25 results on '"Twistor space"'
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2. On the twistor space of pseudo-spheres
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Albuquerque, R. and Salavessa, I.M.C.
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- 2007
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3. A CR twistor space of a G2-manifold
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Verbitsky, Misha, primary
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- 2011
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4. On the twistor space of pseudo-spheres
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Isabel M. C. Salavessa and Rui Albuquerque
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Mathematics - Differential Geometry ,Pure mathematics ,Integrable system ,Pseudo-sphere ,Structure (category theory) ,01 natural sciences ,Twistor space ,Complex structure ,010305 fluids & plasmas ,Twistor theory ,0103 physical sciences ,FOS: Mathematics ,Complex Variables (math.CV) ,0101 mathematics ,Mathematics ,32H02, 32L25, 53B30, 53B35, 32C15, 53C28, 32Q10, 32Q15 ,Mathematics - Complex Variables ,010102 general mathematics ,Differential Geometry (math.DG) ,Computational Theory and Mathematics ,Symmetric space ,SPHERES ,Geometry and Topology ,Mathematics::Differential Geometry ,Analysis - Abstract
We give a new proof that the sphere S^6 does not admit an integrable orthogonal complex structure, as in \cite{LeBrun}, following the methods from twistor theory. We present the twistor space of a pseudo-sphere S^{2n}_{2q}=SO_{2p+1,2q}/SO_{2p,2q} as a pseudo-K\"ahler symmetric space. We then consider orthogonal complex structures on the pseudo-sphere, only to prove such a structure cannot exist., Comment: Added the MSC's hoping Arxiv will "run" a better distribuition through Subj-class's. The article has 20 pages
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5. Almost-Kähler anti-self-dual metrics on K3#3CP2‾
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Inyoung Kim
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Pure mathematics ,Computational Theory and Mathematics ,010102 general mathematics ,0103 physical sciences ,Conformal map ,Twistor space ,010307 mathematical physics ,Geometry and Topology ,0101 mathematics ,01 natural sciences ,Analysis ,Dual (category theory) ,Mathematics - Abstract
Donaldson-Friedman constructed anti-self-dual classes on K 3 # 3 CP 2 ‾ using twistor space. We show that some of these conformal classes have almost-Kahler representatives.
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- 2020
6. Totally complex submanifolds of a complex Grassmann manifold of 2-planes
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Kazumi Tsukada
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Pure mathematics ,Mathematics::Complex Variables ,Complex projective space ,010102 general mathematics ,Mathematical analysis ,Structure (category theory) ,Kähler manifold ,01 natural sciences ,Linear subspace ,Twistor theory ,Computational Theory and Mathematics ,Grassmannian ,0103 physical sciences ,Cotangent bundle ,Twistor space ,Mathematics::Differential Geometry ,010307 mathematical physics ,Geometry and Topology ,0101 mathematics ,Mathematics::Symplectic Geometry ,Analysis ,Mathematics - Abstract
A complex Grassmann manifold G 2 ( C m + 2 ) of all 2-dimensional complex subspaces in C m + 2 has two nice geometric structures – the Kahler structure and the quaternionic Kahler structure. We study totally complex submanifolds of G 2 ( C m + 2 ) with respect to the quaternionic Kahler structure. We show that the projective cotangent bundle P ( T ⁎ C P m + 1 ) of a complex projective space C P m + 1 is a twistor space of the quaternionic Kahler manifold G 2 ( C m + 2 ) . Applying the twistor theory, we construct maximal totally complex submanifolds of G 2 ( C m + 2 ) from complex submanifolds of C P m + 1 . Then we obtain many interesting examples. In particular we classify maximal homogeneous totally complex submanifolds. We show the relationship between the geometry of complex submanifolds of C P m + 1 and that of totally complex submanifolds of G 2 ( C m + 2 ) .
