RICERCA ITALIANA     

Programmi di ricerca simili:

• 1 - Anelli, algebre, moduli e categorie.
• 2 - Teoria dei Modelli, Teoria degli Insiemi e Applicazioni
• 3 - Gruppi, Algebre di Lie, Crittografia
• 4 - Prospettive in teoria degli anelli, algebre di Hopf e categorie di moduli
• 5 - Metodi di Logica in Algebra, Analisi e Geometria

Classificazione scientifico-disciplinare

• Area scientifico disciplinare: Scienze matematiche e informatiche
  • LOGICA MATEMATICA
  • ALGEBRA
  • GEOMETRIA
  • ANALISI MATEMATICA

Classificazione brevettuale

• PHYSICS
  • COMPUTING; CALCULATING; COUNTING (score computers for games A63; combinations of writing applicances with computing devices B43K29/08)
    • COMPUTER SYSTEMS BASED ON SPECIFIC COMPUTATIONAL MODELS [N0004]
    • RECOGNITION OF DATA; PRESENTATION OF DATA; RECORD CARRIERS; HANDLING RECORD CARRIERS
  • HOROLOGY
    • MECHANICALLY-DRIVEN CLOCKS OR WATCHES; MECHANICAL PARTS OF CLOCKS OR WATCHES IN GENERAL; TIME PIECES USING THE POSITION OF THE SUN, MOON OR STARS (spring- or weight-driven mechanisms in general F03G; electromechanical clocks or watches G04C; electromechanical clocks with attached or built-in means operating any device at pre-selected times or after predetermined time intervals G04C23/00; clocks or watches with stop devices G04F7/08)

Classificazione geografica

• Regione: Veneto

Bibliografia

References not found here are fully listed in the "Modello B" of the local Units.

THEMES 1, 2

[AT] L. Angeleri Huegel, J. Trlifaj, Direct limits of modules of finite projective dimension, Proc. 2002 Venezia Algebra Conf., LNPAM v. 236, M. Dekker, New York, 2004, pp. 27-44.

[CWW] N. Cimen, R. Wiegand, S. Wiegand, One-dimensional rings of finite representation type, Abelian Groups and Modules, Proc. Padova Conf. 1994, Kluwer Academic Publ. V. 343, Dordrecht 1995, 95 - 121

[Co] F. Couchot, Injective modules and fp-injective modules over valuation rings, J. Algebra 267 (2003) 359-376

[ET] P. Eklof, J. Trlifaj, Covers induced by Ext, J. Algebra 231 (2000) 640-651

[F] A. Facchini, Absolutely pure modules and locally injective modules, LNPAM v. 153, M. Dekker, New York, 1994, pp.105-109

[FS] L. Fuchs, L. Salce, Modules over Valuation Domains, LNPAM V. 97, Marcel Dekker, New York, 1985

[FS2] L. Fuchs, L. Salce, Modules over non-Noetherian domains, Math. Surveys and Monographs, N. 81, Amer. Math. Soc., 2001

[FST] L. Fuchs, L. Salce, J. Trlifaj, On strongly flat modules over Matlis domains, Proc. 2002 Venezia Algebra Conf., LNPAM v. 236, M. Dekker, New York, 2004, pp. 205-218

[K] I. Kaplansky, Modules over Dedekind rings and valuation rings, Trans. Amer. Math. Soc. 72 (1952), 327-340

[O] B. Olberding, Almost maximal Prüfer domains, Comm. Algebra 27 (1999), 4433-4458

[RR] V.S. Ramamurthi and K.M. Rangaswamy, On finitely injective modules, J. Austral. Math. Soc. 16 (1973), 239-248

[S] L. Salce, Cotorsion theories for abelian groups, Symposia Math. 23 (1979), 11-32

[SZ] L. Salce, P. Zanardo, Finitely generated modules over valuation rings, Comm. Algebra 12 (1984) 1795 - 1812


[Sm] J. R. Smith, Local domains with topologically T-nilpotent radical, Pacific Jour. Math. 30 (1969), 233 - 245

