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Cania accea
Known as:
Cania accea Solovyev & Witt, 2009
National Institutes of Health
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2014
2014
A Goodwillie-type Theorem for Milnor K-Theory
Benjamin F. Dribus
2014
Corpus ID: 73705627
Goodwillie's rational isomorphism between relative algebraic K-theory and relative cyclic homology of a ring with respect to a…
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2013
2013
The PBW property for associative algebras as an integrability condition
B. Shoikhet
2013
Corpus ID: 67838625
We develop an elementary method for proving the PBW theorem for associative algebras with an ascending filtration. The idea is…
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2012
2012
Functions on Okounkov bodies coming from geometric valuations (with an appendix by S\'ebastien Boucksom)
Alex Kuronya
,
C. Maclean
,
T. Szemberg
2012
Corpus ID: 119173200
We study topological properties of functions on Okounkov bodies as introduced by Boucksom-Chen and Witt-Nystr\"om. We note that…
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2012
2012
Janatková, Alena. – Kozińska-Witt, Hanna, Hrsg. Wohnen in der Großstadt 1900–1939.Wohnsituation und Modernisierung im europäischen Vergleich. Stuttgart: Franz Steiner Verlag, 2006. 474 s.
Daniela Richterová
2012
Corpus ID: 164269110
2008
2008
Hopf algebras for ternary algebras
M. Goze
,
M. R. Traubenberg
2008
Corpus ID: 115179439
We construct a universal enveloping algebra associated with the ternary extension of Lie (super)algebras called Lie algebra of…
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2002
2002
Central Series for Groups with Action and Leibniz Algebras
T. Datuashvili
Georgian Mathematical Journal
2002
Corpus ID: 17929368
Abstract The notion of central series for groups with action on itself is introduced. An analogue of Witt's construction is given…
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2001
2001
Homological Computations in PBW Modules
J. Bueso
,
J. Gómez-Torrecillas
,
F. J. Lobillo
2001
Corpus ID: 16526043
In this paper the Poincaré–Birkhoff–Witt (PBW) rings are characterized. Gröbner bases techniques are also developed for these…
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1987
1987
The classification of subspaces in Hermitean vector spaces
H. Groß
,
C. Herrmann
,
R. Moresi
1987
Corpus ID: 120357622
1986
1986
On the indecomposable elements of the bar construction
R. Hain
1986
Corpus ID: 119603287
An explicit formula for a canonical splitting s: Q4(9 ) ?4(& ) of the projection 4(l ) Q4(l ) of the bar construction on a…
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1975
1975
Application of perturbation theory to the nonlinear Volterra-Gause-Witt model for prey-predator interaction.
R. Dutt
,
P. Ghosh
,
B. B. Karmakar
Bulletin of Mathematical Biology
1975
Corpus ID: 39956330
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