Alberto Collino
#106,283
Most Influential Person Now
Italian mathematician
Alberto Collino's AcademicInfluence.com Rankings
Alberto Collinomathematics Degrees
Mathematics
#5274
World Rank
#7434
Historical Rank
Measure Theory
#5315
World Rank
#6288
Historical Rank

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Mathematics
Alberto Collino's Degrees
- PhD Mathematics University of Turin
Why Is Alberto Collino Influential?
(Suggest an Edit or Addition)According to Wikipedia, Alberto Collino was an Italian mathematician best known for his contributions in the field of algebraic geometry. Collino was born in Verzuolo, earned a laurea in mathematics in 1970 from the University of Turin, and completed a Ph.D. in 1974 at the Massachusetts Institute of Technology. His dissertation, The Rational Equivalence Ring of Symmetric Products of Curves, was supervised by Arthur Mattuck. He spent his professional career at the University of Turin, beginning as an assistant in 1970 and becoming a full professor in 1984.
Alberto Collino's Published Works
Number of citations in a given year to any of this author's works
Total number of citations to an author for the works they published in a given year. This highlights publication of the most important work(s) by the author
Published Works
- Griffiths’ infinitesimal invariant and higher K-theory on hyperelliptic Jacobians. (1997) (61)
- The Griffiths infinitesimal invariant for a curve in its Jacobian. (1995) (42)
- The Fano Conference (2004) (40)
- THE ABEL-JACOBI ISOMORPHISM FOR THE CUBIC FIVEFOLD (1986) (30)
- On the Structure of the Small Quantum Cohomology Rings of Projective Hypersurfaces (1996) (28)
- The fundamental group of the Fano surface, II (1982) (25)
- On the family of conics lying on a quartic threefold. (1980) (23)
- Intersection rings of spaces of triangles (1989) (22)
- The rational equivalence ring of symmetric products of curves (1975) (21)
- On the Griffiths group of the cubic sevenfold (1993) (16)
- Indecomposable higher Chow cycles on Jacobians (2000) (15)
- A cheap proof of the irrationality of most cubic threefolds.Boll.Un. Mat. Ital. B (5) 16 (1979), no. 2, 451–465. (1979) (15)
- Quillen's $\mathcal{K}$-theory and algebraic cycles on almost non-singular varieties (1981) (15)
- Lines on Quartic Threefolds (1979) (14)
- The Fano normal function (2011) (13)
- The fundamental group of the Fano surface. I, II.Algebraic threefolds (Varenna, 1981), pp. 209–218, 219–220, Lecture Notes in Math., 947,Springer, Berlin-New York, 1982. (1982) (12)
- Torsion in the chow group of codimension two: the case of varieties with isolated singularities (1984) (11)
- Indecomposable motivic cohomology classes on quartic surfaces and on cubic fourfolds.(English summary)Algebraic K-theory and its applications (Trieste, 1997), 370–402, World Sci. Publ., River Edge,NJ, 1999. (1999) (11)
- The intermediate Jacobian of a cubic threefold with one ordinary double point; an algebraic-geometric approach (II) (1978) (10)
- A new proof of the Ran-Matsusaka criterion for Jacobians (1984) (9)
- Evidence for a conjecture of Ellingsrud and Strømme on the Chow ring of $\mathrm{Hilb}_{d}(\mathbf{P}^{2})$ (1988) (9)
- Some remarks on algebraic equivalence of cycles (1983) (8)
- Washnitzer's conjecture and the cohomology of a variety with a single isolated singularity (1985) (6)
- On K 1 and K 2 of Algebraic Surfaces (2002) (6)
- On K1 and K2 of Algebraic Surfaces (2003) (6)
- Remarks On the Topology of the Fano surface (2012) (3)
- QUILLEN’S C-THEORY AND ALGEBRAIC CYCLES ON ALMOST NON-SINGULAR VARIETIES (2)
- Indecomposable Higher Chow Cycles on Low Dimensional Jacobians (1999) (2)
- A regulator map for surfaces with an isolated singularity (1991) (2)
- A property of two curves on the symmetric product of a general curve of genus four. (1976) (2)
- On the life and scientific work of Gino Fano (2013) (1)
- Quillen's K-theory and algebraic cycles on singular varieties.inGeometry today (Rome, 1984), 75--85, Progr. Math.,60,Birkhäuser (1985) (1)
- Grothendieck’s K-theory and the cubic threefold with one ordinary double point. (1979) (0)
- The fundamental group of the open symmetric product of a hyperelliptic curve (2014) (0)
- The fundamental group of the open symmetric product of a hyperelliptic curve (2015) (0)
- A property of a special class of algebraic vector bundles.. (1976) (0)
- A G ] 2 1 Ja n 20 12 THE FANO NORMAL FUNCTION (0)
- A simple proof of the theorem of Torelli based on Torelli’s approach (1987) (0)
- The Fano normal function. PREPRINT (2011) (0)
- Zbl 1262.14026 Bleier, ThomasExcess Porteous, coherent Porteous, and the hyperelliptic locus in $\overline {\frak M_{3}}$. (English)Mich. Math. J. 61, No. 2, 359-383 (2012). MSC2000: *14H10 14C17 14C25, Reviewer: Alberto Collino (Torino) (2013) (0)
- Zbl 06170867de Jeu, Rob; Lewis, James D.Beilinson’s Hodge conjecture for smooth varieties. J. K-Theory 11, No. 2, 243-282 (2013). (2013) (0)
- Zbl 1273.14060Kass, Jesse LeoAn explicit non-smoothable component of the compactified Jacobian. J. Algebra 370, 326-343 (2012). (2013) (0)
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What Schools Are Affiliated With Alberto Collino?
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