DocumentCode :
1244052
Title :
Solution to a Class of Optimization Problems with Amplitude Constraints
Author :
Shnidman, David A.
Author_Institution :
Massachusetts Institute of Tech., Lexington, Mass.
Volume :
23
Issue :
9
fYear :
1975
fDate :
9/1/1975 12:00:00 AM
Firstpage :
979
Lastpage :
983
Abstract :
Let ![H[s(\\bullet ),t]](/images/tex/12228.gif)
be a functional of the function 
and the independent variable 
. The criterion functional 
is defined to be the integral of 
over 
, a set of points . The problem considered is the maximization of with respect to an amplitudeconstrained function 
. Necessary conditons for the optimal solution are obtained, and a method of determining the optimum is given. Some examples are presented to clarify the theorems and their applications.
be a functional of the function and the independent variable . The criterion functional is defined to be the integral of over , a set of points . The problem considered is the maximization of with respect to an amplitudeconstrained function . Necessary conditons for the optimal solution are obtained, and a method of determining the optimum is given. Some examples are presented to clarify the theorems and their applications.Keywords :
Optimization methods; Breakdown voltage; Circuits; Communications Society; Constraint optimization; Intersymbol interference; Large scale integration; Mutual information; Nonlinear filters; Steel; Timing;
fLanguage :
English
Journal_Title :
Communications, IEEE Transactions on
Publisher :
ieee
ISSN :
0090-6778
Type :
jour
DOI :
10.1109/TCOM.1975.1092909
Filename :
1092909
Link To Document :
