minSum and maxSum to store the sum of minimum and maximum values of subarrays respectively.minStack) and one for finding the maximum values (maxStack).minSum and maxSum using the respective stacks.i, pop elements from minStack while the top of the stack is greater than or equal to nums[i]. Calculate the contribution of these elements to minSum.maxStack while the top of the stack is less than or equal to nums[i]. Calculate the contribution of these elements to maxSum.i onto both stacks.maxSum - minSum, which represents the sum of all subarray ranges.