Results 11 to 20 of about 131,099 (317)
The BGG Complex on Projective Space [PDF]
We give a complete construction of the Bernstein-Gelfand-Gelfand complex on real or complex projective space using minimal ingredients.
Michael G. Eastwood, A. Rod Gover
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Distance Spheres in Complex Projective Spaces [PDF]
Distance spheres in complex projective spaces are counterexamples to the odd-dimensional extension of a lemma of Klingenberg.
Alan Weinstein
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Energy-minimizing Mappings of Complex Projective Spaces [PDF]
We show that in all homotopy classes of mappings from complex projective space to Riemannian manifolds, the infimum of the energy is proportional to the infimal area in the homotopy class of mappings of the 2-sphere which represents the induced homomorphism on the second homotopy group.
Joseph Ansel Hoisington
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J-approximation of complex projective spaces by lens spaces [PDF]
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
I. Dibag
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Zero-energy fields on complex projective space [PDF]
We consider complex projective space with its Fubini-Study metric and the X-ray transform defined by integration over its geodesics. We identify the kernel of this transform acting on symmetric tensor fields.
Michael Eastwood, Hubert Goldschmidt
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Riemann surfaces in complex projective spaces [PDF]
The complex projective line and the complex quadric are the only compact Riemann surfaces in the complex projective plane with constant scalar normal curvature.
Chen, Bang-Yen, Ludden, Gerald D.
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Almost complex structures on complex projective spaces [PDF]
In this paper we classify the almost complex structures on a complex projective space as roots of a certain polynomial equation.
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Cohomology of configuration spaces of complex projective spaces [PDF]
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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CR-hypersurfaces of complex projective space
We consider compact n-dimensional minimal foliate CR-real submanifolds of a complex projective space. We show that these submanifolds are great circles on a 2-dimensional sphere provided that the square of the length of the second fundamental form is ...
M. A. Bashir
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An Information Quantity in Pure State Models
When we consider an error model in a quantum computing system, we assume a parametric model where a prepared qubit belongs. Keeping this in mind, we focus on the evaluation of the amount of information we obtain when we know the system belongs to the ...
Fuyuhiko Tanaka
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