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Mathematical structuralism (book category) collects works that treat mathematics as the study of abstract structures and relations rather than as a catalogue of independently existing mathematical objects. Books in this category range from philosophical monographs and introductions that explain different versions of structuralism (ante rem vs. in re, epistemic vs. ontic) and debates about ontology and isomorphism, to technical expositions showing how category theory, model theory, or axiomatic frameworks implement a structural viewpoint. Typical topics include the nature of mathematical objects, the role of abstraction and identity up to isomorphism, foundational alternatives to set‑object realism, and implications for mathematical practice and pedagogy. Intended audiences include philosophers of mathematics, logicians, and mathematicians interested in foundations and the conceptual framing that underlies modern algebra, topology, and category‑theoretic approaches.

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