Classical algebraic geometry is the study of curves, surfaces, and other varieties defined as the zero set of polynomial equations. Tropical geometry is a branch of algebraic geometry based on the tropical semiring with operations minimization and ...
O\u27Neill, Kevin, Kevin O’Neill
core
Chow hypersurfaces and realizability problems in tropical geometry. [PDF]
Tropical geometry is an area of mathematics between algebraic geometry, polyhedral geometry and combinatorics. The basic principle of tropical geometry is to associate to an algebraic variety X a polyhedral complex Trop(X) called the tropicalization of X.
Tripoli, Paolo
core
Geometric and arithmetic characterization of [Formula: see text]-module flatness with applications to tensor products. [PDF]
Tang JG, Lei HR, Liu M, Peng JY.
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A mathematical framework for the analysis and comparison of contact detection methods for ellipses and ellipsoids. [PDF]
Kheradmand E, Laforest M, Prudhomme S.
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Toric degenerations, Fano schemes and computations in tropical geometry [PDF]
Tropical geometry is a developing area of mathematics in between algebraic geometry, combinatorics and polyhedral geometry. The main objects of study are tropical varieties which can be seen as polyhedral and combinatorial shadows of classical algebraic ...
Lamboglia, Sara
core
On Hodge polynomials for nonalgebraic complex manifolds. [PDF]
Katzarkov L +3 more
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Circular hole pose estimation of porous workpiece based on binocular vision system. [PDF]
Wang H, Li Z, Duan G.
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Analytical evaluations using neural network-based method for wave solutions of combined Kairat-II-X differential equation in fluid mechanics. [PDF]
Zhou P +8 more
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On the M2-Brane Index on Noncommutative Crepant Resolutions. [PDF]
Cirafici M.
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