[T] J. Trlifaj, Covers, envelopes, and cotorsion theories, Notes, Cortona, 2000

[V] P. Vamos, Decomposition problems for modules over valuation domains, J. London Math. Soc. (2)41 (1990) 10 - 26

[W] R. Warfield, Decomposability of finitely presented modules, Proc. Amer. Math. Soc. 25 (1970) 167 - 172


[Wi2] R. Wiegand, Direct-sum decompositions over local rings, J. Algebra 240 (2001), 83 - 97

[Z4] P. Zanardo, The Krull-Schmidt property for finitely generated modules over valuation domains, J. Algebra 237 (2001) 533 - 561

THEMES 3, 4

[A2] D.F. Anderson, The class group and the local class group of an integral
domain, in "Non-Noetherian Commutative Ring Theory" (Chapman and Glaz, Eds), Kluwer Academic Publ., 2000, 33-55

[CC] P.J. Cahen, J.L. Chabert, Integer-Valued Polynomials, Amer. Math. Soc., Surveys and Monographs N. 48, Providence, 1997

[CGHo] P.J. Cahen, S. Gabelli, E. Houston, Mori domains of integer-valued polynomials, J. Pure Appl. Algebra, 153 (2000), 1-15

[eBF] S. El Baghdadi, M. Fontana, Semistar linkedness and flatness, Prüfer semistar multiplication domains, Comm. Algebra, 32 (2004), 1101- 1126

[EG] S. El Baghdadi, S. Gabelli, w-divisorial domains, J. Algebra, to appear

[FG] M. Fontana, S. Gabelli, On the class group and the local class group of a pullback, J. Algebra 181 (1996), 803-835

[FH] M. Fontana, J. A. Huckaba, Localizing systems and semistar operations, "Non-Noetherian Commutative Ring Theory" (Chapman and Glaz, Eds.), Kluwer Academic Publ., 2000, 169-198

[FJS] M. Fontana, P. Jara, E. Santos, Prüfer star-multiplication domains and semistar operations, J. Algebra Appl. 2 (2003), 21-50

[FL3] M. Fontana, K.A. Loper, Nagata rings, Kronecker function rings, and related semistar operations, Comm. Algebra 31 (2003), 4775-4805

[FPa] M. Fontana, M.H. Park, Star operations and pullbacks, J. Algebra 274 (2004), 387-421

[FPi] M. Fontana, G. Picozza, Semistar invertibility, Algebra Colloquium, to appear

[Fo] R.M. Fossum, The divisor class group of a Krull domain, Springer, Berlin, 1973

[G1] S. Gabelli, Prüfer (##)-domains and localizing systems of ideals, LNPAM V. 205, Dekker, New, York, 1999, 391-409

[G3] S. Gabelli, On Nagata's Theorem for the class group II, "Commutative Algebra and Algebraic Geometry" (Ferrara 1997), 117-142, LNPAM V. 206, Dekker, New York, 1999

[GHL] S. Gabelli, E. Houston, T. Lucas, The t#-property for integral domains, J. Pure Appl. Algebra, 194 (2004), 281-298

[GP] S. Gabelli, N. Popescu, Invertible and divisorial ideals of generalized
Dedekind domains, J. Pure Applied Algebra 135 (3) (1999), 237-251

[GR] S. Gabelli, M. Roitman, On Nagata's Theorem for the class group, J. Pure Appl. Algebra 66 (1990), 31-42

[GT] S. Gabelli, F. Tartarone, On the class group of integer-valued polynomial
rings over Krull domains, J. Pure Appl. Algebra,149 (2000), 47-67

[Gi] R. Gilmer, Multiplicative Ideal Theory, Pure and Applied Mathematics,
M. Dekker, New York, 1972

[H-K1] F. Halter-Koch, Ideal systems. An introduction to multiplicative ideal
theory, M. Dekker, New-York, 1998

[OM2] A. Okabe, R. Matsuda, Semistar operations on integral domains, Math. J. Toyama Univ. 17 (1994), 1-21

