Search Results for: Psetta maxima
b,c,f )(y), y ∈ c ( ) and recall that assumption is in force. lemma . let θ = (b, c, f ) ∈ rd × sd+ ×lθ. the function gθ of ( ) is well-defined, proper, concave and upper semicontinuous on c , with values in [−∞,∞). the same holds for the function g of ( ). as a consequence, gθ and g attain their maxima
b,c,f )(y), y ∈ c ( ) and recall that assumption is in force. lemma . let θ = (b, c, f ) ∈ rd × sd+ ×lθ. the function gθ of ( ) is well-defined, proper, concave and upper semicontinuous on c , with values in [−∞,∞). the same holds for the function g of ( ). as a consequence, gθ and g attain their maxima...
http://www.math.columbia.edu/~mnutz/docs/utilityLevy.pdf