation in mathematics, including advanced calculus, linear algebra, and differential equations. They also need to have a deep understanding of physics principles and be able to apply mathematical concepts to solve complex problems. Additionally, strong critical thinking, analytical, and computational skills are essential for success in this field.