An $L_2$-isolation theorem for Yang-Mills fields

Min-Oo

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Displaying similar documents to “An $L_{2}$ -isolation theorem for Yang-Mills fields”

An $L_{2}$ -isolation theorem for Yang-Mills fields over complete manifolds

J. Dodziuk, Min-Oo (1982)

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We prove that if the sectional curvature, $K$ , of a compact 6-manifold without boundary satisfies $1 \geq K > (4 \sqrt{10} - 4) / (4 \sqrt{10} + 23) ≅ . 2426,$ then its third (real) Betti number is zero.

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Displaying similar documents to “An L 2 -isolation theorem for Yang-Mills fields”

An L 2 -isolation theorem for Yang-Mills fields over complete manifolds

The third Betti number of a positively pinched riemannian six manifold

Mean curvature comparison for tubular hypersurfaces in Kähler manifolds and some applications

Magnetic monopoles in curved spacetimes

Finiteness of π 1 and geometric inequalities in almost positive Ricci curvature

Displaying similar documents to “An $L_{2}$ -isolation theorem for Yang-Mills fields”

An $L_{2}$ -isolation theorem for Yang-Mills fields over complete manifolds

Finiteness of $π_{1}$ and geometric inequalities in almost positive Ricci curvature