AbstractLet G/H be a semisimple symmetric space. We consider a Dirac operator D on G/H twisted by a finite dimensional H-representation. We give an explicit integral formula for certain solutions of the equation D=0. In particular, some quotients of standard principal series representations are seen to occur in the kernel of D
We give a survey of the status of some of the fundamental problems in harmonic analysis on semisimpl...
Coherent continuation π2 of a representation π1 of a semisimple Lie algebra arises by tens...
We discuss a method to construct Dirac-harmonic maps developed by Jost et al. (J Geom Phys 59(11):15...
Abstract. Let G/H be a semisimple symmetric space. We consider a Dirac operator D on G/H twisted by ...
AbstractLet G/H be a semisimple symmetric space. We consider a Dirac operator D on G/H twisted by a ...
AbstractLet G be a real reductive Lie group and G/H a reductive homogeneous space. We consider Kosta...
Abstract. Let G be a real reductive Lie group and G/H a reductive homogeneous space. We consider Kos...
The symplectic Dirac and the symplectic twistor operators are sym- plectic analogues of classical Di...
We define a product for harmonic spinors on reductive homogeneous spaces. We give also some examples...
We describe the shape of the Symplectic Dirac operators on Hermitian symmetric spaces. For this, we ...
We prove that the kernels of the restrictions of symplectic Dirac or symplectic Dirac-Dolbeault oper...
The classical Dirac operator is a conformally invariant first order differential operator mapping sp...
summary:In this paper, we explicitly determine the spectrum of Dirac operators acting on smooth sect...
We prove that the kernels of the restrictions of the symplectic Dirac operator and one of the two sy...
We give a survey of the status of some of the fundamental problems in harmonic analysis on semisimpl...
We give a survey of the status of some of the fundamental problems in harmonic analysis on semisimpl...
Coherent continuation π2 of a representation π1 of a semisimple Lie algebra arises by tens...
We discuss a method to construct Dirac-harmonic maps developed by Jost et al. (J Geom Phys 59(11):15...
Abstract. Let G/H be a semisimple symmetric space. We consider a Dirac operator D on G/H twisted by ...
AbstractLet G/H be a semisimple symmetric space. We consider a Dirac operator D on G/H twisted by a ...
AbstractLet G be a real reductive Lie group and G/H a reductive homogeneous space. We consider Kosta...
Abstract. Let G be a real reductive Lie group and G/H a reductive homogeneous space. We consider Kos...
The symplectic Dirac and the symplectic twistor operators are sym- plectic analogues of classical Di...
We define a product for harmonic spinors on reductive homogeneous spaces. We give also some examples...
We describe the shape of the Symplectic Dirac operators on Hermitian symmetric spaces. For this, we ...
We prove that the kernels of the restrictions of symplectic Dirac or symplectic Dirac-Dolbeault oper...
The classical Dirac operator is a conformally invariant first order differential operator mapping sp...
summary:In this paper, we explicitly determine the spectrum of Dirac operators acting on smooth sect...
We prove that the kernels of the restrictions of the symplectic Dirac operator and one of the two sy...
We give a survey of the status of some of the fundamental problems in harmonic analysis on semisimpl...
We give a survey of the status of some of the fundamental problems in harmonic analysis on semisimpl...
Coherent continuation π2 of a representation π1 of a semisimple Lie algebra arises by tens...
We discuss a method to construct Dirac-harmonic maps developed by Jost et al. (J Geom Phys 59(11):15...
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