Pages that link to "Item:Q2774868"

The following pages link to A unified framework for Lie and covariant differentiation (with application to tensor fields) (Q2774868):

Displaying 14 items.

• Generalized covariant differentiation and axiom-based tensor analysis (Q285789) (← links)
• \(\mathfrak{D}\)-differentiation in Hilbert space and the structure of quantum mechanics. II: Accelerated observers and fictitious forces (Q537923) (← links)
• Derivations of linear algebras and linear connections (Q548744) (← links)
• \({\mathfrak D}\)-differentiation in Hilbert space and the structure of quantum mechanics (Q735177) (← links)
• Derivations of forms along a map: The framework for time-dependent second-order equations (Q1894752) (← links)
• A geometrical interpretation of `Supergauge' transformations using \(D\)-differentiation (Q2370080) (← links)
• A geometrical framework for dyons in the presence of the dilaton and the axion in four dimensions (Q2454852) (← links)
• Super \(D\)-differentiation for \(R^{\infty}\)-supermanifolds (Q2475274) (← links)
• Computation of Lie Derivatives of Tensor Fields Required for Nonlinear Controller and Observer Design Employing Automatic Differentiation (Q3176786) (← links)
• TENSORIAL CURVATURE AND D-DIFFERENTIATION PART I: "COMMUTATIVE" KIND (Q3503080) (← links)
• TENSORIAL CURVATURE AND D-DIFFERENTIATION PART II: "PRINCIPAL" KIND AND EINSTEIN–MAXWELL THEORY (Q3503081) (← links)
• (Q4237013) (← links)
• A formulation of Newton–Cartan gravity and quantum mechanics using D-differentiation (Q5232413) (← links)
• The Covariant Differential of Tensorial Forms (Q5545213) (← links)