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- 2016
7. Twistor construction of asymptotically hyperbolic Einstein–Weyl spaces
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Aleksandra Borówka
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Mathematics - Differential Geometry ,conformal Cartan connection ,Pure mathematics ,Holomorphic function ,Conformal map ,Space (mathematics) ,Surface (topology) ,53C28, 32L25, 53A30, 53C25 ,Twistor theory ,minitwistor space ,Differential Geometry (math.DG) ,Computational Theory and Mathematics ,Jones–Tod correspondence ,Cartan connection ,FOS: Mathematics ,asymptotically hyperbolic Einstein–Weyl manifold ,Twistor space ,Geometry and Topology ,Analysis ,Quotient ,Mathematics - Abstract
Starting from a real analytic conformal Cartan connection on a real analytic surface $S$, we construct a complex surface $T$ containing a family of pairs of projective lines. Using the structure on $S$ we also construct a complex $3$-space $Z$, such that $Z$ is a twistor space of a self-dual conformal $4$-fold and $T$ is a quotient of $Z$ by a holomorphic local $\mathbb{C}^*$ action. We prove that $T$ is a minitwistor space of an asymptotically hyperbolic Einstein-Weyl space with $S$ as an asymptotic boundary.
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- 2014
8. Hopf hypersurfaces in complex projective space and half-dimensional totally complex submanifolds in complex 2-plane Grassmannian I
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Makoto Kimura
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Pure mathematics ,Mathematics::Complex Variables ,Plane (geometry) ,Complex projective space ,Mathematical analysis ,Mathematics::Algebraic Geometry ,Computational Theory and Mathematics ,Grassmannian ,Twistor space ,Mathematics::Differential Geometry ,Geometry and Topology ,Quaternionic projective space ,Mathematics::Symplectic Geometry ,Analysis ,Mathematics - Abstract
We show that Hopf hypersurfaces in complex projective space are constructed from half-dimensional totally complex submanifolds in complex 2-plane Grassmannian and Legendrian submanifolds in the twistor space.
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- 2014
9. Ruled austere submanifolds of dimension four
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Thomas A. Ivey and Marianty Ionel
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Mathematics - Differential Geometry ,Pure mathematics ,Gauss map ,Ruled submanifolds ,Euclidean space ,Holomorphic function ,Primary 53B25, Secondary 53B35, 53C38, 58A15 ,Type (model theory) ,Austere submanifolds ,Generalized helicoid ,Connection (mathematics) ,Differential Geometry (math.DG) ,Computational Theory and Mathematics ,Grassmannian ,FOS: Mathematics ,Twistor space ,Exterior differential systems ,Mathematics::Differential Geometry ,Geometry and Topology ,Analysis ,Mathematics - Abstract
We classify 4-dimensional austere submanifolds in Euclidean space ruled by 2-planes. The algebraic possibilities for second fundamental forms of an austere 4-fold M were classified by Bryant, falling into three types which we label A, B, and C. We show that if M is 2-ruled of Type A, then the ruling map from M into the Grassmannian of 2-planes in R^n is holomorphic, and we give a construction for M starting with a holomorphic curve in an appropriate twistor space. If M is 2-ruled of Type B, then M is either a generalized helicoid in R^6 or the product of two classical helicoids in R^3. If M is 2-ruled of Type C, then M is either a one of the above, or a generalized helicoid in R^7. We also construct examples of 2-ruled austere hypersurfaces in R^5 with degenerate Gauss map., Comment: 20 pages
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- 2012
10. Complex structures on quaternionic manifolds
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Massimiliano Pontecorvo and Pontecorvo, Massimiliano
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Pure mathematics ,Mathematical analysis ,Structure (category theory) ,Holonomy ,twistor space ,Computational Theory and Mathematics ,Quaternionic representation ,Ricci-flat manifold ,Twistor space ,Mathematics::Differential Geometry ,Geometry and Topology ,Algebraic number ,Quaternionic Kähler manifolds ,quaternionic manifolds ,Ricci curvature ,Hyperkähler manifold ,Analysis ,Mathematics - Abstract
In the first part of this work we consider compact riemannian manifolds M with holonomy in Sp ( n ) Sp (1). We show that M admits a compatible complex structure if and only if the holonomy is in Sp ( n ), up to finite coverings. We also show that the sign of the Ricci curvature completely determines the algebraic dimension of the twistor space. In the second part, by way of contrast, we give two geometric constructions of simply- connected quaternionic manifolds with a compatible complex structure which is not hypercomplex. The first examples are non-compact and symmetric but we can show existence of compact quotients in some special dimension. The second one is compact and follows from general results of Joyce [6].
