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| Authors: | Ki-Bong?Nam mailto:namk@uwwvax.uww.edu" title=" namk@uwwvax.uww.edu" itemprop=" email" data-track=" click" data-track-action=" Email author" data-track-label=" " >Email author |
| Affiliation: | (1) Department of Mathematics and Computer Science, University of Wisconsin-Whitewater, Whitewater, WI, 53190 |
| Abstract: | The modular Witt algebra W(p, n) and H(p, 2n) are defined on the polynomial rings Zp[x1,...,xn] and Zp[X1,...,xn, y1,...,yn] respectively. We generalize Zp[x1,...,xn] and Zp[x1,...,xn, y1,...,yn], so we get the generalized W-type and H-type modular Lie algebras. We find all the derivations of W(p, 1).AMS Subject Classification: Primary 17B40, 17B56. |
| Keywords: | Witt algebra Hamiltonian algebra Poisson Bracket modular simple Lie algebra Lie derivation self-centralized |
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