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Preparation Method of Upconversion Nanoparticles and Its Biological Application. [PDF]
Nanomaterials (Basel)Li L, Li M.
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A nurse-led nomogram for predicting the risk of myasthenic crisis in patients with myasthenia gravis and bulbar weakness. [PDF]
BMC NeurolDong H, Li M, Ma M, Qi G.
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Post-Lie algebra structures for perfect Lie algebras. [PDF]
Commun AlgebraBurde D, Dekimpe K, Monadjem M.
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Walks with jumps: a neurobiologically motivated class of paths in the hyperbolic plane. [PDF]
J Math BiolDeBlois J, Einstein E, Victor JD.
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Insights From Michael Polanyi: Tacit Knowledge and Its Critical Importance in Medical Education. [PDF]
CureusPapadimos TJ, Hsu J, Pappada SM.
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Multilevel Standalone Anterior Plus Lateral Lumbar Interbody Fusion: A Propensity-Matched Comparison to Circumferential Lumbosacral Fusion. [PDF]
Global Spine JBurkhard MD +10 more
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Canadian Mathematical Bulletin, 1988
AbstractIn this paper we prove the following result: let R be a prime ring with no non-zero nil left ideals whose characteristic is different from 2 and let U be a non central Lie ideal of R.If d ≠ 0 is a derivation of R such that d(u) is invertible or nilpotent for all u ∈ U, then either R is a division ring or R is the 2 X 2 matrices over a division ...
Mauceri, Silvana, Misso, Paola
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AbstractIn this paper we prove the following result: let R be a prime ring with no non-zero nil left ideals whose characteristic is different from 2 and let U be a non central Lie ideal of R.If d ≠ 0 is a derivation of R such that d(u) is invertible or nilpotent for all u ∈ U, then either R is a division ring or R is the 2 X 2 matrices over a division ...
Mauceri, Silvana, Misso, Paola
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Ideal hydrodynamics on Lie groups
Physica D: Nonlinear Phenomena, 2006zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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\(c^\#\)-ideals of Lie algebras
2021Summary: Let \(L\) be a finite dimensional Lie algebra. A subalgebra \(H\) of \(L\) is called a \(c^\#\)-ideal of \(L\), if there is an ideal \(K\) of \(L\) with \(L=H+K\) and \(H\cap K\) is a \(CAP\)-subalgebra of \(L\). This is analogous to the concept of a \(c^\#\)-normal subgroup of a finite group.
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