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According to Wikipedia , Charles Herbert Clemens Jr. is an American mathematician specializing in complex algebraic geometry. Biography Clemens received in 1961 his bachelor's degree from College of the Holy Cross and in 1966 his Ph.D. from the University of California, Berkeley, under Phillip Griffiths with thesis Picard–Lefschetz Theorem for Families of Algebraic Varieties Acquiring Certain Singularities. In 1970 he became an assistant professor at Columbia University and went on to become an associate professor before leaving in 1975 to become an associate professor at the University of Utah where he became a full professor in 1976 and a Distinguished Professor in 2001. In 2002 he left Utah to become a professor of mathematics and mathematics education at the Ohio State University.
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1980 1990 2000 2010 2020 0 50 100 150 200 250 300 350 400 450 500 550 600 650 700 750 800 Published Works The intermediate Jacobian of the cubic threefold (1972) Curves on generic hypersurfaces (1986) Homological equivalence, modulo algebraic equivalence, is not finitely generated (1983) Higher dimensional complex geome-try (1988) (81)Geometry of formal Kuranishi theory (1999) A Global SU(5) F-theory model with Wilson line breaking (2012) Cohomology and Obstructions II: Curves on K-trivial threefolds (2002) (31)Twisted genus bounds for subvarieties of generic hypersurfaces (2004) The Neron model for families of intermediate Jacobians acquiring “algebraic” singularities (1983) Cohomology and Obstructions I: Geometry of formal Kuranishi theory (1999) (23)Deformations of the trivial line bundle and vanishing theorems (2000) Higher dimensional complex geometry : a summer seminar at the University of Utah, Salt Lake City, 1987 (1988) (19)On the mixed Hodge structure associated to $\pi _3$ of a simply connected complex projective manifold (1981) Counting curves which move with threefolds (1998) (16)Chapter XVI. SOME RESULTS ABOUT ABEL-JACOBI MAPPINGS (1984) Erratum: A local proof of Petri's conjecture at the general curve (1998) A new method in Fano geometry (2000) On the Surjectivity of Abel-Jacobi Mappings (1983) Cohomology and obstructions (1998) (9)Four Reactions to "Principles and Standards for School Mathematics.". (2000) (8)Moduli schemes associated to -trivial threefolds as gradient schemes (2005) Heterotic-F-theory duality with Wilson line symmetry-breaking (2019) On the geometric genus of subvarieties of generic hypersurfaces (2002) (6)Lower Bounds on Genera of Subvarieties of Generic Hypersurfaces (2003) On an example of Voisin. (2000) Erratum: “Curves on generic hypersurfaces” (1987) Variations of Hodge structures (2003) (5)The infinitesimal Abel-Jacobi mapping and moving the $\mathcal{O}(2) + \mathcal{O}(-4)$ curve (1989) Heterotic/$F$-theory duality and Narasimhan–Seshadri equivalence (2019) On rational curves in n-space with given normal bundle (2000) Book Review: Hodge theory and complex algebraic geometry I, II (2005) The Jacobian Variety (1980) Cohomology and Obstructions II: Curves on Calabi-Yau threefolds (1998) (2)Geometry for the Classroom (1991) An Open-Source Calculus Textbook on the Ximera Platform (2020) A Petri Theorem for Rank 2 Bundles with Canonical Determinant (2001) (2)Cohomology and Obstructions III: A variational form of the generalized Hodge conjecture on K-trivial threefolds (1998) (2)Normal Differential Operators and Deformation Theory (1998) $F$-theory over a Fano threefold built from $A_4$-roots (2019) An Analogue of Abel’s Theorem (2002) The Standards: A Roadmap for Following the Math@@@Professional Standards for Teaching Mathematics@@@Curriculum and Evaluation Standards for School Mathematics (1993) Topological versions of Abel-Jacobi, the height pairing, and the Poincar\'e bundle (2011) (1)Ndahoo'aah: Relearning and New Learning. (1995) (1)Bounding the genus of subvarieties of generic hypersurfaces from below (2002) (1)Quartics and Quintics (1980) 2 0 Ju l 1 99 8 Counting curves which move with threefolds (2009) (0)Introduction to Hodge theory (2013) (0)Use of Knowledge Management Techniques to Improve Network Engineering Capabilities (2004) (0)Modern Geometry ” March 1-4 , 2018 , University of Miami Titles and (2018) (0)Erratum to "Twisted genus bounds for subvarieties of generic hypersurfaces" (2005) South-North cooperation on the education and professional development of teachers of mathematics (2014) A Global SU(5) F-theory model with Wilson line breaking (2013) Machine frigorifique à compresseur (1995) (0)Partners in Teaching Math: School and University Faculty Examine Issues in Mathematics Education. (1996) (0)What’s Math Got to Do With It?: Bob Moses, Algebra, and the Movement for Civil Rights, January 23, 1935–July 25, 2021 (2023) The Schottky Relation (1980) A G ] 3 N ov 1 99 8 Counting curves which move with threefolds (2008) (0)Book Reviews: The Standards: A Roadmap for Following the Math (1993) A Petri Theorem for Rank-2 Vector Bundles with Canonical Determinant (2002) (0)Hodge Numbers of Arbitrary Sections from Linear Sections (2020) (0)Symposium in honor of C.H. Clemens : a weekend of algebraic geometry in celebration of Herb Clemens's 60th birthday, March 10-12, 2000, University of Utah, Salt Lake City, Utah (2002) (0)The New IMU Needs You (2014) (0)Curves Which Move with Threefolds: Summary of Results (1997) (0)MultisensoryProcessinginSpatialOrientation:AnInverse ProbabilisticApproach (2011) (0)An obstruction to moving multiples of subvarieties (1990) Annals of Mathematics The Intermediate Jacobian of the Cubic Threefold (1972) (0)More Papers This paper list is powered by the following services:
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