Results 211 to 220 of about 467,532 (268)

Hom-Lie group and hom-Lie algebra from Lie group and Lie algebra perspective

International Journal of Geometric Methods in Modern Physics, 2021
A hom-Lie group structure is a smooth group-like multiplication on a manifold, where the structure is twisted by a isomorphism. The notion of hom-Lie group was introduced by Jiang et al. as integration of hom-Lie algebra. In this paper we want to study hom-Lie group and hom-Lie algebra from the Lie group’s point of view. We show that some of important
Merati, S., Farhangdoost, M. R.
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Lie for lie

Peace Review, 1997
The pseudo‐scholarly “historical revisionism” that minimizes or denies the nazi genocide of Europe's Jews, constitutes one of the darkest marks on the postwar intellectual environment. Paul Rassinier, Harry Elmer Barnes, Austin App, David Leslie Hoggan, Richard Verall (a.k.a., Richard Harwood), David Irving, Arthur Butz and Robert Faurrisson have been ...
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To Lie or Not to Lie?

Journal of the American College of Surgeons, 2005
an attitudinal change at the congress that is planned might give planning for the future of academic surgery a slightly more positive “spin” than that of just tedious problem-solving. Academic surgery is alive and well but, for some of the reasons discussed, some fine-tuning is in order.
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Lie Algebroids and Lie Pseudoalgebras

Bulletin of the London Mathematical Society, 1995
This paper presents a survey of the generalizations of the Lie theory of Lie groups and Lie algebras which have been introduced since the 1950's. Lie algebroids and Lie pseudoalgebras arise from an enormous variety of constructions in differential geometry.
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Lie Quotients for Skew Lie Algebras

Algebra Colloquium, 2009
Let A be a semiprime associative algebra with an involution ∗ over a field of characteristic not 2, let KA be the Lie algebra of all skew elements of A, and let ZKA denote the annihilator of KA. The aim of this paper is to prove that if Q is a ∗-subalgebra of Qs(A) (the Martindale symmetric algebra of quotients of A) containing A, then KQ/ZKQ is a Lie
Cabrera, Miguel, Sánchez Ortega, Juana
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Lie Superalgebras and Lie Supergroups II

Journal of Lie Theory, 1991
These two papers represent the transcript of a seminar giving a survey of the subject. After the definitions, including the series of simple algebras \(A\), \(B\), \(C\), \(D\) defined as super-algebras, Grassmann-hulls are introduced, as block matrices over the tensor product of a Lie super algebra and Grassmann algebra.
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Lie-Group and Lie-Algebra Inhomogenizations

Journal of Mathematical Physics, 1968
A systematic formulation of the concept of inhomogenization is given both for Lie groups and for Lie algebras, and the connection between the two structures is clarified in terms of the notion of semidirect product. Special emphasis is devoted to the classification of the inhomogenizations of semisimple Lie algebras. As an application, a lemma due to O'
Berzi, V., Gorini, V.
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Is a Lie a Lie if Everyone Knows it's a Lie?

SSRN Electronic Journal, 2010
According to a standard philosophical definition of lying, you lie if you make a statement that you do not believe with the intent to deceive (cf. Mahon 2008). Moral philosophers (e.g., Augustine 395, Kant 1797, Bok 1978, Korsgaard 2007, Carson 2010) are primarily interested specifically in lies that are intended to deceive, and in why it is wrong to ...
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Lie to me: virtual agents that lie

International Joint Conference on Autonomous Agents and Multiagent Systems, 2013
In order to deceive, agents need Theory of Mind capabilities (ToM), that is, the capability to model the others, and reason about the consequences of their actions and their implications in them. In this paper we provide a model for deceptive agents that use a theory of mind with N levels. We then present a case study that was used to compare deceptive
João Dias 0001, Henrique Reis, Ana Paiva 0001   +2 more
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