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@article{967848, author = {Paseka, Jan and Janda, Jiří}, article_location = {Praha}, article_number = {4}, keywords = {(generalized) effect algebra; partially ordered commutative group; weakly ordered partial group; Hilbert space; (unbounded) linear operators; PT -symmetry; Pseudo-Hermitian Quantum Mechanics}, language = {eng}, issn = {1210-2709}, journal = {Acta Polytechnica}, title = {More on PT-Symmetry in (Generalized) Effect Algebras and Partial Groups}, url = {http://ctn.cvut.cz/ap/download.php?id=617}, volume = {51}, year = {2011} }
TY - JOUR ID - 967848 AU - Paseka, Jan - Janda, Jiří PY - 2011 TI - More on PT-Symmetry in (Generalized) Effect Algebras and Partial Groups JF - Acta Polytechnica VL - 51 IS - 4 SP - 65-72 EP - 65-72 PB - CTU - Publishing House SN - 12102709 KW - (generalized) effect algebra KW - partially ordered commutative group KW - weakly ordered partial group KW - Hilbert space KW - (unbounded) linear operators KW - PT -symmetry KW - Pseudo-Hermitian Quantum Mechanics UR - http://ctn.cvut.cz/ap/download.php?id=617 L2 - http://ctn.cvut.cz/ap/download.php?id=617 N2 - We continue in the direction of our paper on PT -Symmetry in (Generalized) Effect Algebras and Partial Groups. Namely we extend our considerations to the setting of weakly ordered partial groups. In this setting, any operator weakly ordered partial group is a pasting of its partially ordered commutative subgroups of linear operators with a fixed dense domain over bounded operators. Moreover, applications of our approach for generalized effect algebras are mentioned. ER -
PASEKA, Jan a Jiří JANDA. More on PT-Symmetry in (Generalized) Effect Algebras and Partial Groups. \textit{Acta Polytechnica}. Praha: CTU - Publishing House, 2011, roč.~51, č.~4, s.~65-72. ISSN~1210-2709.
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