Simple Lie algebras over fields of positive characteristic

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Multi-volumed work

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Families of Lie Algebras

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Reservoir Engineering Research Institute

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About this product. He assumes readers to be familiar with the main parts of Strade and Farnsteiner's Modular Lie Algebras and their Representations The second and third volumes present the main classification work; this first volume contains methods and results of general interest. Among the topics are Lie algebras of special derivation, the isomorphism problem, and pairings of induced modules. Shipping and handling. The seller has not specified a shipping method to Germany.

ISBN 13: 9783110142112

Contact the seller - opens in a new window or tab and request shipping to your location. Shipping cost cannot be calculated. Please enter a valid ZIP Code. Shipping to: United States. No additional import charges at delivery! This item will be shipped through the Global Shipping Program and includes international tracking. Learn more - opens in a new window or tab. There are 2 items available. There is a short argument by Zassenhaus, that a Lie algebra with non-degenerate Killing form has only inner derivations, over a field of arbitrary characteristic.

Not necessarily. However, simple Lie algebras with non-degenerate Killing forms are always complete. Sign up to join this community. The best answers are voted up and rise to the top. Home Questions Tags Users Unanswered.


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Are simple Lie algebras complete? Ask Question. Asked 6 months ago.

Generators of simple Lie algebras in arbitrary characteristics

Active 6 months ago. Viewed 80 times. A Lie algebra is complete if its center is zero and all its derivations are inner. Dietrich Burde Dietrich Burde I am trying to figure out how best to proceed. Given the information that I have received thank you all I would change my original question.

I think that probably means accepting an answer and then trying to formulate a better question. The examples in Dietrich's answer, answers the original question so I will accept it.

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