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Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) presentation; fundamental group; real conic-line arrangement. M. Amram, D. Garber and M. Teicher, On the fundamental group of the complement of two tangent conics and an arbitrary number of tangent lines, arXive:math/0612346v2. | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) existence of minimizers; Fermat theorem; Frank-Wolfe theorem; Fritz John optimality conditions; Karush-Kuhn-Tucker optimality conditions; Mangasarian-Fromovitz constraint qualification; Newton polyhedron; polynomial programming | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) computation of homology; real algebraic surface Fortuna, E., Gianni, P., Parenti, P., Traverso, C.: Algorithms to compute the topology of orientable real algebraic surfaces. J. Symbolic Comput. 36(3--4), 343--364 (2003) | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) characteristic \(p\); Hasse-Witt matrix; Kummer extensions; Kummer coverings; \(p\)-rank; curves carrying non-classical vector bundles | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) ruled set; projective Galois space; quadric Venezia, A.: On a characterization of the set of lines which either belong to or are tangent to a non-singular quadric in \(PG(3,q)\), q odd. Rend. semin. Mat. brescia 7, 617-623 (1984) | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) grade-restriction windows; VGIT; dg-schemes; derived categories | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) singular \(K3\) surface; modular form; complex multiplication Elkies, N. D.; Schütt, M., Modular forms and K3 surfaces, Adv. Math., 240, 106-131, (2013) | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) reflection groups; invariant theory; generalized exponents; Coxeter groups; fake degrees; hyperplane arrangements; derivations | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) operads; superpositions; moduli spaces; stacks | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) polynomial automorphisms; coordinates; Gröbner bases Drensky, V.; Yu, J. -T.: Automorphisms and coordinates of polynomial algebras. Contemp. math. 264, 179-206 (2000) | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) geometric Goppa codes; minimum distance; Weierstrass semigroups Min T.: Online database for optimal parameters of \( (t,m,s) \)-nets, \( (t,s) \)-sequences, orthogonal arrays, and linear codes. http://mint.sbg.ac.at (2017). Accessed 10 Jan 2017. | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) o-minimal; definable maps; singular sets | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) minimal rational curve; variety of minimal rational tangents; analytic continuation Mok, N.: Recognizing certain rational homogeneous manifolds of Picard number 1 from their varieties of minimal rational tangents. In: \textit{Third International Congress of Chinese Mathematicians. Part 1, 2, AMS/IP Stud. Adv. Math., 42, pt. 1, vol. 2, A. Math. Soc., Providence, RI}, pp. 41-61 (2008) | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) invariance of genus | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) \(2^{\text{nd}}\) order curves; \(2^{\text{nd}}\) order surfaces | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) surfaces of fourth and fifth degree; singularities | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) face ring; Stanley-Reisner ring; Buchsbaum ring; ring with finite local cohomology; FLC Miller, E.; Novik, I.; Swartz, E., Face rings of simplicial complexes with singularities, \textit{Math. Ann.}, 351, 857-875, (2011) | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) Shimada, Ichiro; Takahashi, Nobuyoshi: Primitivity of sublattices generated by classes of curves on an algebraic surface, Comment. math. Univ. st. Pauli 59, No. 2, 77-95 (2010) | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) coverings; linear series; morphism of degree 2 of smooth curves Del Centina, A. : '' Remarks on curves admitting an involution of genus \succcurleq 1 and some applications '', Boll. U.M.I. (6) 4-B(1985) 671-683. | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) surface; torse; elliptic function | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) Brauer-Long group; dimodule algebras; etale cohomology; Brauer group F.R. DeMeyer and T. Ford, Computing the Brauer-Long group of \(\mathbf Z/2\) dimodule algebras , Pure Algebra 54 (1988), 197-208. | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) Hilbert polynomial; grids; complete intersections; conductor | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) Bertini's theorem; singularity locus; smooth reflexive sheaves; degeneracy loci of homomorphisms | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) theta functions; bounded symmetric domains; imaginary quadratic number fields; rings of integers; lattices; modular forms K. Matsumoto: Algebraic relations