Unbounded Operator Algebras and Representation Theory
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Unbounded Operator Algebras and Representation Theory (1990)
ISBN: 9783764323219 bzw. 3764323213, in Deutsch, Springer, gebundenes Buch, neu.
Unbounded Operator Algebras and Representation Theory *-algebras of unbounded operators in Hilbert space, or more generally algebraic systems of unbounded operators, occur in a natural way in unitary representation theory of Lie groups and in the Wightman formulation of quantum field theory. In representation theory they appear as the images of the associated representations of the Lie algebras or of the enveloping algebras on the Garding domain and in quantum field theory they occur as the vector space of field operators or the *-algebra generated by them. Some of the basic tools for the general theory were first introduced and used in these fields. For instance, the notion of the weak (bounded) commutant which plays a fundamental role in thegeneraltheory had already appeared in quantum field theory early in the six ties. Nevertheless, a systematic study of unbounded operator algebras began only at the beginning of the seventies. It was initiated by (in alphabetic order) BORCHERS, LASSNER, POWERS, UHLMANN and VASILIEV. J1´rom the very beginning, and still today, represen tation theory of Lie groups and Lie algebras and quantum field theory have been primary sources of motivation and also of examples. However, the general theory of unbounded operator algebras has also had points of contact with several other disciplines. In particu lar, the theory of locally convex spaces, the theory of von Neumann algebras, distri bution theory, single operator theory, the momcnt problem and its non-commutative generalizations and noncommutative probability theory, all have interacted with our subject. 01.05.1990, gebundene Ausgabe.
Unbounded Operator Algebras and Representation Theory
ISBN: 9783764323219 bzw. 3764323213, in Deutsch, Springer Shop, gebundenes Buch, neu.
*-algebras of unbounded operators in Hilbert space, or more generally algebraic systems of unbounded operators, occur in a natural way in unitary representation theory of Lie groups and in the Wightman formulation of quantum field theory. In representation theory they appear as the images of the associated representations of the Lie algebras or of the enveloping algebras on the Garding domain and in quantum field theory they occur as the vector space of field operators or the *-algebra generated by them. Some of the basic tools for the general theory were first introduced and used in these fields. For instance, the notion of the weak (bounded) commutant which plays a fundamental role in thegeneraltheory had already appeared in quantum field theory early in the six ties. Nevertheless, a systematic study of unbounded operator algebras began only at the beginning of the seventies. It was initiated by (in alphabetic order) BORCHERS, LASSNER, POWERS, UHLMANN and VASILIEV. J1'rom the very beginning, and still today, represen tation theory of Lie groups and Lie algebras and quantum field theory have been primary sources of motivation and also of examples. However, the general theory of unbounded operator algebras has also had points of contact with several other disciplines. In particu lar, the theory of locally convex spaces, the theory of von Neumann algebras, distri bution theory, single operator theory, the momcnt problem and its non-commutative generalizations and noncommutative probability theory, all have interacted with our subject. Hard cover.
Unbounded Operator Algebras and Representation Theory
ISBN: 9783764323219 bzw. 3764323213, in Deutsch, Birkhuser Basel, neu, E-Book.
Mathematics, *-algebras of unbounded operators in Hilbert space, or more generally algebraic systems of unbounded operators, occur in a natural way in unitary representation theory of Lie groups and in the Wightman formulation of quantum field theory. In representation theory they appear as the images of the associated representations of the Lie algebras or of the enveloping algebras on the Garding domain and in quantum field theory they occur as the vector space of field operators or the *-algebra generated by them. Some of the basic tools for the general theory were first introduced and used in these fields. For instance, the notion of the weak (bounded) commutant which plays a fundamental role in thegeneraltheory had already appeared in quantum field theory early in the six ties. Nevertheless, a systematic study of unbounded operator algebras began only at the beginning of the seventies. It was initiated by (in alphabetic order) BORCHERS, LASSNER, POWERS, UHLMANN and VASILIEV. J1'rom the very beginning, and still today, represen tation theory of Lie groups and Lie algebras and quantum field theory have been primary sources of motivation and also of examples. However, the general theory of unbounded operator algebras has also had points of contact with several other disciplines. In particu lar, the theory of locally convex spaces, the theory of von Neumann algebras, distri bution theory, single operator theory, the momcnt problem and its non-commutative generalizations and noncommutative probability theory, all have interacted with our subject. eBook.