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- 1994
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11. Twistor spaces of hyperkähler manifolds with S1-actions
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Birte Feix
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Pure mathematics ,Mathematics::Complex Variables ,Cotangent bundle ,Mathematical analysis ,Holomorphic function ,Zero (complex analysis) ,Kähler manifold ,Twistor space ,Twistor theory ,Computational Theory and Mathematics ,Hyperkähler manifolds ,Mathematics::Differential Geometry ,Geometry and Topology ,Mathematics::Symplectic Geometry ,Analysis ,Symplectic manifold ,Symplectic geometry ,Mathematics - Abstract
We shall describe the twistor space of a hyperkahler 4 n -manifold with an isometric S 1 -action which is holomorphic for one of the complex structures, scales the corresponding holomorphic symplectic form and whose fixed point set has complex dimension n . We deduce that any hyperkahler metric on the cotangent bundle of a real-analytic Kahler manifold which is compatible with the canonical holomorphic symplectic structure, extends the given Kahler metric and for which the S 1 -action by scalar multiplication in the fibres is isometric is unique in a neighbourhood of the zero section. These metrics have been constructed independently by the author and Kaledin.
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- 2003
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12. Surfaces in self-dual Einstein manifolds and their twistor lifts
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Kazuyuki Hasegawa
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Twistor holomorphic surface ,Mathematical analysis ,Zero (complex analysis) ,Twistor lift ,Harmonic (mathematics) ,State (functional analysis) ,Twistor space ,Dual (category theory) ,Twistor theory ,symbols.namesake ,Computational Theory and Mathematics ,Genus (mathematics) ,symbols ,Mathematics::Differential Geometry ,Geometry and Topology ,Einstein ,Analysis ,Harmonic section ,Mathematics ,Mathematical physics - Abstract
金沢大学人間社会研究域学校教育系, In this note, we consider surfaces in self-dual Einstein manifolds whose twistor lifts are harmonic sections. In particular, we state the stability of the twistor lifts as harmonic sections and determine such surfaces of genus zero. This paper is a short survey of our previous results in Hasegawa (2007, 2009, 2011) . © 2011 Elsevier B.V. All rights reserved.
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- 2011
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13. Spacelike surfaces in De Sitter 3-space and their twistor lifts
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Eduardo Hulett
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Riemann surface ,Mathematical analysis ,Harmonic map ,Fibration ,Holomorphic function ,Twistor theory ,High Energy Physics::Theory ,symbols.namesake ,Computational Theory and Mathematics ,De Sitter universe ,Homogeneous space ,symbols ,Twistor space ,Mathematics::Differential Geometry ,Geometry and Topology ,Analysis ,Mathematics ,Mathematical physics - Abstract
We deal here with the geometry of the so-called twistor fibration Z → S 1 3 over the De Sitter 3-space, where the total space Z is a five-dimensional reductive homogeneous space with two canonical invariant almost CR structures. Fixed the normal metric on Z we study the harmonic map equation for smooth maps of Riemann surfaces into Z . A characterization of spacelike surfaces with harmonic twistor lifts to Z is obtained. Also it is shown that the harmonic map equation for twistor lifts can be formulated as the curvature vanishing of an S 1 -loop of connections i.e. harmonic twistor lifts exist within S 1 -families. Special harmonic maps such as holomorphic twistor lifts are also considered and some remarks concerning (compact) vacua of the twistor energy are given.