[O1] B. Olberding, Globalizing Local Properties of Prüfer Domains, J. Algebra
205 (1998) 480-504

[PT] M.H. Park, F. Tartarone, Strong Mori and Noetherian properties of
Integer-Valued Polynomial Rings, J. Pure Appl. Algebra 186 (2004), 297-309

THEMES 5, 6, 7

[AKMcA] R. Adler, A. Konheim, M. McAndrew, Topological entropy,
Trans. AMS. 114 (1965) 309--319

[ADS] D. Alcaraz, D. Dikranjan, M.Sanchis, Infinitude of Bowen's
entropy for group endomorphisms, preprint

[A] D. Armacost, The structure of locally compact abelian groups.
Monographs and Textbooks in Pure and Appl. Math. 68. Marcel Dekker,
New York, 1981

[BDMW1] G. Barbieri, D. Dikranjan, C. Milan, H. Weber, Answer to
Raczkowski's quests on convergent sequences, Top. Appl. 132 (2003),
89--101

[BBR] M. Barr, W. Burgess, R. Raphael, Ring epimorphisms and C(X),
Theory and Appl. of Categories, 11, 2003, 283--308.

[BDS] A. Bìrò, J.-M. Deshouillers, V. Sòs, Good approximation and
characterization of subgroups of R/Z, Studia Sci. Math. Hungar. 38
(2001) 97--113

[B] R. Bowen, Entropy for group endomorphisms and homogeneous
spaces, Trans. AMS 153 (1971), 401--414

[Br] J. Braconnier, Sur les groupes topologiques primaires, C. R.
Acad. Sci. Paris 218 (1944) 304--305

[DDiS] D. Dikranjan, R. Di Santo, On Armacost's question
topologically torsion elements of the circle group, Comm. Algebra 32
(2004) 133-146

[DMT] D. Dikranjan, C. Milan, A. Tonolo, A characterization of the
MAP abelian groups, to appear in J. Pure Appl. Algebra

[DPS] D. Dikranjan, I. Prodanov, L. Stoyanov, Topological groups.
Marcel Dekker, New York, 1990

[DT] D. Dikranjan and W. Tholen, Categorical structure of closure
operators, Kluwer Academic Publishers Group, Dordrecht, 1995.

[FGL] N. Fine, L. Gillman, J. Lambek, Rings of quotients of rings of
functions. McGill Univ. Press, Montreal, Que. 1966

[Hag] A.W. Hager, Isomorphism with a C(Y) of the maximal ring of
quotients of C(X), Fund. Math. 66, (1969) 7-13

[HRW] M. Henriksen, R. Raphael, R. Woods, A minimal regular ring
extension of C(X). Fund. Math. 172 (2002) 1-17

[L] G. Larcher, A convergence problem connected with the continued
fractions,Proc. AMS., 103 (1988) 718-722

[LS] R. Levy, J. Shapiro, Rings of quotients of rings of functions.
Top. Appl. 146/147 (2005), 253-265.

[RW1] R. Raphael, R. Woods, The epimorphic hull of C(X), Top. Appl.
105, (2000) 65-88

[S] L. Salce, Struttura dei p-gruppi abeliani, Quaderno UMI N. 18,
Pitagora Ed., Bologna, 1980

[Stor] H. Storrer, Epimorphismen von kommutativen Ringen, Comment.
Math. Helv. 43 1968 378-401

[T] W. Taylor, Varieties of topological algebras, J. Austral. Math.
Soc. Ser. A 23 (1977), 207-241

[Wei] M. Weiss, Algebraic and other entropies of group
endomorphisms, Math. Systems Theory 8 (1974/75), no. 3, 243--248

Parole Chiave

MODULI DIVISIBILI; MODULI FINITAMENTE GENERATI; MODULI FP-INIETTIVI; GRUPPO DELLE CLASSI; OPERAZIONI SEMISTAR; POLINOMI A VALORI INTERI; TORSIONE TOPOLOGICA; ANELLI DI FUNZIONI CONTINUE; ENTROPIA TOPOLOGICA ED ALGEBRICA