Two-dimensional zero curvature conditions with special emphasis on conformal properties are investigated in detail and the appearance of covariant higher order differential operators constructed in terms of a projective connection is elucidated. The analysis is based on the Kostant decomposition of simple Lie algebras in terms of representations with respect to their ``principal'' SL(2) subalgebra. Journal of Mathematical Physics is copyrighted by The American Institute of Physics
Focuses on Q-curvature. This book studies structural properties of Q-curvature from an extrinsic poi...
This work is the first systematic study of all possible conformally covariant differential operators...
At the quantum level of a bidimensional conformal model, the conformal symme-try is broken by the di...
Akemann G, Grimm R. Zero curvature conditions and conformal covariance. J.Math.Phys. 1993;34(2):818-...
TheorieConformal symmetry underlies the mathematical description of varioustwo-dimensional integrabl...
The covariantization procedure is usually referred to the translation operator, that is the derivati...
The covariantization procedure is usually referred to the translation operator, that is the derivat...
The covariantization procedure is usually referred to the translation operator, that is the derivati...
: The covariantization procedure is usually referred to the translation operator, that is the deriva...
summary:The paper represents the lectures given by the author at the 16th Winter School on Geometry ...
summary:The paper represents the lectures given by the author at the 16th Winter School on Geometry ...
This letter points a close parallel between the operator formalism for string theory and the action ...
summary:This survey paper presents lecture notes from a series of four lectures addressed to a wide ...
summary:This survey paper presents lecture notes from a series of four lectures addressed to a wide ...
An algebraic approach to string field theory is proposed. The string field is written as the quantum...
Focuses on Q-curvature. This book studies structural properties of Q-curvature from an extrinsic poi...
This work is the first systematic study of all possible conformally covariant differential operators...
At the quantum level of a bidimensional conformal model, the conformal symme-try is broken by the di...
Akemann G, Grimm R. Zero curvature conditions and conformal covariance. J.Math.Phys. 1993;34(2):818-...
TheorieConformal symmetry underlies the mathematical description of varioustwo-dimensional integrabl...
The covariantization procedure is usually referred to the translation operator, that is the derivati...
The covariantization procedure is usually referred to the translation operator, that is the derivat...
The covariantization procedure is usually referred to the translation operator, that is the derivati...
: The covariantization procedure is usually referred to the translation operator, that is the deriva...
summary:The paper represents the lectures given by the author at the 16th Winter School on Geometry ...
summary:The paper represents the lectures given by the author at the 16th Winter School on Geometry ...
This letter points a close parallel between the operator formalism for string theory and the action ...
summary:This survey paper presents lecture notes from a series of four lectures addressed to a wide ...
summary:This survey paper presents lecture notes from a series of four lectures addressed to a wide ...
An algebraic approach to string field theory is proposed. The string field is written as the quantum...
Focuses on Q-curvature. This book studies structural properties of Q-curvature from an extrinsic poi...
This work is the first systematic study of all possible conformally covariant differential operators...
At the quantum level of a bidimensional conformal model, the conformal symme-try is broken by the di...