among some theta functions on the bounded symmetric domain of type \(I_r,r\) , Kyushu J. Math. 60 (2006), 63--77. | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) fixed point theorem; mirror symmetry | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) rational polynomials; parametrize a cubic surface Sederberg, T W; Snively, J, Parametrization of cubic algebraic surfaces, 299-2, (1987), New York | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) regular local ring; dimension two; blow up C. Favre and M. Jonsson, \textit{Valuations and multiplier ideals}, J. Amer. Math. Soc. 18(2005), no. 3, 655--684. | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) Hugh Thomas, Cycle-level intersection theory for toric varieties, Canad. J. Math. 56 (2004), no. 5, 1094 -- 1120. | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) fundamental group; holomorphic sections; Riemann surface; Riemann-Roch number; Riemann-Roch theorem; Verlinde formula | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) Fano varieties; non-constant morphisms; Mukai-Umemura threefold Iliev, A., Schuhmann, C.: Tangent scrolls in prime Fano threefolds. Kodai Math. J. 23, 411--431 (2000) | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) Kodaira energy; polarized threefolds; spectrum conjecture Kollár, J.: Singularities of pairs. In: Algebraic Geometry, Santa Cruz 1995, Proc. Symp. Pure Math, vol. 62, pp. 221-287. Amer. Math. Soc., Providence (1997) | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) Hilbert-Kunz multiplicity; F-signature; Watanabe-Yoshida conjecture Celikbas, O.; Dao, H.; Huneke, C.; Zhang, Y., Bounds on the Hilbert-Kunz multiplicity, Nagoya Math. J., 205, 149-165, (2012) | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) 2-stacks; equivariant descent; Morita equivalence of Lie groupoids; bundle gerbes; 2-vector bundles Nikolaus, T.; Schweigert, C., Equivariance in higher geometry, Adv. Math., 226, 3367-3408, (2011) | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) uniform position lemma; curves embedded in projective space; degree; genus S. Diaz and A.V. Geramita,Points in Projective Space in Very Uniform Position, Rend. Sem. Mat. Univers. Politecn. Torino Vol. 49, 2(1991)--ACGA 1990, 267--280 | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) Gromov-Witten invariant; enumerative | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) Hasse invariants; Eisenstein series; Coleman-Mazur eigencurve; overconvergent modular eigenforms of finite slope DOI: 10.2140/ant.2008.2.209 | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) Brauer-Manin obstruction; Hasse principle; strong approximation; integral points; Azumaya algebra; Bunyakovsky-Schinzel conjecture F. Gundlach, Integral Brauer-Manin obstructions for sums of two squares and a power, J. Lond. Math. Soc. (2) 88 (2013), no. 2, 599-618. | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) Grayson, D.R., Stillman, M.E.: Macaulay2, a software system for research in algebraic geometry. http://www.math.uiuc.edu/Macaulay2/ | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) systems of curves; algebraic differential equations | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) projective variety; nef and big (ample) line bundle; (quasi-)polarized variety; \(i\)th \(\Delta\)-genus | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) Hilbert schemes; elliptic genera W. Wang and J. Zhou, ''Orbifold Hodge Numbers of Wreath Product Orbifolds,'' J. Geom. Phys. 38, 152--169 (2001). | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) Calabi-Yau threefold; fundamental group; mirror symmetry | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) elliptic curves with complex multiplication; curves of genus 2; Jacobians; product surfaces; abelian variety; Humbert invariant; binary and ternary quadratic forms; idoneal numbers; mass formula Kani, E., Jacobians isomorphic to a product of two elliptic curves and ternary quadratic forms, J. Number Theory, 139, 138-174, (2014) | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) Looijenga pairs; rational surfaces; moduli; Torelli theorem Mark Gross, Paul Hacking, and Seán Keel, Moduli of surfaces with an anti-canonical cycle, arXiv:1211.6367 [math.AG], 2012. | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) decidability of separation problem of semialgebraic sets; algorithm Acquistapace, F.; Andradas, C.; Broglia, F.: Separation of semialgebraic sets. J. amer. Math. soc. 12, No. 3, 703-728 (1999) | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) Hilbert function; fat points; infinitesimal neighborhood | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) conductor overring; pseudo-valuation domain; PVD | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) Langlands conjecture; irreducible representations; split reductive p-adic group; Iwahori subgroup; Hecke algebra; affine Weyl group; Borel subgroups Ginzburg V.A.: Proof of the Deligne-Langlands conjecture. Soviet. Math. Dokl. 35(2), 304--308 (1987) | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) prime characteristic; invariant theory; polynomials invariant under the group action; factorization of rings of invariants; Shephard-Todd theorem D.J. Benson, \textit{Polynomial Invariants of Finite Groups, London Mathematical Society Lecture Notes Series}, vol. 190 (Cambridge University Press, Cambridge, 1993) | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) algebraic groups; adjoint groups; R-equivalence; nondyadic local fields; function fields of curves; algebras with involution; Hermitian forms; Rost invariant R. Preeti and A. Soman, Adjoint groups over \Bbb Q_{\?