acpc2tal.m

toolbox of BVQX, This is the access between BV and matlab. It will help you to analysis data from BV

function acpcc = acpc2tal(acpcc, tal, ital)
% acpc2tal  - convert AC-PC coordinates into TAL coordinates
%
% FORMAT:       talc = acpc2tal(acpcc, tal [, invtal])
%
% Input fields:
%
%       acpcc       Cx3 AC-PC coordinates
%       tal         either 8x3 TAL coordinates or TAL BVQXfile object
%       invtal      boolean flag, perform inverse operation
%
% Output fields:
%
%       talc        Talairach coordinates (or AC-PC for inverse)
%
% Note: this function works with BV system (TAL axes order but reverse
%       orientation, so that 128 - BVSys = TAL) coordinates. If any of
%       the coordinates is below zero, the function assumes TAL instead
%       and equally returns TAL coordinates

% Version:  v0.7b
% Build:    7083014
% Date:     Aug-30 2007, 2:25 PM CEST
% Author:   Jochen Weber, Brain Innovation, B.V., Maastricht, NL
% URL/Info: http://wiki.brainvoyager.com/BVQXtools

% persistent storage
persistent acpc2tal_istdtal;
if isempty(acpc2tal_istdtal)
    acpc2tal_istdtal = BVQXfile(0, 'newcont', 'tal');
end

% argument check
if nargin < 2 || ...
   ~isa(acpcc, 'double') || ...
   numel(size(acpcc)) ~= 2 || ...
   size(acpcc, 2) ~= 3 || ...
   any(isinf(acpcc(:)) | isnan(acpcc(:)) | acpcc(:) < -128 | acpcc(:) > 384) || ...
   (~isBVQXfile(tal, 'tal') && ...
    (~isa(tal, 'double') || ...
      numel(size(tal)) ~= 2 || ...
      size(tal, 2) ~= 3 || ...
      any(isinf(tal(:)) | isnan(tal(:)) | tal(:) < 0 | tal(:) > 256)))
    error( ...
        'BVQXtools:BadArgument', ...
        'Bad or missing argument.' ...
    );
end
if nargin < 3 || ...
   ~islogical(ital) || ...
   numel(ital) ~= 1
    ital = false;
end

% if BVQXfile TAL object then extract points
if isBVQXfile(tal)
    tal = [tal.AC; tal.PC; tal.AP; tal.PP; tal.SP; tal.IP; tal.RP; tal.LP];
end

% standard TAL coordinates
stt = acpc2tal_istdtal;
stt = [stt.AC; stt.PC; stt.AP; stt.PP; stt.SP; stt.IP; stt.RP; stt.LP];

% already standard ?
if all(tal(:) == stt(:))
    return;
end

% for backwards transform, reverse tal system and std system
if ital
    [tal, stt] = deal(stt, tal);
end

% get 12 subvolume coords
txc = [tal(7, 3), tal(1, 3), tal(8, 3)];
tyc = [tal(3, 1), tal(1, 1), tal(2, 1), tal(4, 1)];
tzc = [tal(5, 2), tal(1, 2), tal(6, 2)];
txd = diff(txc);
tyd = diff(tyc);
tzd = diff(tzc);
sxc = [stt(7, 3), stt(1, 3), stt(8, 3)];
syc = [stt(3, 1), stt(1, 1), stt(2, 1), stt(4, 1)];
szc = [stt(5, 2), stt(1, 2), stt(6, 2)];
sxd = diff(sxc);
syd = diff(syc);
szd = diff(szc);
xd = sxc - txc;
yd = syc - tyc;
zd = szc - tzc;

% transform X
if xd(1) ~= 0
    b1 = (acpcc(:, 1) <  txc(1));
end
if any(xd(1:2) ~= 0)
    b2 = (acpcc(:, 1) >= txc(1) & acpcc(:, 1) <= txc(2));
end
if any(xd(2:3) ~= 0)
    b3 = (acpcc(:, 1) >  txc(2) & acpcc(:, 1) <= txc(3));
end
if xd(3) ~= 0
    b4 = (acpcc(:, 1) >  txc(3));
end
if xd(1) ~= 0
    acpcc(b1, 1) = xd(1) + acpcc(b1, 1);
end
if any(xd(1:2) ~= 0)
    acpcc(b2, 1) = sxc(1) + (sxd(1) / txd(1)) * (acpcc(b2, 1) - txc(1));
end
if any(xd(2:3) ~= 0)
    acpcc(b3, 1) = sxc(2) + (sxd(2) / txd(2)) * (acpcc(b3, 1) - txc(2));
end
if xd(3) ~= 0
    acpcc(b4, 1) = xd(3) + acpcc(b4, 1);
end

% transform Y
if yd(1) ~= 0
    b1 = (acpcc(:, 2) <  tyc(1));
end
if any(yd(1:2) ~= 0)
    b2 = (acpcc(:, 2) >= tyc(1) & acpcc(:, 2) <  tyc(2));
end
if any(yd(2:3) ~= 0)
    b3 = (acpcc(:, 2) >=  tyc(2) & acpcc(:, 2) <= tyc(3));
end
if any(yd(3:4) ~= 0)
    b4 = (acpcc(:, 2) >  tyc(3) & acpcc(:, 2) <= tyc(4));
end
if yd(4) ~= 0
    b5 = (acpcc(:, 2) >  tyc(4));
end
if yd(1) ~= 0
    acpcc(b1, 2) = yd(1) + acpcc(b1, 2);
end
if any(yd(1:2) ~= 0)
    acpcc(b2, 2) = syc(1) + (syd(1) / tyd(1)) * (acpcc(b2, 2) - tyc(1));
end
if any(yd(2:3) ~= 0)
    acpcc(b3, 2) = syc(2) + (syd(2) / tyd(2)) * (acpcc(b3, 2) - tyc(2));
end
if any(yd(3:4) ~= 0)
    acpcc(b4, 2) = syc(3) + (syd(3) / tyd(3)) * (acpcc(b4, 2) - tyc(3));
end
if yd(4) ~= 0
    acpcc(b5, 2) = yd(4) + acpcc(b5, 2);
end

% transform Z
if zd(1) ~= 0
    b1 = (acpcc(:, 3) <  tzc(1));
end
if any(zd(1:2) ~= 0)
    b2 = (acpcc(:, 3) >= tzc(1) & acpcc(:, 3) <= tzc(2));
end
if any(zd(2:3) ~= 0)
    b3 = (acpcc(:, 3) >  tzc(2) & acpcc(:, 3) <= tzc(3));
end
if zd(3) ~= 0
    b4 = (acpcc(:, 3) >  tzc(3));
end
if zd(1) ~= 0
    acpcc(b1, 3) = zd(1) + acpcc(b1, 3);
end
if any(zd(1:2) ~= 0)
    acpcc(b2, 3) = szc(1) + (szd(1) / tzd(1)) * (acpcc(b2, 3) - tzc(1));
end
if any(zd(2:3) ~= 0)
    acpcc(b3, 3) = szc(2) + (szd(2) / tzd(2)) * (acpcc(b3, 3) - tzc(2));
end
if zd(3) ~= 0
    acpcc(b4, 3) = zd(3) + acpcc(b4, 3);
end