The authors thank the anonymous referee for many useful comments, and in particular for drawing our attention to several related results in the literature.Peer reviewedPostprin
In recent decades, tropical mathematics gradually evolved as a field of study in mathematics and it ...
We establish a new notion of tropical convexity for signed tropical numbers. We provide several equi...
Every tropical ideal in the sense of Maclagan–Rincón has an associated tropical variety, a finite po...
Abstract The tropical convex hull of a finite set of points in tropical projective space has a natur...
This dissertation presents recent contributions in tropical geometry with a view towards positivity,...
This paper is about the combinatorics of finite point configurations in the tropical projective spac...
We introduce a novel intrinsic volume concept in tropical geometry. This is achieved by developing t...
The notions of convexity and convex polytopes are introduced in the setting of tropical geometry. Co...
Tropical geometry is an emerging field with strong connections in a wide array of areas both inside ...
Tropical geometry is an area of mathematics that has enjoyed a quick development in the last 15 year...
Tropical geometry is a relatively new field of mathematics that studies the tropicalization map: a m...
This master thesis investigates discrete geometry in the tropical semiring (R,min,+), setting its ma...
We consider tropical hemispaces, defined as tropically convex sets whose complements are also tropic...
structure of the semigroup of n × n tropical matrices and its connection with the geometry of tropic...
It is known that any tropical polytope is the image under the valuation map of ordinary polytopes ov...
In recent decades, tropical mathematics gradually evolved as a field of study in mathematics and it ...
We establish a new notion of tropical convexity for signed tropical numbers. We provide several equi...
Every tropical ideal in the sense of Maclagan–Rincón has an associated tropical variety, a finite po...
Abstract The tropical convex hull of a finite set of points in tropical projective space has a natur...
This dissertation presents recent contributions in tropical geometry with a view towards positivity,...
This paper is about the combinatorics of finite point configurations in the tropical projective spac...
We introduce a novel intrinsic volume concept in tropical geometry. This is achieved by developing t...
The notions of convexity and convex polytopes are introduced in the setting of tropical geometry. Co...
Tropical geometry is an emerging field with strong connections in a wide array of areas both inside ...
Tropical geometry is an area of mathematics that has enjoyed a quick development in the last 15 year...
Tropical geometry is a relatively new field of mathematics that studies the tropicalization map: a m...
This master thesis investigates discrete geometry in the tropical semiring (R,min,+), setting its ma...
We consider tropical hemispaces, defined as tropically convex sets whose complements are also tropic...
structure of the semigroup of n × n tropical matrices and its connection with the geometry of tropic...
It is known that any tropical polytope is the image under the valuation map of ordinary polytopes ov...
In recent decades, tropical mathematics gradually evolved as a field of study in mathematics and it ...
We establish a new notion of tropical convexity for signed tropical numbers. We provide several equi...
Every tropical ideal in the sense of Maclagan–Rincón has an associated tropical variety, a finite po...
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