}(\?) and R-equivalence, J. Pure Appl. Algebra 219 (2015), no. 9, 4254 -- 4264. | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) idempotent kernel functor; local cohomology Bueso, 1.L., Torrecillas, B. and Verschoren, A. 1989. ''Local cohomology and localization''. | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) algebraic cycles; standard conjecture; Chow group | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) compact Riemann surface; generic vector bundle; moduli space of semi- stable vector bundles Beauville, Arnaud and Narasimhan, M. S. and Ramanan, S., Spectral curves and the generalised theta divisor, Journal für die Reine und Angewandte Mathematik. [Crelle's Journal], 398, 169-179, (1989) | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) separation of variables; the Clebsch top Marikhin, V.G. and Sokolov, V. V., Transformation of a Pair of Commuting Hamiltonians Quadratic in Momenta to a Canonical Form and on a Partial Real Separation of Variables for the Clebsch Top, Regul. Chaotic Dyn., 2010, vol. 15, no. 6, pp. 652--658. | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) finite ground field; stacks; shtukas; Lang isogeny | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) extremal contraction; threefold; extremal curve germ; terminal singularity; sheaf Mori, S.; Prokhorov, Yu. G., Threefold extremal contractions of type (IIA). I, Изв. РАН. Сер. матем., 80, 5, 77-102, (2016) | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) Picard group; normal surface | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) trigonal curve; Maroni invariant; Weierstrass point; gap-sequence; ramification Brundu, M; Sacchiero, G, On the varieties parametrizing trigonal curves with assigned Weierstrass points, Commun. Algebra, 26, 3291-3312, (1998) | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) A. Behtash, G.V. Dunne, T. Schäfer, T. Sulejmanpasic and M. Ünsal, \textit{Toward Picard-Lefschetz Theory of Path Integrals, Complex Saddles and Resurgence}, arXiv:1510.03435 [INSPIRE]. | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) category of Hodge structures; polylogarithm; motivic cohomology; absolute cohomology; regulators; cyclotomic elements Huber, A.; Wildeshaus, J., Correction to the paper: 'classical motivic polylogarithm according to Beilinson and deligne', Doc. Math., 3, 297-299, (1998) | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) elliptically fibered Calabi-Yau three-folds; del Pezzo surfaces; Hirzebruch surfaces; non-perturbative vacua Donagi, R.; Lukas, A.; Ovrut, BA; Waldram, D., Holomorphic vector bundles and nonperturbative vacua in M-theory, JHEP, 06, 034, (1999) | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) textbook (algebraic geometry); schemes and morphisms; prevarieties; quasi-coherent sheaves; vector bundles; divisors; algebraic curves; determinantal varieties; singularities Görtz, U., Wedhorn, T.: Algebraic Geometry I. Vieweg+Teubner, Wiesbaden (2010) | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) obituary; Pierre Dolbeault | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) equivariant Oka principle; complex Lie groups Kutzschebauch, F.; Lárusson, F.; Schwarz, G. W., An equivariant parametric Oka principle for bundles of homogeneous spaces, Math. Ann., 370, 1-2, 819-839, (2018) | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) abelian varieties; group action H.Lange, S.Recillas, Poincar\'{}e's reducibility theorem with G-action. Bol. Soc. Mat. Mexicana (3) 10 (2004), no. 1, 4348. | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) function field of positive characteristic; arithmetic fundamental group; Galois representation; automorphic representation G. Böckle and C. Khare, Finiteness results for mod \(l\) Galois representations over function fields, | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) Chow ring; Beauville-Bogomolov class; Beauville's Fourier decomposition; cohomological Fourier transform M. Shen and C. Vial, The Fourier transform for certain hyperKähler fourfolds, Mem. Amer. Math. Soc. 240 (2016). | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) polynomial map; residue Yuzhakov, A. P., On the computation of the complete