Amoebas of complex hypersurfaces in statistical thermodynamics
From MaRDI portal
Publication:360214
DOI10.1007/s11040-012-9122-xzbMath1281.82010arXiv1112.4332OpenAlexW2054285982MaRDI QIDQ360214
August Tsikh, Dmitry Pochekutov, Mikael Passare
Publication date: 26 August 2013
Published in: Mathematical Physics, Analysis and Geometry (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1112.4332
amoeba of complex hypersurfaceasymptotics of Laurent coefficientsDarwin-Fowler methodlogarithmic Gauss mapping
Related Items
Amoebas of Cuspidal Strata for Classical Discriminant ⋮ Degenerations of amoebae and Berkovich spaces ⋮ Amoebas and their Tropicalizations – a Survey ⋮ Unnamed Item ⋮ Computing the connected components of the complement to the amoeba of a polynomial in several complex variables ⋮ A survey on computational aspects of polynomial amoebas ⋮ Lopsided approximation of amoebas ⋮ Zeros and amoebas of partition functions ⋮ The zero-temperature limit of grand canonical ensembles via tropical geometry ⋮ Complexity reduction for sign configurations through the KP II equation and its information-theoretic aspects ⋮ Kinematic singularities of Feynman integrals and principal \(A\)-determinants
Cites Work
- Unnamed Item
- Unnamed Item
- Unnamed Item
- Geometry in the tropical limit
- A characterization of A-discriminantal hypersurfaces in terms of logarithmic Gauss map
- Planar dimers and Harnack curves
- Amoebas, Monge-Ampère measures, and triangulations of the Newton polytope
- Real algebraic curves, the moment map and amoebas
- Laurent determinants and arrangements of hyperplane amoebas
- Dimers and amoebae
- CONDITIONS FOR ABSOLUTE CONVERGENCE OF THE TAYLOR COEFFICIENT SERIES OF A MEROMORPHIC FUNCTION OF TWO VARIABLES
- Non-archimedean amoebas and tropical varieties
- Multidimensional versions of Poincaré's theorem for difference equations
- Singularities of hypergeometric functions in several variables
- Le calcul différentiel et intégral sur une variété analytique complexe. (Problème de Cauchy. III.)
- Mathematical Analysis of Problems in the Natural Sciences
