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This monograph is a detailed survey of an area of differential geometry surrounding the Bochner technique. This is a technique that falls under the general heading of curvature and topology and refers to a method initiated by Salomon Bochner in the 1940s for proving on compact Riemannian manifolds that certain objects of geometric interest (e.g. harmonic forms, harmonic spinor fields, etc.) must satisfy additional differential equations when appropriate curvatureconditions are imposed. In 1953, K. Kodaira applied this method to prove the vanishing theorem that now bears his name for harmonic forms with values in a holomorphic vector bundle; this was the crucial step that allowed him to prove his famous imbedding theorem. Subsequently, the Bochner technique has been extended, on the one hand, to spinor fields andharmonic maps and, on the other, to harmonic functions and harmonic maps on noncompact manifolds . The last has led to the proof of rigidity properties of certain K hler manifolds and locally sym
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This monograph is a detailed survey of an area of differential geometry surrounding the Bochner technique. This is a technique that falls under the general heading of curvature and topology and refers to a method initiated by Salomon Bochner in the 1940s for proving on compact Riemannian manifolds that certain objects of geometric interest (e.g. harmonic forms, harmonic spinor fields, etc.) must satisfy additional differential equations when appropriate curvatureconditions are imposed. In 1953, K. Kodaira applied this method to prove the vanishing theorem that now bears his name for harmonic forms with values in a holomorphic vector bundle; this was the crucial step that allowed him to prove his famous imbedding theorem. Subsequently, the Bochner technique has been extended, on the one hand, to spinor fields andharmonic maps and, on the other, to harmonic functions and harmonic maps on noncompact manifolds . The last has led to the proof of rigidity properties of certain K hler manifolds and locally sym
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This monograph is a detailed survey of an area of differential geometry surrounding the Bochner technique. This is a technique that falls under the general heading of "curvature and topology" and refers to a method initiated by Salomon Bochner in the 1940s for proving on compact Riemannian manifolds that certain objects of geometric interest (e.g. harmonic forms, harmonic spinor fields, etc.) must satisfy additional differential equations when appropriate curvatureconditions are imposed. In 1953, K. Kodaira applied this method to prove the vanishing theorem that now bears his name for harmonic forms with values in a holomorphic vector bundle; this was the crucial step that allowed him to prove his famous imbedding theorem. Subsequently, the Bochner technique has been extended, on the one hand, to spinor fields andharmonic maps and, on the other, to harmonic functions and harmonic maps on noncompact manifolds . The last has led to the proof of ?rigidity properties of certain K hler manifolds and locally symmet
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