TENSORIAL CURVATURE AND D-DIFFERENTIATION PART II: "PRINCIPAL" KIND AND EINSTEIN–MAXWELL THEORY

DOI10.1142/S0219887807002326zbMath1147.53014MaRDI QIDQ3503081

Michael A. Vandyck, Donal J. Hurley

Publication date: 20 May 2008

Published in: International Journal of Geometric Methods in Modern Physics (Search for Journal in Brave)

zbMATH Keywords

Einstein-Maxwell theoryprincipal operators\(D\)-differentiation

Mathematics Subject Classification ID

Differentiable manifolds, foundations (58A05) Other connections (53B15) Methods of local Riemannian geometry (53B21)

Related Items (8)

TENSORIAL CURVATURE AND D-DIFFERENTIATION PART I: "COMMUTATIVE" KIND ⋮ A NOTE ON THE GENERAL RELATIONSHIP BETWEEN D-DIFFERENTIATION AND COVARIANT DIFFERENTIATION ⋮ Spectral geometry of eta-Einstein Sasakian manifolds ⋮ A geometrical framework for dyons in the presence of the dilaton and the axion in four dimensions ⋮ A NEW GEOMETRICAL FRAMEWORK FOR THE DE BROGLIE–BOHM QUANTUM THEORY ⋮ \({\mathfrak D}\)-differentiation in Hilbert space and the structure of quantum mechanics ⋮ η-EINSTEIN TANGENT SPHERE BUNDLES OF CONSTANT RADII ⋮ CRITICAL HERMITIAN STRUCTURES ON THE PRODUCT OF SASAKIAN MANIFOLDS

Cites Work

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• A unified framework for Lie and covariant differentiation (with application to tensor fields)
• TENSORIAL CURVATURE AND D-DIFFERENTIATION PART I: "COMMUTATIVE" KIND
• An application ofD-differentiation to solid-state physics
• Topics in differential geometry. A new approach using \(D\)-differentiation

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