With Jacobi and Bellman, this man names an equation central to optimal control problems, and he names a theorem which implies that a square matrix A satisfies its own characteristic polynomial, along with Cayley. He names a cycle on a graph such that the path visits each vertex exactly once, and he is also the namesake of an operator which is the Legendre transform of the Lagrangian operator and gives the total energy of a system. Better known for the creation of a division ring where i squared, j squared, and k squared equal negative one, for 10 points, identify this Irish mathematician who developed the mathematics of quaternions.
With Jacobi and Bellman, this man names an equation central to optimal control problems, and he names a theorem which implies that a square matrix A satisfies its own characteristic polynomial, along with Cayley. He names a cycle on a graph such that the path visits each vertex exactly once, and he is also the namesake of an operator which is the Legendre transform of the Lagrangian operator and gives the total energy of a system. Better known for the creation of a division ring where i squared, j squared, and k squared equal negative one, for 10 points, identify this Irish mathematician who developed the mathematics of quaternions.
With Jacobi and Bellman, this man names an equation central to optimal control problems, and he names a theorem which implies that a square matrix A satisfies its own characteristic polynomial, along with Cayley.
William Rowan Hamilton