The American Economic Review, Volume 96American Economic Association., 2006 |
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... define the minimal and maximal minimizers as follows : DEFINITION 6 ( minimal and maximal minimizers ) : Given integer - valued price vector p and Lyapunov function L ( - ) defined on { p + A : 0≤ A ≤ 1 } , a minimal minimizer p + is ...
... define the minimal and maximal minimizers as follows : DEFINITION 6 ( minimal and maximal minimizers ) : Given integer - valued price vector p and Lyapunov function L ( - ) defined on { p + A : 0≤ A ≤ 1 } , a minimal minimizer p + is ...
Página 627
... defined on { p ( t ) + A : 0 ≤ △ ≤ 1 } and { p ( t ) − △ : 0 ≤ △ ≤ 1 } , define the functions ( 23 ) - l + ... defined by p ( t + 1 ) = p ( t ) + 1E + , where E , is defined by + ( 24 ) E + Є arg minêc { 1 , ... , k ) { l + ( Ê ) ...
... defined on { p ( t ) + A : 0 ≤ △ ≤ 1 } and { p ( t ) − △ : 0 ≤ △ ≤ 1 } , define the functions ( 23 ) - l + ... defined by p ( t + 1 ) = p ( t ) + 1E + , where E , is defined by + ( 24 ) E + Є arg minêc { 1 , ... , k ) { l + ( Ê ) ...
Página 1133
... defined by a E L ; if and only if there exists a E L such that a , ( t ) a ( t ) for all t E C ;. = Let U : Li Sc , u ( a , ( t ) , t ) du ( t ) . We have £ = £ 1 x £ 2 . Using ( a1 , a2 ) to denote the a E L such that a ( t ) = a , ( t ) ...
... defined by a E L ; if and only if there exists a E L such that a , ( t ) a ( t ) for all t E C ;. = Let U : Li Sc , u ( a , ( t ) , t ) du ( t ) . We have £ = £ 1 x £ 2 . Using ( a1 , a2 ) to denote the a E L such that a ( t ) = a , ( t ) ...
Índice
5 | 720 |
MAYORG AND MARCH | 989 |
This Appendix explains in more detail | 1232 |
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