AbstractLet EG be a principal G-bundle over a compact connected Kähler manifold, where G is a connected reductive linear algebraic group defined over C. We show that EG is semistable if and only if it admits approximate Hermitian–Einstein structures
Generalizing the Harder-Narasimhan filtration of a vector bundle it is shown that a principal G-bund...
AbstractWe prove that for an irreducible representation τ:GL(n)→GL(W), the associated homogeneous Pk...
Let G be a connected complex reductive linear algebraic group, and let K⊂G be a maximal compac...
AbstractLet EG be a principal G-bundle over a compact connected Kähler manifold, where G is a connec...
We generalize the Hitchin-Kobayashi correspondence between semistability and the existence of approx...
Abstract. We investigate principal G-bundles on a compact Kähler manifold, where G is a complex alg...
We announce a result about the extension of the Hitchin-Kobayashi correspondence to principal Higgs ...
Let (X, ω) be a compact connected Kähler manifold of complex dimension d and EG a holomorphic princi...
Let (X, ω) be a compact connected Kahler manifold of complex dimension d and EG → X a hol...
AbstractLet EG be a polystable principal G-bundle over a compact connected Kähler manifold, where G ...
Let G be a simple linear algebraic group defined over the field of complex numbers. Fix a proper par...
Given a compact Kahler manifold M and a connected reductive algebraic group G over C, a principal G-...
We classify principal bundles on a compact Riemann surface. A moduli space for semistable principal ...
AbstractLet C be an irreducible smooth projective curve defined over an algebraically closed field k...
LetH be a semisimple algebraic group. We prove the semistable reduction theorem for µ–semistable pri...
Generalizing the Harder-Narasimhan filtration of a vector bundle it is shown that a principal G-bund...
AbstractWe prove that for an irreducible representation τ:GL(n)→GL(W), the associated homogeneous Pk...
Let G be a connected complex reductive linear algebraic group, and let K⊂G be a maximal compac...
AbstractLet EG be a principal G-bundle over a compact connected Kähler manifold, where G is a connec...
We generalize the Hitchin-Kobayashi correspondence between semistability and the existence of approx...
Abstract. We investigate principal G-bundles on a compact Kähler manifold, where G is a complex alg...
We announce a result about the extension of the Hitchin-Kobayashi correspondence to principal Higgs ...
Let (X, ω) be a compact connected Kähler manifold of complex dimension d and EG a holomorphic princi...
Let (X, ω) be a compact connected Kahler manifold of complex dimension d and EG → X a hol...
AbstractLet EG be a polystable principal G-bundle over a compact connected Kähler manifold, where G ...
Let G be a simple linear algebraic group defined over the field of complex numbers. Fix a proper par...
Given a compact Kahler manifold M and a connected reductive algebraic group G over C, a principal G-...
We classify principal bundles on a compact Riemann surface. A moduli space for semistable principal ...
AbstractLet C be an irreducible smooth projective curve defined over an algebraically closed field k...
LetH be a semisimple algebraic group. We prove the semistable reduction theorem for µ–semistable pri...
Generalizing the Harder-Narasimhan filtration of a vector bundle it is shown that a principal G-bund...
AbstractWe prove that for an irreducible representation τ:GL(n)→GL(W), the associated homogeneous Pk...
Let G be a connected complex reductive linear algebraic group, and let K⊂G be a maximal compac...
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