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| On the work of M. S. Raghunathan | 1 | |
| On some work of Raghunathan | 25 | |
| The cohomology with local coefficients of compact hyperbolic manifolds | 41 | |
| Pseudo-Eisenstein forms and cohomology of arithmetic groups II | 63 | |
| Restriction maps and the first Betti number | 91 | |
| Combinatorics of B-orbits in a wonderful compactification | 99 | |
| A new realization of the cohomology of Springer fibers | 119 | |
| Minimal representations : spherical vectors and automorphic functionals | 127 | |
| On Langlands functoriality - reduction to the semistable case | 199 | |
| Algebraic cycles on Hilbert modular fourfolds and poles of L-functions | 221 | |
| Certain Eisenstein series on loop groups : convergence and the constant term | 275 | |
| Transformation de Type Poisson Relative aux Groupes d'Iwahori | 321 | |
| Convexes divisibles I | 339 | |
| The complex-symplectic geometry of SL(2,C)-characters over surfaces | 375 | |
| Random walks on the space of lattices and the finiteness of covolumes of arithmetic subgroups | 409 | |
| On a problem concerning arithmeticity of discrete groups acting on H x ... x H | 427 | |
| Normal subgroup growth of linear groups : the (G[subscript 2], F[subscript 4], E[subscript 8])-theorem | 441 | |
| Real representations of semisimple lie algebras have Q-forms | 469 | |
| Whitehead groups and groups of R-equivalence classes of linear algebraic groups of non-commutative classical type over some virtual fields | 491 | |
| Exotic structures and quaternionic hyperbolic manifolds | 507 | |
| Summatory functions of elements in Selberg's class | 525 | |
| Baker-Sprindzuk conjectures for complex analytic manifolds | 539 | |
| On stabilizers of continuous actions of lie groups | 555 |
| Price | Condition | Delivery | Seller | Action |
| $99.99 | Digital |
| WonderClub |
Nicolas Huguelet
reviewed Algebraic Groups and Arithmetic ( Tata Institute of Fundamental Research Studies in Mathematics Series) on March 22, 2012
Algebraic Groups and Arithmetic
Storie davvero intricate, ma divertenti! Questo libriccino contiene 10 piccoli enigmi matematici, che Carroll chiama "nodi" e alcuni sono effettivamente alla portata di tutti. Ti portano a ragionare, ma sicuramente la presenza delle soluzioni e dei commenti dell'autore stesso aiutano nello svolgimento, se ci sono dubbi. Altrimenti, si legge direttamente la soluzione e via! Infatti questi nodi venivano pubblicati periodicamente da Carroll su una rivista e i lettori avevano la possibilità di risolverli e inviare la loro risposta. Dopodiché, nel numero successivo, lui scriveva la risoluzione e stilava una classifica dei migliori e dei peggiori. Inutile dire quanto sarcasmo usasse per beffarsi di chi sbagliava! In conclusione, sia che ci si lasci coinvolgere nei ragionamenti matematici, sia che si voglia semplicemente scoprire un lato dell'autore meno conosciuto, è una piccola chicca da tenere in libreria per gli appassionati di Lewis Carroll.
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