On Bilinear Forms from the Point of View of Generalized Effect AlgebrasReport as inadecuate



 On Bilinear Forms from the Point of View of Generalized Effect Algebras


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We study positive bilinear forms on a Hilbert space which are neither not necessarily bounded nor induced by some positive operator. We show when different families of bilinear forms can be described as a generalized effect algebra. In addition, we present families which are or are not monotone downwards Dedekind upwards $\sigma$-complete generalized effect algebras.



Author: A. Dvurečenskij; J. Janda

Source: https://archive.org/







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