The Neumann boundary condition specifies the value of the derivative of a function at the boundary of a domain, typically representing a physical situation where the flux or gradient is known rather than the value itself. This condition is particularly important in quantum mechanics as it helps define the behavior of wave functions at the boundaries of a potential or spatial region, affecting solutions to both time-dependent and time-independent Schrödinger equations.
congrats on reading the definition of Neumann Boundary Condition. now let's actually learn it.