Results 61 to 70 of about 104 (98)

Objects of consciousness. [PDF]

Front Psychol, 2014
Hoffman DD, Prakash C.
europepmc   +1 more source

From conformal infinity to equations of motion: conserved quantities in general relativity. [PDF]

Philos Trans A Math Phys Eng Sci
Penrose R.
europepmc   +1 more source

Loop Quantum Gravity. [PDF]

Living Rev Relativ, 2008
Rovelli C.
europepmc   +1 more source

Loop Quantum Gravity. [PDF]

Living Rev Relativ, 1998
Rovelli C.
europepmc   +1 more source

From Quantum Curves to Topological String Partition Functions II. [PDF]

Ann Henri Poincare
Coman I, Longhi P, Teschner J.
europepmc   +1 more source

Conformal Infinity. [PDF]

Living Rev Relativ, 2000
Frauendiener J.
europepmc   +1 more source

QCD and strongly coupled gauge theories: challenges and perspectives. [PDF]

Eur Phys J C Part Fields, 2014
Brambilla N, Eidelman S, Foka P, Gardner S, Kronfeld AS, Alford MG, Alkofer R, Butenschoen M, Cohen TD, Erdmenger J, Fabbietti L, Faber M, Goity JL, Ketzer B, Lin HW, Llanes-Estrada FJ, Meyer HB, Pakhlov P, Pallante E, Polikarpov MI, Sazdjian H, Schmitt A, Snow WM, Vairo A, Vogt R, Vuorinen A, Wittig H, Arnold P, Christakoglou P, Di Nezza P, Fodor Z, Garcia I Tormo X, Höllwieser R, Janik MA, Kalweit A, Keane D, Kiritsis E, Mischke A, Mizuk R, Odyniec G, Papadodimas K, Pich A, Pittau R, Qiu JW, Ricciardi G, Salgado CA, Schwenzer K, Stefanis NG, von Hippel GM, Zakharov VI.   +49 more
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Hermitian Structures on Twistor Spaces

Annals of Global Analysis and Geometry, 1998
Let \((M,g)\) be an oriented self-dual compact Einstein 4-manifold \((M,g)\) and \(Z\) its twistor space with the standard Riemannian metric \(h_t\) which depends on the parameter \(t>0\). It is well-known that \(Z\) admits a canonical complex structure \(J_Z\) which is orthogonal with respect to any standard metric \(h_t\), \(t>0\).
Apostolov, V., Grantcharov, G., Ivanov, S.   +2 more
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Symplectic twistor spaces

Journal of Geometry and Physics, 1986
Let (M,\(\omega)\) be an almost symplectic manifold and \({\mathcal T}(M,\omega)\) its symplectic twistor space, i.e. the bundle of the compatible complex structures of its tangent spaces, as considered by \textit{M. Dubois-Violette} [Mathématique et physique, Sémin. Éc. Norm. Supér., Paris 1979-1982, Prog. Math.
openaire   +1 more source

G-structures of twistor type and their twistor spaces

Journal of Geometry and Physics, 1993
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
Alekseevsky, D. V., Graev, M. M.
openaire   +2 more sources