To Sor — Convert Msor

The primary distinction between MSOR and SOR lies in their core objectives. MSOR typically operates on a "bottom-up" philosophy, where the goal is to repair equipment—such as transformers, routers, or physical lines—based on the severity of the damage or the geographical density of the failure. In this model, success is measured by the speed of technical repair. However, this often results in "blind restoration," where a technician might fix a high-capacity line that serves low-priority functions while a critical service, such as a hospital’s data link or an emergency communication hub, remains offline because its physical components are lower on the repair queue.

u1 = -k1 * (y1 - r1)

| Step | Action | |------|--------| | 1 | Identify the array or function that stores ( \omega_i ) for ( i = 1, \dots, n ). | | 2 | Replace all instances of ( \omega_i ) with a single global variable ( \omega ). | | 3 | Remove any logic that updates ( \omega_i ) per iteration or per equation. | | 4 | (Optional) Choose ( \omega ) in the optimal range ( (0, 2) ), typically ( \omega = 1 ) for Gauss-Seidel or an estimated spectral radius value. | convert msor to sor