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- 2010
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14. A rigidity theorem for quaternionic Kähler manifolds
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Robin Horan
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Pure mathematics ,Betti number ,Mathematical analysis ,Zero (complex analysis) ,Holomorphic function ,Manifold ,Cohomology ,Computational Theory and Mathematics ,Penrose transform ,Twistor space ,Mathematics::Differential Geometry ,Geometry and Topology ,Mathematics::Symplectic Geometry ,Analysis ,Mathematics ,Scalar curvature - Abstract
We investigate the cohomology groups H 1 ( Z , O ( L ⊗ m )), where Z is the twistor space of a compact quaternionic-Kahler manifold M , of dimension 4 k , for k ⩾ 1, L is the holomorphic contact line bundle on Z , and m ⩾ 0. The Penrose transform is used to prove a vanishing theorem for this cohomology group when M has negative scalar curvature. This theorem implies that if ( M , g ) is a compact quaternionic-Kahler manifold of dimension 4 k , for k ⩾ 1, then ( M , g ) has no nontrivial deformations through quaternionic-Kahler manifolds. The vanishing theorem is also used to show that the first Betti number of M is zero, when k > 1 and M has negative scalar curvature.
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- 1996
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15. Vanishing theorem for cohomology groups of c2-self-dual bundles on quaternionic Kähler manifolds
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Yasuyuki Nagatomo
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quaternionic Kähler manifold ,Pure mathematics ,Group (mathematics) ,Mathematical analysis ,Yang–Mills existence and mass gap ,twistor space ,Space (mathematics) ,Cohomology ,Dual (category theory) ,Computational Theory and Mathematics ,Quaternionic representation ,Yang-Mills ,Twistor space ,Mathematics::Differential Geometry ,Geometry and Topology ,Mathematics::Symplectic Geometry ,Analysis ,Mathematics ,Scalar curvature - Abstract
It is known that certain self-dual connections are defined on quaternionic Kahler manifolds. A.D.H.M-vanishing theorem H 1 ( P 3 , F (−2)) = 0 is generalized to anti-self-dual bundles on an arbitrary quaternionic Kahler manifolds with positive scalar curvature. The cohomology group is related to the solution space of quaternionic operators.
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- 1995
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16. ParaHermitian and paraquaternionic manifolds
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Simeon Zamkovoy and Stefan Ivanov
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Nearly paraKähler manifold ,General relativity ,Self-dual neutral metric ,Mathematical analysis ,Structure (category theory) ,Hyper-paracomplex ,Hyper-paraKähler (hypersymplectic) structures ,Paraquaternionic ,ParaHermitian ,Twistor space ,Indefinite neutral metric ,Manifold ,Twistor theory ,Canonical connection ,Computational Theory and Mathematics ,Tensor (intrinsic definition) ,Metric (mathematics) ,Product structure ,Mathematics::Differential Geometry ,Geometry and Topology ,Mathematics::Symplectic Geometry ,Analysis ,Mathematics - Abstract
A set of canonical paraHermitian connections on an almost paraHermitian manifold is defined. ParaHermitian version of the Apostolov–Gauduchon generalization of the Goldberg–Sachs theorem in General Relativity is given. It is proved that the Nijenhuis tensor of a Nearly paraKahler manifolds is parallel with respect to the canonical connection. Salamon's twistor construction on quaternionic manifold is adapted to the paraquaternionic case. A hyper-paracomplex structure is constructed on Kodaira–Thurston (properly elliptic) surfaces as well as on the Inoe surfaces modeled on Sol 1 4 . A locally conformally flat hyper-paraKahler (hypersymplectic) structure with parallel Lee form on Kodaira–Thurston surfaces is obtained. Anti-self-dual non-Weyl flat neutral metric on Inoe surfaces modeled on Sol 1 4 is presented. An example of anti-self-dual neutral metric which is not locally conformally hyper-paraKahler is constructed.
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- 2005
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17. Uniformization of conformally flat hermitian surfaces
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Massimiliano Pontecorvo and Pontecorvo, Massimiliano
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hermitian surface ,Pure mathematics ,Quadric ,Mathematical analysis ,Open set ,Conformally flat metric ,Surface (topology) ,Hermitian matrix ,twistor space ,Twistor theory ,Computational Theory and Mathematics ,Twistor space ,Geometry and Topology ,Mathematics::Differential Geometry ,Uniformization (set theory) ,Analysis ,Mathematics ,Projective geometry - Abstract
Using the methods of twistor geometry we classify compact conformally flat hermitian surfaces. This is accomplished by first associating to the universal covering of such a surface an open set of a quadric in CP 3 (the twistor space of S4) and then applying some classical projective geometry.
