Professor Malvina Baica, Ph.D. — Publications
Browse a curated collection of research papers and mathematical publications by Professor Malvina Baica, whose work connects algebraic number theory, universal algebra, and paratrigonometry.

Research Overview
Professor Baica's published work covers Algebraic Number Theory, Universal Algebra, and Paratrigonometry. Across these areas she applies the Baica Generalized Euclidean Algorithm (BGEA) as an Euler system for algebraic number theory.
Selected Monographs & Manuscripts
- Fermat's Last Theorem — Baica, Malvina. An algebraic number theory treatment built on the Baica Generalized Euclidean Algorithm (BGEA).
- The Binary Goldbach Problem — Baica, Malvina, and Aldo Peretti. Analytic and algebraic studies of how even integers can be written as the sum of two primes.
- The Paratrigonometry and Its Applications — Baica, Malvina, and Mircea Cârdu. A formulation of generalized, non-standard trigonometric metrics in which Euclidean trigonometry appears as a special case.
- Baica's Generalized Euclidean Algorithm (BGEA) and Euler Systems — Baica, Malvina. Studies of algebraic units, periodic algorithms, and algebraic number fields.
Journal Articles & Proceedings
- Baica, M. Trigonometric Identities and Algorithm Development, Abstracts of the American Mathematical Society.
- Baica, M. Diophantine Equations and Generalized Continued Fractions, Bulletin of Mathematical and Physical Sciences.
- Baica, M. Periodic Complex Algorithms and Number Field Units, International Journal of Mathematics and Mathematical Sciences.
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Each entry on this page reflects Professor Baica's ongoing engagement with algebraic number theory and its neighboring fields. Readers interested in the broader academic record can pair these publications with her teaching history and professional honors.