Akemann G, Grimm R. Zero curvature conditions and conformal covariance. J.Math.Phys. 1993;34(2):818-835.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
We extend the recent paradigm ``Integrability via Geometry'' from dimensions 3 and 4 to higher dimen...
In this paper we provide a complete characterization of fully nonlinear differential operators of an...
We extend the recent paradigm ``Integrability via Geometry'' from dimensions 3 and 4 to higher dimen...
Two-dimensional zero curvature conditions with special emphasis on conformal properties are investig...
Focuses on Q-curvature. This book studies structural properties of Q-curvature from an extrinsic poi...
TheorieConformal symmetry underlies the mathematical description of varioustwo-dimensional integrabl...
The curvature tensor measures the extent to which covariant differentiation on manifolds differs fro...
The curvature tensor measures the extent to which covariant differentiation on manifolds differs fro...
This work is the first systematic study of all possible conformally covariant differential operators...
In this paper, we study conformal invariants that arise from nodal sets and negative eigenvalues of ...
This is an author-created, un-copyedited version of an article accepted for publication in Classical...
This is an author-created, un-copyedited version of an article accepted for publication in Classical...
Abstract. Submanifolds of the Euclidean spaces satisfying equality in the basic Chen’s inequality ha...
In this paper, we study conformal invariants that arise from nodal sets and negative eigenvalues of ...
AbstractWe construct an intrinsically defined conformally covariant pseudo-differential operator of ...
We extend the recent paradigm ``Integrability via Geometry'' from dimensions 3 and 4 to higher dimen...
In this paper we provide a complete characterization of fully nonlinear differential operators of an...
We extend the recent paradigm ``Integrability via Geometry'' from dimensions 3 and 4 to higher dimen...
Two-dimensional zero curvature conditions with special emphasis on conformal properties are investig...
Focuses on Q-curvature. This book studies structural properties of Q-curvature from an extrinsic poi...
TheorieConformal symmetry underlies the mathematical description of varioustwo-dimensional integrabl...
The curvature tensor measures the extent to which covariant differentiation on manifolds differs fro...
The curvature tensor measures the extent to which covariant differentiation on manifolds differs fro...
This work is the first systematic study of all possible conformally covariant differential operators...
In this paper, we study conformal invariants that arise from nodal sets and negative eigenvalues of ...
This is an author-created, un-copyedited version of an article accepted for publication in Classical...
This is an author-created, un-copyedited version of an article accepted for publication in Classical...
Abstract. Submanifolds of the Euclidean spaces satisfying equality in the basic Chen’s inequality ha...
In this paper, we study conformal invariants that arise from nodal sets and negative eigenvalues of ...
AbstractWe construct an intrinsically defined conformally covariant pseudo-differential operator of ...
We extend the recent paradigm ``Integrability via Geometry'' from dimensions 3 and 4 to higher dimen...
In this paper we provide a complete characterization of fully nonlinear differential operators of an...
We extend the recent paradigm ``Integrability via Geometry'' from dimensions 3 and 4 to higher dimen...