Loss landscape evolution refers to the continuous changes in the geometric structure, curvature, and topology of a neural network loss surface as training progresses or data distributions shift. As a model updates its parameters, the multidimensional surface representing its error function undergoes structural transformations that alter properties such as gradient flow, Hessian eigenvalues, and the sharpness of local minima. Analyzing how the loss landscape evolves over time provides insight into optimization dynamics, helping to explain phenomena such as changes in network plasticity, convergence behavior, and a model capacity to generalize or continuously adapt to new information.