LC 402 Remove K Digits uses a monotonic increasing stack to greedily eliminate digits that make the number larger. The three-part answer construction — pop k times, trim trailing removals, strip leading zeros — is the exact pattern that trips candidates in interviews.
LC 907 Sum of Subarray Minimums introduces the contribution technique: instead of finding the minimum of each subarray, count how many subarrays each element is the minimum of. Two monotonic stacks compute left and right boundaries in O(n).
LC 962 Maximum Width Ramp finds the largest j-i with nums[i] <= nums[j]. The two-pass approach — build a decreasing stack of candidates, then scan right-to-left to match — is a pattern that appears in several max-width-satisfying-condition problems.
LC 456 132 Pattern requires finding i < j < k where nums[i] < nums[k] < nums[j]. The right-to-left decreasing stack maintains the "2" candidate — the key insight that makes an O(n) solution possible where left-to-right fails.
LC 85 Maximal Rectangle is a hard problem that reduces to running Largest Rectangle in Histogram on each row. Build cumulative height histograms row by row and apply the O(n) monotonic stack solution — the reduction is the key insight.