Marc Thomas
For the Welsh rugby union player, see Marc Thomas (rugby player). For people of a similar name, see Mark Thomas (disambiguation).
Marc Phillip Thomas (born in 1950) is a professor of computer science and mathematics, current chair and a system administrator of Computer Science department at CSU Bakersfield.
| Country: | United States |
|---|---|
| Interests: | Teaching UNIX Operating Systems Computer architecture Computer networking Banach algebra Fréchet algebra Woodworking Carpentry Guitar |
| Website: | http://www.cs.csubak.edu/~marc/ |
His successful research projects include the resolution of the commutative Singer-Wermer conjecture and construction of a non-standard closed ideal in a certain radical Banach algebra of power series and their quotients.
Exposition
- The Relationship between C, ANSI C, and C++
- The Unix Operating System at the Wayback Machine (archived October 5, 2002) (from Encyclopedia of Information Systems)
- The PC Organism at the Wayback Machine (archived April 28, 1997)
- OS/2 FAQ at the Wayback Machine (archived April 28, 1997)
- Remarks on Network Security
- Typical Hacking Attempts
- Typical Buffer Overflow Hack Attempts
- Moronic Hacking
- Efficient Hacking
Research
- Elements in the radical of a Banach algebra obeying the unbounded Kleinecke-Shirokov conjecture
- Local Power Series Quotients of Commutative Banach and Frechet Algebras
- Prime-like Elements and Semi-direct Products in Commutative Banach Algebras
- Closed ideals of $l^{1}(\omega_{n})$ when $\{\omega_{n}\}$ is star-shaped.
- Principal Ideals and Semi-direct Products in Commutative Banach Algebras
- Single-Element Properties in Commutative Radical Banach Algebras:a Classification Scheme
- Reduction of discontinuity for derivations on Frechet algebras
- Radical Banach Algebrasand Quasinilpotent Weighted Shift Operators.
- The image of a derivation is contained in the radical (MR MR90d:46075)
- Primitive ideals and derivations on noncommutative Banach algebras.
- Algebra homomorphisms and the functional calculus
Education
- Degree: Ph.D. (Mathematics), UC Berkeley, 1976
Related work
External links
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