Teo Mora
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Ferdinando 'Teo' Mora[a] is an Italian mathematician, and since 1990 until 2019 a professor of algebra at the University of Genoa.
Life and work
[edit | edit source]Mora's degree is in mathematics from the University of Genoa in 1974. Mora's publications span forty years; his notable contributions in computergebra are the tangent cone algorithm[1][2] and its extension of Buchberger theory of Gröbner bases and related algorithm earlier[3] to non-commutative polynomial rings[4] and more recently[5] to effective rings; less significant[6] the notion of Gröbner fan; marginal, with respect to the other authors, his contribution to the FGLM algorithm.
Mora is on the managing-editorial-board of the journal Applicable Algebra in Engineering, Communication and Computing published by Springer,[7] and was also formerly an editor of the Bulletin of the Iranian Mathematical Society.
He is the author of the tetralogy Solving Polynomial Equation Systems:
- Solving Polynomial Equation Systems I: The Kronecker-Duval Philosophy, on equations in one variable[8]
- Solving Polynomial Equation Systems II: Macaulay's paradigm and Gröbner technology, on equations in several variables[9][8]
- Solving Polynomial Equation Systems III: Algebraic Solving,
- Solving Polynomial Equation Systems IV: Buchberger Theory and Beyond, on the Buchberger algorithm
Personal life
[edit | edit source]Mora lives in Genoa.[10] Mora published a book trilogy in 1977-1978 (reprinted 2001-2003) called Storia del cinema dell'orrore on the history of horror films.[10] Italian television said in 2014 that the books are an "authoritative guide with in-depth detailed descriptions and analysis."[11]
See also
[edit | edit source]- FGLM algorithm, Buchberger's algorithm
- Gröbner fan, Gröbner basis
- Algebraic geometry#Computational algebraic geometry, System of polynomial equations
References
[edit | edit source]- ^ An algorithm to compute the equations of tangent cones; An introduction to the tangent cone algorithm.
- ^ Better algorithms due to Greuel-Pfister and Gräbe are currently available.
- ^ Gröbner bases for non-commutative polynomial rings.
- ^ Extending the proposal set by George M. Bergman.
- ^ De Nugis Groebnerialium 4: Zacharias, Spears, Möller, Buchberger–Weispfenning theory for effective associative rings; see also Seven variations on standard bases.
- ^ The result is a weaker version of the result presented in the same issue of the journal by Bayer and Morrison.
- ^ Springer-Verlag website.
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- ^ a b Lua error in Module:Citation/CS1/Configuration at line 2172: attempt to index field '?' (a nil value). Translation: "...Teo Mora lives in Genoa. ...written works include The Mother of All Dualities: The Möller Algorithm, The Kalkbrenner Theorem, and The Buchberger Algorithm ... In the 1970s, Mora wrote the monumental History of Horror Cinema. ...reprinted [in 2001], as a new edition: revised, corrected, and completely updated. Two volume are already out, the third [volume] will be released in late January [2002], the fourth [volume] in spring 2003. ... In the first volume... [covering] through 1957... Nosferatu, actors like Boris Karloff and Bela Lugosi... films like The Cabinet of Dr. Caligari. ...The second volume covers until 1966... Roger Corman, director ...The third volume covers through 1978... Brian De Palma, David Cronenberg, George Romero, Dario Argento, Mario Bava. ..."
- ^ Lua error in Module:Citation/CS1/Configuration at line 2172: attempt to index field '?' (a nil value). Translation: "...[text:] professor of Algebra in the Computer and Information Science department of the University of Genoa, also a well-known expert on horror films. His book Storia del cinema dell'orrore is an authoritative guide with in-depth detailed descriptions and analysis of films, directors, and actors... [multimedia: video content] ..."
Notes
[edit | edit source]Further reading
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External links
[edit | edit source]- Teo Mora and Michela Ceria, Do It Yourself: Buchberger and Janet bases over effective rings, Part 1: Buchberger Algorithm via Spear’s Theorem, Zacharias’ Representation, Weisspfenning Multiplication, Part 2: Moeller Lifting Theorem vs Buchberger Criteria, Part 3: What happens to involutive bases?. Invited talk at ICMS 2020 International Congress on Mathematical Software , Braunschweig, 13-16 July 2020
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