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18. Twistor fibrations over Hermitian symmetric spaces and harmonic maps
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Peter Quast
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Hermitian symmetric space ,0209 industrial biotechnology ,Pure mathematics ,Symmetric bilinear form ,Triple system ,010102 general mathematics ,Mathematical analysis ,Holomorphic function ,Harmonic map ,Harmonic maps ,02 engineering and technology ,Hermitian symmetric spaces ,01 natural sciences ,Twistor theory ,020901 industrial engineering & automation ,Computational Theory and Mathematics ,Symmetric space ,Twistor space ,Geometry and Topology ,Mathematics::Differential Geometry ,0101 mathematics ,Analysis ,Mathematics - Abstract
Given a twistor space over a Hermitian symmetric space of compact type we construct a map onto a twistor space over another inner symmetric space of compact type. This map is holomorphic and preserves the superhorizontal distributions. We describe an application to harmonic maps.
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19. Moduli of 1-instantons on G2 (Cn+2)
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Yasuyuki Nagatomo and Takashi Nitta
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Pure mathematics ,Modular equation ,Mathematical analysis ,Moduli space ,Moduli ,Twistor theory ,Moduli of algebraic curves ,Yang—Mills fields ,Mathematics::Algebraic Geometry ,53C07 ,Computational Theory and Mathematics ,Monad (non-standard analysis) ,quaternion-Kähler manifolds ,moduli spaces ,Twistor space ,Geometry and Topology ,Mathematics::Symplectic Geometry ,Analysis ,Stack (mathematics) ,Mathematics - Abstract
Some anti-self-dual bundles on G 2 (C n +2 ) are classified by using a monad method on the twistor space. In the 1-instanton case, this monad enables us to describe the moduli space completely. It is shown that the moduli space is identified with an open cone over P (Λ 2 C n +2 ). This is a generalization of the 1-instanton moduli space on P 2* = G 2 (C 3 ).
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20. Einstein condition and twistor spaces of compatible partially complex structures
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Johann Davidov
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Pure mathematics ,Twistor spaces ,Mathematical analysis ,Einstein metrics ,Riemannian geometry ,Riemannian manifold ,Levi-Civita connection ,Twistor theory ,symbols.namesake ,Computational Theory and Mathematics ,Ricci-flat manifold ,symbols ,Hermitian manifold ,Twistor space ,Geometry and Topology ,Mathematics::Differential Geometry ,Analysis ,Ricci curvature ,Mathematics - Abstract
We study the Einstein condition for a natural family of Riemannian metrics on the twistor space of partially complex structures of a fixed rank on the tangent spaces of a Riemannian manifold compatible with its metric. A generalization of the Einstein condition (discussed in the Besse book [Enstein Manifolds, Ergeb. Math. Grensgeb. (3), vol. 10, Springer, New York, 1987]) is also considered.
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21. Explicit doubly-hermitian metrics
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Piotr Kobak
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Weyl tensor ,Hermitian symmetric space ,Pure mathematics ,compatible hermitian structure ,Mathematical analysis ,Almost hermitian structure ,Type (model theory) ,Fubini–Study metric ,twistor space ,Hermitian matrix ,Orientation (vector space) ,symbols.namesake ,doubly-hermitian manifold ,Computational Theory and Mathematics ,symbols ,Hermitian manifold ,Twistor space ,Geometry and Topology ,Mathematics::Differential Geometry ,hermitian structure ,Analysis ,Mathematics - Abstract
We construct explicit examples of 4-dimensional Riemannian metrics which admit precisely two independent hermitian structures with the same orientation. It is shown that metrics of this type exist on four-dimensional tori.
