DEGENERATION OF ENDOMORPHISMS OF THE COMPLEX PROJECTIVE SPACE IN THE HYBRID SPACE [PDF]
Journal of the Institute of Mathematics of Jussieu, 2018 We consider a meromorphic family of endomorphisms of degree at least 2 of a complex projective space that is parameterized by the unit disk. We prove that the measure of maximal entropy of these endomorphisms converges to the equilibrium measure of the ...
Charles Favre
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Holomorphic projection and duality for domains in complex projective space [PDF]
, 2015 We show that the efficiency of a natural pairing between certain projectively invariant Hardy spaces on dual strongly C-linearly convex real hypersurfaces in complex projective space is measured by the norm of the corresponding Leray transform.
David M. Barrett
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Zero-energy fields on complex projective space [PDF]
, 2013 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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Purity and hybridness of two tensors on a real hypersurface in complex projective space
Open MathematicsOn a real hypersurface MM in complex projective space, we can define two tensor fields of type (1, 2), AF(k){A}_{F}^{\left(k)} and AT(k){A}_{T}^{\left(k)}, associated with the shape operator AA of the real hypersurface, for any nonnull real number kk ...
Pérez Juan de Dios, Pérez-López David
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Explicit Reconstruction of Riemann Surface with Given Boundary in Complex Projective Space
Journal of Geometric Analysis, 2014 Alexey Agaltsov, Gennadi M. Henkin
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Real Hypersurfaces in Complex Projective Space Whose Structure Jacobi Operator is Lie 𝔻-parallel [PDF]
Canadian mathematical bulletin, 2011 Juan de Dios Pérez, Young Jin Suh
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Game of Sloanes: best known packings in complex projective space [PDF]
Optical Engineering + Applications, 2019 It is often of interest to identify a given number of points in projective space such that the minimum distance between any two points is as large as possible.
J. Jasper, E. King, D. Mixon
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Special Lagrangian Submanifolds and Cohomogeneity One Actions on the Complex Projective Space [PDF]
Tokyo Journal of Mathematics, 2017 We construct examples of cohomogeneity one special Lagrangian submanifolds in the cotangent bundle over the complex projective space, whose Calabi-Yau structure was given by Stenzel. For each example, we describe the condition of special Lagrangian as an
M. Arai, Kurando Baba
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Chow transformation of coherent sheaves
Complex Manifolds, 2023 We define a dual of the Chow transformation of currents on any complex projective manifold. This integral transformation is a factor of a left inverse of the Chow transformation and its composition with the Chow transformation is a right inverse of a ...
Méo Michel
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Projective and other locative PPs in Greek
Glossa, 2022 The distinction between projective and non-projective locative prepositions that has been proposed in the semantic literature (Zwarts & Winter 2000) is reflected in the syntax and morphology of Greek spatial expressions.
Athanasios Michail Ramadanidis
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