 
 
 
 
 
 
 
  
Hess=INTERVAL_MATRIX IntervalHessian (int l1,int l2,INTERVAL_VECTOR & in)This procedure should return an interval matrix of size m
 n, m in which the Hessian of function 
numbered l1 to l2 has been updated (function number start
at 1). The Hessian matrix of
function
 n, m in which the Hessian of function 
numbered l1 to l2 has been updated (function number start
at 1). The Hessian matrix of
function  (which is of size n
 (which is of size n  m) is stored at
location Hess((
 m) is stored at
location Hess(( -1)m+1
-1)m+1
 m,1
m,1 m). 
Remember that for each function the Hessian matrix is symmetric: this
fact should be used in order to speed up the evaluation of this
matrix.
If a function in the system is not
m). 
Remember that for each function the Hessian matrix is symmetric: this
fact should be used in order to speed up the evaluation of this
matrix.
If a function in the system is not  you set all the elements of
its hessian matrix to the interval [-1e30,1e30]. Remember also here to 
verify that each element of the Hessian should be interval-valuable
(see section 2.1.1.3).
 you set all the elements of
its hessian matrix to the interval [-1e30,1e30]. Remember also here to 
verify that each element of the Hessian should be interval-valuable
(see section 2.1.1.3).