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function [status, y] = KINSol(y0, strategy, yscale, fscale)
%KINSol solves the nonlinear problem.
%
%   Usage:  [STATUS, Y] = KINSol(Y0, STRATEGY, YSCALE, FSCALE)
%
%   KINSol manages the computational process of computing an approximate 
%   solution of the nonlinear system. If the initial guess (initial value 
%   assigned to vector Y0) doesn't violate any user-defined constraints, 
%   then KINSol attempts to solve the system f(y)=0. If an iterative linear
%   solver was specified (see KINSetOptions), KINSol uses a nonlinear Krylov
%   subspace projection method. The Newton-Krylov iterations are stopped
%   if either of the following conditions is satisfied:
%
%       ||f(y)||_L-infinity <= 0.01*fnormtol
%
%       ||y[i+1] - y[i]||_L-infinity <= scsteptol
%
%   However, if the current iterate satisfies the second stopping
%   criterion, it doesn't necessarily mean an approximate solution
%   has been found since the algorithm may have stalled, or the
%   user-specified step tolerance may be too large.
%
%   STRATEGY specifies the global strategy applied to the Newton step if it is
%   unsatisfactory. Valid choices are 'None' or 'LineSearch'.
%   YSCALE is a vector containing diagonal elements of scaling matrix for vector 
%   Y chosen so that the components of YSCALE*Y (as a matrix multiplication) all 
%   have about the same magnitude when Y is close to a root of f(y)
%   FSCALE is a vector containing diagonal elements of scaling matrix for f(y) 
%   chosen so that the components of FSCALE*f(Y) (as a matrix multiplication) 
%   all have roughly the same magnitude when u is not too near a root of f(y)
%
%   On return, status is one of the following:
%     0: KINSol succeeded
%     1: The initial y0 already satisfies the stopping criterion given above
%     2: Stopping tolerance on scaled step length satisfied
%    -1: An error occurred (see printed error message)
%
%   See also KINSetOptions, KINGetstats

% Radu Serban <radu@llnl.gov>
% Copyright (c) 2005, The Regents of the University of California.
% $Revision: 1.2 $Date: 2007/12/05 21:58:19 $

mode = 2;

[status, y] = kim(mode, y0, strategy, yscale, fscale);