Knygos.lt klubas Knygos.lt nariams
154,41 €
-30%
Įprastai
220,59 €
Cosmology in (2+1)- Dimensions, Cyclic Models, and Deformations of M2,1
Cosmology in (2+1)- Dimensions, Cyclic Models, and Deformations of M2,1
Knygos.lt klubas Knygos.lt nariams
154,41 €
-30%
Įprastai
220,59 €
  • Išsiųsime per 12–18 d.d.
The subject matter of this work is an area of Lorentzian geometry which has not been heretofore much investigated: Do there exist Lorentzian manifolds all of whose light-like geodesics are periodic? A surprising fact is that such manifolds exist in abundance in (2 + 1)-dimensions (though in higher dimensions they are quite rare). This book is concerned with the deformation theory of M2,1 (which furnishes almost all the known examples of these objects). It also has a section describing conformal…

Cosmology in (2+1)- Dimensions, Cyclic Models, and Deformations of M2,1 (el. knyga) (skaityta knyga) | knygos.lt

Atsiliepimai

Aprašymas

The subject matter of this work is an area of Lorentzian geometry which has not been heretofore much investigated: Do there exist Lorentzian manifolds all of whose light-like geodesics are periodic? A surprising fact is that such manifolds exist in abundance in (2 + 1)-dimensions (though in higher dimensions they are quite rare). This book is concerned with the deformation theory of M2,1 (which furnishes almost all the known examples of these objects). It also has a section describing conformal invariants of these objects, the most interesting being the determinant of a two dimensional "Floquet operator," invented by Paneitz and Segal.

Knygos.lt klubas
Knygos.lt nariams
154,41 €
-30%
Įprastai
220,59 €
Kaina registruotiems pirkėjams
Prisijunkite ir už šią prekę
gausite 2,21 Knygų Eurų!?
Išsiųsime per 12–18 d.d.
Įsigykite dovanų kuponą
Daugiau

The subject matter of this work is an area of Lorentzian geometry which has not been heretofore much investigated: Do there exist Lorentzian manifolds all of whose light-like geodesics are periodic? A surprising fact is that such manifolds exist in abundance in (2 + 1)-dimensions (though in higher dimensions they are quite rare). This book is concerned with the deformation theory of M2,1 (which furnishes almost all the known examples of these objects). It also has a section describing conformal invariants of these objects, the most interesting being the determinant of a two dimensional "Floquet operator," invented by Paneitz and Segal.

Atsiliepimai

  • Atsiliepimų nėra
0 pirkėjai įvertino šią prekę.
5
0%
4
0%
3
0%
2
0%
1
0%
(rodomas nebus)