sum of residues relative to a polynomial mapping in C n .Soviet Math. Dokl., 29 (1984), 321--324. | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) Makar-Limanov invariant; automorphisms of varieties; classification of varieties Bandman, On C-fibrations over projective curves, Michigan Math. J. 56 (3) pp 669-- (2008) | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) mirror symmetry; Calabi-Yau manifolds; string theories; variation of Hodge structures; holomorphic anomaly equations Kontsevich, M.: Mirror symmetry in dimension 3. Astérisque 237, 275-293 (1996) | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) reducible principally polarized abelian varieties; automorphism; positive characteristic | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) elliptic curve; rational points; elliptic modular surface O. Lecacheux, \textit{Rang de courbes elliptiques avec groupe de torsion non trivial}, J. Théor. Nombres Bordeaux 15 (2003), 231-247. | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) locally symmetric varieties; compactifications; modular forms; \(K3\) surfaces Loo E. Looijenga, \emph Compactifications defined by arrangements II: locally symmetric varieties of type IV. Duke Math. J. \textbf 119 (2003), no. 3, 527--588 (see also arXiv:math/0201218). | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) Bernstein-Sato ideal; specialization complex; relative holonomic modules | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) stable and canonical bases; Leclerc-Thibon involution; Hilbert schemes | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) Langlands program; spectral problem; oper; differential operator | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) Hasse-Schmidt derivation; integrable derivation; differential operator; substitution map | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) algebroid space curves; Moh's examples; Gröbner bases; minimal free resolution | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) ample vector bundle; adjunction; sectional genus Hironobu Ishihara, Some adjunction properties of ample vector bundles, Canad. Math. Bull. 44 (2001), no. 4, 452 -- 458. | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) equations and systems with constant coefficients; Hilbert schemes | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) determinantal varieties; minimal submanifolds; singular value decomposition; symmetric matrices with repeated eigenvalues | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) modification map; holomorphic mapping; image of projective algebraic space Horst, C.: Über bilder projektiv-algebraischer räume, J. reine angew. Math. 324, 136-140 (1981) | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) Euclidean distance degree; Fermat hypersurface; optimization 10.1016/j.jsc.2016.07.006 | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) automorphism groups of \(K3\) surfaces; \(K3\) surfaces; lattice theory; singular \(K3\) surfaces | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) Poisson algebras; Calabi-Yau algebras | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) subvariety of general type; generic complete intersection; desingularization; geometric genus Ein L.: Subvarieties of generic complete intersections. II. Math. Ann. 289, 465--471 (1991) | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) annihilation of Selmer groups; adjoint representation; modular forms of weight 2 | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) Lie group; adjoint variety; degeneration; Grassmannian; Calabi-Yau threefold; \(K3\) surface of genus 10 | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) Brill-Noether curve; divisor; covering of curves; base point free pencil | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) inverse Galois problem; canonical form; linear automorphisms; monomial automorphisms; fields of rational functions; survey Hajja, M.: Linear and monomial automorphisms of fields of rational functions: some elementary issues, Algebra and number theory (2000) | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) L-functions; Arithmetic; Symposium; Proceedings; Durham (UK) J. Coates and M. J. Taylor, \(L\)-functions and Arithmetic , London Math. Soc. Lecture Note Ser., vol. 153, Cambridge Univ. Press, Cambridge, 1991, Proceedings of the Durham Symposium. | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) algebraic curve; Riemann surface; Teichmüller spaces; degenerate curves; fundamental group | 0 |
Pimentel, F, Algorithm for computing the moduli space of pointed Gorenstein curves with Weierstrass gap sequence \(1, 2, \dots , g-2, {\lambda }, 2g-3\), J. Algebra, 276, 280-291, (2004) prehomogeneous vector space; orbital decomposition Kimura, T.; Kasai, S.: The orbital decomposition of some prehomogeneous vector spaces. Adv. stud. Pure math. 6, 437-480 (1985) | 0 |
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