Results 101 to 110 of about 46,068 (245)
Trace class and Hilbert-Schmidt pseudo differential operators on step two nilpotent Lie groups
Vishvesh Kumar, Shyam Swarup Mondal
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Surface measure on, and the local geometry of, sub-Riemannian manifolds. [PDF]
Don S, Magnani V.
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ON THE RESIDUAL NILPOTENCE OF FREE PRODUCTS OF NILPOTENT GROUPS WITH CENTRAL AMALGAMATED SUBGROUPS [PDF]
Alexei Vyacheslavovich ROZOV +1 more
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Ultrarigid tangents of sub-Riemannian nilpotent groups [PDF]
Enrico Le Donne +2 more
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On the structure of some locally nilpotent groups without contranormal subgroups [PDF]
Leonid A. Kurdachenko +2 more
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The discrete cocompact subgroups of the five-dimensional connected, simply connected nilpotent Lie groups are determined up to isomorphism. Moreover, we prove if G = N × A is a connected, simply connected, nilpotent Lie group with an Abelian factor A ...
Amira Ghorbel, Hatem Hamrouni
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Horizontally Affine Functions on Step-2 Carnot Algebras. [PDF]
Le Donne E, Morbidelli D, Rigot S.
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The Diffie-Hellman Key Exchange Protocol and non-abelian nilpotent groups [PDF]
Ayan Mahalanobis
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Action of Reflection Groups on Nilpotent Groups
Let \(G\) be a group generated by a set \(X\) of involutions, such that \(o(xy)\in\{1,2,3\}\) for all \(x,y\in X\). The diagram \(\Gamma\) of \(X\) is the graph on \(X\) with the property that \(x,y\in X\) are joined by an edge iff \(o(xy)=3\). If \(G\) acts on a group \(M\), then \(M\) is called a \((G,X)\)-group provided that \([x,M]\leq C_M(y)\) for
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Noether’s Problem for p-Groups with Abelian Normal Subgroups and Central p-Powers
This paper addresses Noether’s problem for p-groups G, having an abelian normal subgroup of index p, under the condition Gp={gp:g∈G}≤Z(G)—the center of G.
Ivo M. Michailov, Ivailo A. Dimitrov
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