Unbounded Operation Algebras and Representation Theory (Operator Theory: Advances and Applications)
ISBN: 9783764323219 bzw. 3764323213, in Deutsch, Birkenhäuser Verlag, Basel/Boston/Stuttgart, Schweiz, gebundenes Buch, neu.
3764323213 New Book. Please allow 6-14 business days to arrive. We will ship Internationally as well. Very Good Customer Service is Guaranteed!! Millions sold offline.
Unbounded Operator Algebras and Representation Theory, Proceedings of the International Boundary Element Symposium, Nice, France, 1990 (1990)
ISBN: 9783764323219 bzw. 3764323213, in Deutsch, Birkhauser Verlag Ag, gebundenes Buch, neu.
bol.com.
*-algebras of unbounded operators in Hilbert space, or more generally algebraic systems of unbounded operators, occur in a natural way in unitary representation theory of Lie groups and in the Wightman formulation of quantum field theory. In representation theory they appear as the images of the associated representations of the Lie algebras or of the enveloping algebras on the Garding domain and in quantum field theory they occur as the vector space of field operators or the *-algebra generated... *-algebras of unbounded operators in Hilbert space, or more generally algebraic systems of unbounded operators, occur in a natural way in unitary representation theory of Lie groups and in the Wightman formulation of quantum field theory. In representation theory they appear as the images of the associated representations of the Lie algebras or of the enveloping algebras on the Garding domain and in quantum field theory they occur as the vector space of field operators or the *-algebra generated by them. Some of the basic tools for the general theory were first introduced and used in these fields. For instance, the notion of the weak (bounded) commutant which plays a fundamental role in thegeneraltheory had already appeared in quantum field theory early in the six- ties. Nevertheless, a systematic study of unbounded operator algebras began only at the beginning of the seventies. It was initiated by (in alphabetic order) BORCHERS, LASSNER, POWERS, UHLMANN and VASILIEV. J1'rom the very beginning, and still today, represen- tation theory of Lie groups and Lie algebras and quantum field theory have been primary sources of motivation and also of examples. However, the general theory of unbounded operator algebras has also had points of contact with several other disciplines. In particu- lar, the theory of locally convex spaces, the theory of von Neumann algebras, distri- bution theory, single operator theory, the momcnt problem and its non-commutative generalizations and noncommutative probability theory, all have interacted with our subject.Taal: Engels;Afmetingen: 0x230x0 mm;Gewicht: 735,00 gram;Verschijningsdatum: mei 1990;ISBN10: 3764323213;ISBN13: 9783764323219; Engelstalig | Hardcover | 1990.
Unbounded Operator Algebras and Representation Theory (Operator Theory: Advances and Applications) (2002)
ISBN: 9783764323219 bzw. 3764323213, in Deutsch, Birkhäuser, gebundenes Buch, gebraucht.
Ex-library copy with usual markings. Cover shows minor wear. Pages are clean, text and pictures are intact and unmarred.
Unbounded Operation Algebras and Representation Theory (Operator Theory: Advances and Applications) (2002)
ISBN: 9783764323219 bzw. 3764323213, in Englisch, 380 Seiten, Birkhäuser Basel, gebundenes Buch, neu, Erstausgabe.
Von Händler/Antiquariat, Amazon.com.
Die Beschreibung dieses Angebotes ist von geringer Qualität oder in einer Fremdsprache. Trotzdem anzeigen
Unbounded Operation Algebras and Representation Theory (Operator Theory: Advances and Applications) (2002)
ISBN: 9783764323219 bzw. 3764323213, in Englisch, 380 Seiten, Birkhäuser Basel, gebundenes Buch, gebraucht, Erstausgabe.
Von Händler/Antiquariat, southlandplace.
Die Beschreibung dieses Angebotes ist von geringer Qualität oder in einer Fremdsprache. Trotzdem anzeigen