In 2016, Straub proved an analogue to Euler's partition identity for partitions with a fixed perimeter. Later, Fu and Tang proved a refinement and generalization of Straub's analogue to d-distinct partitions and a result related to the first Rogers-Ramanujan identity. Motivated by generalizations of the Alder-Andrews Theorem, we further generalize the work done by Fu and Tang by introducing a new parameter, similar to work of Kang and Park. Using combinatorial techniques, we investigate Alder-type partition inequalities in a fixed perimeter setting. This is joint work with REU students Ling Chen, Isabelle Hernandez, and Zain Shields.