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22. Harmonic and holomorphic 1-forms on compact balanced Hermitian manifolds
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Stefan Ivanov and Georgi Ganchev
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Hermitian symmetric space ,Pure mathematics ,Killing vector fields ,General Relativity and Cosmology ,Mathematics::Complex Variables ,hyper-Kähler manifolds ,twistor spaces ,Mathematical analysis ,Holomorphic function ,Dolbeault cohomology ,Hermitian matrix ,Manifold ,Compact balanced Hermitian manifolds ,Computational Theory and Mathematics ,harmonic 1-forms ,holomorphic (1,0)-forms ,Ricci-flat manifold ,Hermitian manifold ,Twistor space ,Geometry and Topology ,Mathematics::Differential Geometry ,∂-harmonic (1,0)-forms ,Mathematics::Symplectic Geometry ,Analysis ,Mathematics - Abstract
On compact balanced Hermitian manifolds we obtain obstructions to the existence of harmonic 1-forms, ∂ -harmonic (1,0)-forms and holomorphic (1,0)-forms in terms of the Ricci tensors with respect to the Riemannian curvature and the Hermitian curvature. Necessary and sufficient conditions the (1,0)-part of a harmonic 1-form to be holomorphic and vice versa, a real 1-form with a holomorphic (1,0)-part to be harmonic are found. The vanishing of the first Dolbeault cohomology groups of the twistor space of a compact irreducible hyper-Kahler manifold is shown.
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23. Geometric interpretation of second elliptic integrable systems
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Idrisse Khemar
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Pure mathematics ,Symmetric spaces ,Integrable system ,Twistors ,4-symmetric spaces ,Twistor theory ,Lift (mathematics) ,Computational Theory and Mathematics ,Symmetric space ,Integrable systems ,Twistor space ,Geometry and Topology ,Vertically harmonic maps ,Analysis ,Mathematics - Abstract
In this paper we give a geometrical interpretation of all the second elliptic integrable systems associated to 4-symmetric spaces. We first show that a 4-symmetric space G / G 0 can be embedded into the twistor space of the corresponding symmetric space G / H . Then we prove that the second elliptic system is equivalent to the vertical harmonicity of an admissible twistor lift J taking values in G / G 0 ↪ Σ ( G / H ) . We begin the paper with an example: G / H = R 4 . We also study the structure of 4-symmetric bundles over Riemannian symmetric spaces.
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24. About the geometry of almost para-quaternionic manifolds
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Liana David
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Mathematics - Differential Geometry ,Pure mathematics ,Integrable system ,Twistor and reflector spaces ,Structure (category theory) ,Vector bundle ,53C15, 53C25 ,Rank (differential topology) ,Space (mathematics) ,Almost para-quaternionic manifolds ,Manifold ,Differential Geometry (math.DG) ,Computational Theory and Mathematics ,Dimension (vector space) ,FOS: Mathematics ,Twistor space ,Geometry and Topology ,Analysis ,Mathematics ,Compatible complex and para-complex structures - Abstract
We provide a general criteria for the integrability of the almost para-quaternionic structure of an almost para-quaternionic manifold (M,P) of dimension bigger or equal to eight, in terms of the integrability of two or three sections of the defining rank three vector bundle P. We relate it with the integrability of the canonical almost complex structure of the twistor space and to the integrability of the canonical almost para-complex structure of the reflector space of (M,P). We show that (M, P) has plenty of locally defined, compatible, complex and para-complex structures, provided that P is para-quaternionic., 26 pages
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25. Pfaffian systems from twistor fibrations
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Ramiro Carrillo-Catalán and Akio Yabe
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Mathematics - Differential Geometry ,Distribution (number theory) ,58A17 ,53C28 ,Pfaffian system ,Pfaffian ,Twistor theory ,Algebra ,Superhorizontal distribution ,Differential Geometry (math.DG) ,Computational Theory and Mathematics ,Infinitesimal symmetries ,FOS: Mathematics ,Twistor space ,Geometry and Topology ,Analysis ,Twistor fibration ,Mathematics - Abstract
Canonical twistor fibrations lead to Pfaffian systems by means of their superhorizontal distribution. The aim of this note is to identify explicitly the Pfaffian systems of five or less variables that arise in this way in terms of the classification given by A.Awane and M.Goze., Comment: 18 pages
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