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harmonic spaces
On the existence of a green function for harmonic spaces
      
A simplicial characterization of elliptic harmonic spaces
      
Harmonic spaces associated with parabolic and elliptic differential operators
      
A co-fine domination principle for harmonic spaces
      
A converse of the Riesz decomposition theorem for harmonic spaces
      
Perturbation of harmonic spaces and construction of semigroups
      
Harmonic spaces associated with non-symmetric translation invariant Dirichlet forms
      
A characterization of fine domains for a certain class of Markov processes with applications to Brelot harmonic spaces
      
Harmonic spaces with positive potentials and nonconstant harmonic functions
      
The canonical geodesic involution and harmonic spaces
      
An application of it shows that the harmonic spaces having minimal horospheres have the bi-asymptotic property.
      
Maeda replaced the boundedness assumption by the condition of energy finiteness for harmonic spaces with Green function.
      
We consider multiply hyperharmonic functions on the product space of two harmonic spaces in the sense of Constantinescu and Cornea.
      
The theory of general harmonic spaces covers in addition to Brelot spaces also solution of parabolic differential equations.
      
A locally lower bounded function is multiply hyperharmonic on the product space of two harmonic spaces if it is a hyperharmonic function in each variable for every fixed value of the other.
      
In this paper, we prove for a more general semi-linear perturbation of linear harmonic spaces, the existence and the unicity of the solution of the Dirichlet problem and we apply our results for the non-linear stationary Schr?dinger equation.
      
Perturbation of Harmonic Spaces by Differences of Bounded Potentials
      
Semilinear Perturbations of Harmonic Spaces, Liouville Property and a Boundary Value Problem
      
Algebraic characteristic of certain classes of maps and the perfection of Wiener extensions of harmonic spaces
      
Certain problems in the theory of Choquet simplexes connected with harmonic spaces
      
 

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