Results 101 to 110 of about 16,698 (215)
Lie algebras: infinite generalizations and deformations [PDF]
There are many applications of Lie algebras to theoretical physics. This thesis is a study of some new mathematical structures which also are applicable to current physical ideas.
Fletcher, Paul, Fletcher, P
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MODEL THEORY AND DIFFERENTIAL ALGEBRA
I survey some of the model-theoretic work on differential algebra and related topics. 1 Introduction The origins of model theory and differential algebra, foundations of mathematics and real analysis, respectively, may be starkly different in character ...
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Connections on trivial vector bundles over projective schemes
Over a smooth and proper complex scheme, the differential Galois group of an integrable connection may be obtained as the closure of the transcendental monodromy representation.
Biswas, Indranil +2 more
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Computer Algebra and Differential Equations
The Computer Algebra and Differential Equations meeting held in France in June 1992 (CADE-92) was the third of a series of biennial workshops devoted to recent developments in computer algebra systems. This book contains selected papers from that meeting.
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DIFFERENTIAL OPERATORS ON AZUMAYA ALGEBRAS AND HEISENBERG ALGEBRAS
We use the definition of differential operators on noncommutative rings given by V.Lunts and A.Rosenberg to find the differential operators on Azumaya algebras and the Heisenberg algebras.
openaire +2 more sources
Differential Rates of Return and Residual Information Sets (A Discrete Approach) [PDF]
It is our purpose here to show the deep relationship between differential rates and their underlying information sets. To accomplish our task, we will make for the following stages: In the first place, we deal with scaled changes along a period and ...
Rodolfo Apreda
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Factorization Free Decomposition Algorithms In Differential Algebra
. We present an effective version of Ritt's algorithm. We apply material of (Boulier et al. 1995) for which we give new concise proofs. We present original results in constructive algebra that makes the algorithm flexible and simple. 1. Introduction
Hubert, Evelyne, Evelyne Hubert
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On defining ideals and differential algebras of Nichols algebras
This paper is devoted to understanding the defining ideal of a Nichols algebra from the decomposition of specific elements in the group algebra of braid groups. A family of primitive elements are found and algorithms are proposed. To prove the main result, the differential algebra of a Nichols algebra is constructed.
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Abelian Extensions of Modified λ-Differential Left-Symmetric Algebras and Crossed Modules
In this paper, we define a cohomology theory of a modified λ-differential left-symmetric algebra. Moreover, we introduce the notion of modified λ-differential left-symmetric 2-algebras, which is the categorization of a modified λ-differential left ...
Fuyang Zhu, Taijie You, Wen Teng
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Current approaches to uncertainty propagation in astrodynamics mainly refer tolinearized models or Monte Carlo simulations. Naive linear methods fail in nonlinear dynamics, whereas Monte Carlo simulations tend to be computationallyintensive. Differential
Makino, Kyoko +16 more
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