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DEAL OF THE DAY

Felice Palma. Massa 1583-1625. Collezione / Collection.

Texts by Andrei Cristina, Ciarlo Nicola, Federici Fabrizio, Claudio Casini and Sara Ragni.
Italian and English Text.
Pontedera, 2024; bound in a case, pp. 289, b/w and col. ill., b/w and col. plates, cm 24,5x34.
(L'Oro Bianco. Straordinari Dimenticati. The White Gold Forgotten Masters).

cover price: € 160.00

Felice Palma. Massa 1583-1625. Collezione / Collection.

Total price: € 160.00 € 314.49 add to cart carrello

Books included in the offer:

Felice Palma. Massa 1583-1625. Collezione / Collection.

Texts by Andrei Cristina, Ciarlo Nicola, Federici Fabrizio, Claudio Casini and Sara Ragni.
Italian and English Text.
Pontedera, 2024; bound in a case, pp. 289, b/w and col. ill., b/w and col. plates, cm 24,5x34.
(L'Oro Bianco. Straordinari Dimenticati. The White Gold Forgotten Masters).

FREE (cover price: € 160.00)

Felice Palma. Massa 1583-1625. Collezione / Collection.

Le botteghe del marmo

Italian and English Text.
Ospedaletto, 1992; bound, pp. 153, 10 b/w ill., 60 col. ill., cm 24x29.
(Immagine).

FREE (cover price: € 34.49)

Le botteghe del marmo

Museo Stefano Bardini. I Bronzetti e gli Oggetti d'Uso in Bronzo

Edited by Nesi A.
Firenze, 2009; paperback, pp. 191, 102 b/w ill., 7 col. ill., cm 17x24,5.
(Museo Stefano Bardini).

FREE (cover price: € 30.00)

Museo Stefano Bardini. I Bronzetti e gli Oggetti d'Uso in Bronzo

Bronzetti e Rilievi dal XV al XVIII Secolo

Bologna, 2015; 2 vols., bound in a case, pp. 729, ill., col. plates, cm 21,5x30,5.

FREE (cover price: € 90.00)

Bronzetti e Rilievi dal XV al XVIII Secolo

chiudi

Hyperbolicity equations for cusped 3. Manifolds and volume. Rigidity of representations

Edizioni della Normale Superiore di Pisa

Pisa, 2005; paperback, pp. 132, cm 15x24.
(Tesi. 2).

series: Tesi

ISBN: 88-7642-167-X - EAN13: 9788876421679

Languages:  italian text  

Weight: 0.26 kg


One of the most useful tools for studying hyperbolic 3-manifolds is the technique of ideal triangulations, introduced by Thurston to understand the hyperbolic structure of the complement of the figure-eight knot. If a 3-manifold is equipped with an ideal triangulation, one tries to construct a hyperbolic structure on the manifold by defining the structure on each tetrahedron and then by requiring global compatibility.
Straight hyperbolic ideal tetrahedra are parameterized by complex numbers with positive imaginary part, and compatibility translates into algebraic equations in the parameters.
In most of this work we consider generalized solutions of the compatibility equations, without restrictions on the imaginary part, and we investigate which such solutions define a global struture. We begin by facing, and essentially solving in full generality, the analogous two-dimensional Euclidean problem. We then study explicit examples of cusped 3-manifold, exhibiting a variety of different phenomena. Finally, we introduce a certain notion of geometric solution, we prove existence and uniqueness results for such solutions, and we characterize them in terms of the volume of their (suitably defined) holonomy.
The last part of the thesis is devoted to the study of the volume function on the character variety of a hyperbolic 3-manifold.
Our main result here is the proof of a rigidity theorem for representations of maximal volume.


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