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On generalized Melvin solutions for Lie algebras of rank 4 Cartan matrix of the Lie algebra and (in A 4 case) the matrix representing a generator of the 2-group
On generalized Melvin solutions for Lie algebras of rank 3 z are governed by integer-valued matrix v = A -1 (I + P), where A -1 is inverse Cartan matrix, I
CARTAN TYPE ALGEBRASCARTAN TYPE ALGEBRAS
On generalized Melvin solutions for Lie algebras of rank 3 by integer-valued 3 × 3 matrix ν, which coincides with twice the inverse Cartan matrix 2A-1 for Lie algebras
On generalized Melvin solution for the Lie algebra E6) , where A- 1 is the inverse Cartan matrix, I is the identity matrix and P is a permutation matrix
STATIC HOMOGENEOUS UNIVERSES IN EINSTEIN-CARTAN THEORYSTATIC HOMOGENEOUS UNIVERSES IN EINSTEIN-CARTAN THEORY
SOME STATIONARY CYLINDER-SYMMETRICAL SOLUTIONS OF EQUATIONS IN EINSTEIN-CARTAN THEORYSOME STATIONARY CYLINDER-SYMMETRICAL SOLUTIONS OF EQUATIONS IN EINSTEIN-CARTAN THEORY
Wormholes without exotic matter in Einstein-Cartan theoryWormholes without exotic matter in Einstein-Cartan theory
Duality identities for moduli functions of generalized melvin solutions related to classical lie algebras of rank 4 distances is governed by some integer-valued 4×4 matrix connected in a certain way with the inverse Cartan
On generalized Melvin solutions for Lie algebras of rank 4 matrix ν connected in a certain way with the inverse Cartan matrix of the Lie algebra and (in A4 case
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