Professor Malvina Baica, Ph.D. — Research Homepage
This is the research homepage of Dr. Malvina Baica, a place where her mathematical work is presented openly and in a clear, readable form. Here you will find her proofs of some of the most difficult problems in Algebra and Number Theory, all developed through her Generalized Euclidean Algorithm (BGEA) — which, as she demonstrated, corresponds to the Euler System of Algebraic Number Theory.
Who Is Professor Baica?
Professor Malvina Baica works in algebraic number theory and universal algebra. Her Ph.D. advisor at the University of Houston was Jurgen Schmidt, and she also studied under Helmut Hasse. Her doctoral dissertation in Mathematics was directed by H. Hasse, L. Bernstein, and L. Carlitz.
Dr. Baica has taken on two problems that have challenged mathematicians for more than 250 years: Fermat's Last Theorem and The Binary Goldbach Problem. She also established a new trigonometry, The Paratrigonometry, in which classical trigonometry becomes a special case.
Dr. Baica's Solutions
- Fermat's Last Theorem — by Malvina Baica
- The Binary Goldbach Problem — by Malvina Baica and Aldo Peretti
- The Paratrigonometry — by Malvina Baica and Mircea Cardu
Browse the complete collection of research papers and proofs on the publications page.
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In addition to her publications, this site provides more detail on her academic career and the recognition she has received.
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© Professor Malvina Baica, Ph.D. All rights reserved.
Dr. Baica's research spans algebraic number theory, universal algebra, and the new field of Paratrigonometry. Her proofs and papers are collected here so that readers can follow her methods, including the Generalized Euclidean Algorithm, and see how classical trigonometry fits within her broader framework.