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数学の、線形代数や作用素論の分野における、ある線形作用素のレゾルベント集合（レゾルベントしゅうごう、英: resolvent set）とは、その作用素がある意味でものとなるための複素数からなる集合である。レゾルベント法において重要な役割を担う。
, In linear algebra and operator theory, the resolvent set of a linear operator is a set of complex numbers for which the operator is in some sense "well-behaved". The resolvent set plays an important role in the resolvent formalism.
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数学の、線形代数や作用素論の分野における、ある線形作用素のレゾルベント集合（レゾルベントしゅうごう、英: resolvent set）とは、その作用素がある意味でものとなるための複素数からなる集合である。レゾルベント法において重要な役割を担う。
, In linear algebra and operator theory, the resolvent set of a linear operator is a set of complex numbers for which the operator is in some sense "well-behaved". The resolvent set plays an important role in the resolvent formalism.
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Resolvent set
, レゾルベント集合
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