summary:We introduce a notion of a product and projective limit of function spaces. We show that the Choquet boundary of the product space is the product of Choquet boundaries. Next we show that the product of simplicial spaces is simplicial. We also show that the maximal measures on the product space are exactly those with maximal projections. We show similar characterizations of the Choquet boundary and the space of maximal measures for the projective limit of function spaces under some additional assumptions and we prove that the projective limit of simplicial spaces is simplicial
AbstractLet H be a function space on a compact space K. The set of simpliciality of H is the set of ...
We develop the theory of limits and colimits in $\infty$-categories within the synthetic framework o...
AbstractIn convex analysis when studying function spaces of continuous affine functions, notions of ...
summary:We introduce a notion of a product and projective limit of function spaces. We show that the...
summary:We introduce a notion of a product and projective limit of function spaces. We show that the...
The thesis consists of four research papers. The first three deal with the Choquet theory of functio...
The thesis consists of four research papers. The first three deal with the Choquet theory of functio...
The thesis consists of four research papers. The first three deal with the Choquet theory of functio...
The first part of the thesis presents the basics of Choquet theory of function spaces needed in the ...
AbstractVector spaces of functions and equivalence classes of functions for which a natural projecti...
International audienceWe show analogues of the Daniell–Kolmogorov and Prohorov theorems on the exist...
International audienceWe show analogues of the Daniell–Kolmogorov and Prohorov theorems on the exist...
International audienceWe show analogues of the Daniell–Kolmogorov and Prohorov theorems on the exist...
International audienceWe show analogues of the Daniell–Kolmogorov and Prohorov theorems on the exist...
International audienceWe show analogues of the Daniell–Kolmogorov and Prohorov theorems on the exist...
AbstractLet H be a function space on a compact space K. The set of simpliciality of H is the set of ...
We develop the theory of limits and colimits in $\infty$-categories within the synthetic framework o...
AbstractIn convex analysis when studying function spaces of continuous affine functions, notions of ...
summary:We introduce a notion of a product and projective limit of function spaces. We show that the...
summary:We introduce a notion of a product and projective limit of function spaces. We show that the...
The thesis consists of four research papers. The first three deal with the Choquet theory of functio...
The thesis consists of four research papers. The first three deal with the Choquet theory of functio...
The thesis consists of four research papers. The first three deal with the Choquet theory of functio...
The first part of the thesis presents the basics of Choquet theory of function spaces needed in the ...
AbstractVector spaces of functions and equivalence classes of functions for which a natural projecti...
International audienceWe show analogues of the Daniell–Kolmogorov and Prohorov theorems on the exist...
International audienceWe show analogues of the Daniell–Kolmogorov and Prohorov theorems on the exist...
International audienceWe show analogues of the Daniell–Kolmogorov and Prohorov theorems on the exist...
International audienceWe show analogues of the Daniell–Kolmogorov and Prohorov theorems on the exist...
International audienceWe show analogues of the Daniell–Kolmogorov and Prohorov theorems on the exist...
AbstractLet H be a function space on a compact space K. The set of simpliciality of H is the set of ...
We develop the theory of limits and colimits in $\infty$-categories within the synthetic framework o...
AbstractIn convex analysis when studying function spaces of continuous affine functions, notions of ...