Search Results - "Riemann-Roch theorems"

Analytic Diffeomorphisms of the Circle and Topological Riemann–Roch Theorem for Circle Fibrations.

Authors: Osipov, Denis V.^1,2,3 d_osipov@mi-ras.ru

Source: Proceedings of the Steklov Institute of Mathematics. Sep2025, Vol. 330 Issue 1, p212-253. 42p.

Riemann-Roch isometries in the non-compact orbifold setting.

Authors: i Montplet, Gerard Freixas von Pippich, Anna-Maria

Source: Journal of the European Mathematical Society (EMS Publishing). 2020, Vol. 22 Issue 11, p3491-3564. 74p.

CONSTANT DIMENSION CODES FROM RIEMANN-ROCH SPACES.

Authors: BARTOLI, DANIELE BONINI, MATTEO GIULIETTI, MASSIMO

Source: Advances in Mathematics of Communications. Nov2017, Vol. 11 Issue 4, p705-713. 9p.

Fourientations and the Tutte polynomial.

Authors: Backman, Spencer Hopkins, Sam

Source: Research in the Mathematical Sciences. 9/12/2017, Vol. 4 Issue 1, p1-57. 57p.

Reduced norms and the Riemann-Roch theorem for Abelian varieties.

Authors: Grieve, Nathan¹ n.grieve@unb.ca

Source: New York Journal of Mathematics. 2017, Vol. 23, p1087-1110. 24p.

Line bundle twisted chiral de Rham complex, chiral Riemann-Roch formula and D-branes on toric manifolds.

Authors: Parkhomenko, S. spark@itp.ac.ru

Source: JETP Letters. Mar2014, Vol. 99 Issue 1, p42-46. 5p.

Subjects: Chirality, Riemann-Roch theorems, Mathematical formulas, D-branes, Manifolds (Mathematics), Numerical calculations

Curves.

Authors: Hrushovski, Ehud Loeser, François

Source: Princeton Annals of Mathematics Studies. 2016, Issue 192, p92-103. 12p.

AN ITERATIVE RIEMANN SOLVER FOR RELATIVISTIC HYDRODYNAMICS.

Authors: Wenlong Dai Woodward, Paul R.

Source: SIAM Journal on Scientific Computing. 1997, Vol. 18 Issue 4, p982-995. 14p.

Subjects: Riemann-Hilbert problems, Riemann-Roch theorems, Hydrodynamics, Mathematics, Water waves, Stochastic convergence

EXIBITION OF PARAMETRIC FAMILY OF ALGEBRAIC POINTS OF GIVEN DEGREE ON AFFINE EQUATION CURVE: -y² = x⁶ - 20x³ - 8.

Authors: DIALLO, MOHAMADOU MOR DIOGOU¹ m.diallo1836@zig.univ.sn

Source: Balkan Journal of Applied Mathematics & Informatics. 2024, Vol. 7 Issue 2, p15-24. 10p.

Riemann-Roch Spaces and Linear Network Codes.

Authors: Hansen, Johan P.¹ matjph@imf.au.dk

Source: International Journal of Mathematics & Computer Science. 2015, Vol. 10 Issue 1, p1-11. 11p.

Monomials, binomials and Riemann-Roch.

Authors: Manjunath, Madhusudan Sturmfels, Bernd

Source: Journal of Algebraic Combinatorics. Jun2013, Vol. 37 Issue 4, p737-756. 20p.

Hirzebruch–Riemann–Roch-type formula for DG algebras.

Authors: Shklyarov, D.¹ dmytro.shklyarov@math.uni‐augsburg.de

Source: Proceedings of the London Mathematical Society. Jan2013, Vol. 106 Issue 1, p1-32. 32p.

Two-Variable Zeta-Functions on Graphs and Riemann–Roch Theorems.

Authors: Lorenzini, Dino¹

Source: IMRN: International Mathematics Research Notices. 10/ 1/2012, Vol. 2012 Issue 22, p5100-5131. 32p.

Local Riemann-Roch theorem for almost Hermitian manifolds.

Authors: Wang, Hongyu Zhu, Peng

Source: Bulletin of the Brazilian Mathematical Society. Dec2010, Vol. 41 Issue 4, p583-605. 23p.

Isoperimetric comparison theorems for manifolds with density.

Authors: Maurmann, Quinn Morgan, Frank

Source: Calculus of Variations & Partial Differential Equations. Sep2009, Vol. 36 Issue 1, p1-5. 5p.

The Riemann-Roch theorem on surfaces with log-terminal singularities.

Authors: Prokhorov, Yu. G. Verëvkin, A. B.

Source: Journal of Mathematical Sciences. Jan2007, Vol. 140 Issue 2, p200-205. 6p.

Jung's theorem for a pair of Minkowski spaces.

Authors: Boltyanski, Vladimir Martini, Horst

Source: Advances in Geometry. 2006, Vol. 6 Issue 4, p645-650. 6p.

The Hadamard Theorem and Borel-Carathéodory Theorem on Riemann Surfaces.

Authors: Hui Ping Zhang¹ huipingzhang@ruc.edu.cn

Source: Acta Mathematica Sinica. May2006, Vol. 22 Issue 3, p945-950. 6p. 1 Diagram.

Symplectic fibrations and Riemann–Roch numbers of reduced spaces.

Authors: HAMILTON, MARK JEFFREY, LISA

Source: Quarterly Journal of Mathematics. Dec2005, Vol. 56 Issue 4, p541-552. 12p.

Geometric non-vanishing.

Authors: Ulmer, Douglas¹ ulmer@math.arizona.edu

Source: Inventiones Mathematicae. Jan2005, Vol. 159 Issue 1, p133-186. 54p.