Titlebook: Analysis Meets Geometry; The Mikael Passare M Mats Andersson,Jan Boman,Ragnar Sigurdsson Book 2017 Springer International Publishing AG 201

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exercise

Amoebas and Coamoebas of Linear Spacesnsion, and we show that if a .-dimensional very affine linear space in (ℂ*). is generic, then the dimension of its (co)amoeba is equal to min{2., .}. Moreover, we prove that the volume of its coamoeba is equal to π.. In addition, if the space is generic and real, then the volume of its amoeba is equ

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Mere仅仅

On the Optimal Regularity of Weak Geodesics in the Space of Metrics on a Polarized Manifoldved Hermitian metrics on . equipped with the Mabuchi metric. In this short note we show, using Bedford–Taylor type envelope techniques developed in the authors previous work [3], that Chen’s weak geodesic connecting any two elements in ℋ are .1,1-smooth, i.e., the real Hessian is bounded, for any fi

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MAUVE

Amoebas and their Tropicalizations – a Surveyntless applications and, in particular, they form a key connection between “classical” algebraic geometry and tropical geometry. There exist multiple different tropical hypersurfaces related to amoebas. In this survey, we introduce the most important of these tropical hypersurfaces and compare their

COMA

Coamoebas of Polynomials Supported on Circuitsnected components of the coamoeba complement and critical points of the polynomial, an upper bound on the area of a planar coamoeba, and a recovered bound on the number of positive solutions of a fewnomial system.

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BRUNT

Etching

https://doi.org/10.1007/978-3-319-52471-9analysis; analytic spaces; geometry; several complex variables; tropical geometry; partial differential e