Erik M. Alfsen

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Featured researches published by Erik M. Alfsen.

Archive | 1971

Structure of Compact Convex Sets

Erik M. Alfsen

A (partially) ordered vector space A (over ℝ) is said to be Archimedean if the negative elements a∈A− are the only ones for which {αa|α∈R+} has an upper bound. A vector subspace J of ordered vector space is said to be an order ideal if

Archive | 1971

Compact convex sets and boundary integrals

Erik M. Alfsen

Mathematica Scandinavica | 1964

On the Geometry of Choquet Simplexes.

Erik M. Alfsen

a,b \in J,{\text{ }}c \in A,{\text{ }}a \leqq c \leqq b \Rightarrow c \in J.

Mathematica Scandinavica | 1962

A Note in Compact Representations and Almost Periodicity in Topological Groups.

Erik M. Alfsen; Per Holm

Proceedings of The London Mathematical Society | 1968

Facial Structure of Compact Convex Sets

Erik M. Alfsen

(1.1)

Acta Mathematica | 1968

On the Dirichlet problem of the Choquet boundary

Erik M. Alfsen

Mathematica Scandinavica | 1965

On the Decomposition of a Choquet Simplex into a Direct Convex Sum of Complementary Faces.

Erik M. Alfsen

Mathematica Scandinavica | 1966

Boundary Values for Homomorphisms of Compact Convex Sets.

Erik M. Alfsen

Mathematica Scandinavica | 1966

A Note on the Borel Structure of a Metrizable Choquet Simplex and of its Extreme Boundary.

Erik M. Alfsen

Mathematica Scandinavica | 1958

On a General Theory of Integration Based On Order.

Erik M. Alfsen

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Christian Skau

Norwegian University of Science and Technology

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University of Oslo

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Network

Latest external collaboration on country level. Dive into details by clicking on the dots.

Hotspot

Dive into the research topics where Erik M. Alfsen is active.

Publication

Featured researches published by Erik M. Alfsen.

Structure of Compact Convex Sets

Compact convex sets and boundary integrals

On the Geometry of Choquet Simplexes.

A Note in Compact Representations and Almost Periodicity in Topological Groups.

Facial Structure of Compact Convex Sets

On the Dirichlet problem of the Choquet boundary

On the Decomposition of a Choquet Simplex into a Direct Convex Sum of Complementary Faces.

Boundary Values for Homomorphisms of Compact Convex Sets.

A Note on the Borel Structure of a Metrizable Choquet Simplex and of its Extreme Boundary.

On a General Theory of Integration Based On Order.

Collaboration

Dive into the Erik M. Alfsen's collaboration.