Results 111 to 120 of about 75,949 (236)
Compact orientable submanifold of codimension $2$ in an odd dimensional sphere [PDF]
Masafumi Okumura
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Suppose X, Y are manifolds, f,g:X→Y are maps. The well-known coincidence problem studies the coincidence set C={x:f(x)=g(x)}. The number m=dim X−dim Y is called the codimension of the problem. More general is the preimage problem. For
Peter Saveliev
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Pseudo-umbilical submanifolds of codimension $2$ [PDF]
Kentarô Yano, Shigeru Ishihara
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Algebras with intermediate growth of the codimensions
AbstractLet F be a field of characteristic zero and let A be an F-algebra. The polynomial identities satisfied by A can be measured through the asymptotic behavior of the sequence of codimensions and the sequence of colengths of A. For finite dimensional algebras we show that the colength sequence of A is polynomially bounded and the codimension ...
GIAMBRUNO, Antonino+2 more
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More holographic M5 branes in AdS7 × S4
We study classical M5 brane solutions in the probe limit in the AdS7×S4 spacetime geometry with worldvolume 3-form flux. These solutions describe the holography of codimension-4 defects in the 6d boundary dual N=(0,2) supersymmetric gauge theories ...
Varun Gupta
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Codimension one decompositions and Chow varieties
A presentation of a degree $d$ form in $n+1$ variables as the sum of homogenous elements ``essentially'' involving $n$ variables is called a {\em codimension one decomposition}. Codimension one decompositions are introduced and the related Waring Problem
Carlini, E.
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Sous-algèbres de codimension 1 et dérivations dans les algèbres de Banach commutatives [PDF]
Jacqueline Détraz
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Holographic complexity of the extended Schwarzschild-de Sitter space
According to static patch holography, de Sitter space admits a unitary quantum description in terms of a dual theory living on the stretched horizon, that is a timelike surface close to the cosmological horizon.
Sergio E. Aguilar-Gutierrez+2 more
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